diff --git a/.travis.yml b/.travis.yml deleted file mode 100644 index a9706f54..00000000 --- a/.travis.yml +++ /dev/null @@ -1,59 +0,0 @@ -language: python -#python: -# - 3.6 -#cache: -# directories: -# - $HOME/.cache/pip -# - $HOME/.ccache # https://github.com/travis-ci/travis-ci/issues/5853 - -matrix: - include: - # test with python 3.7 and latest flopy release available via conda - - env: ENV_FILE="ci/37-conda-flopy.yml" - - # test with latest python version and flopy develop branch - - env: ENV_FILE="ci/latest-python-flopy-develop.yml" - - # for flopy bugs that haven't been fixed in the latest conda release - allow_failures: - - env: ENV_FILE="ci/37-conda-flopy.yml" - -env: - global: - # Doctr deploy key for aleaf/modflow-setup - - secure: "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" - -install: - - sudo apt-get update - - wget https://repo.continuum.io/miniconda/Miniconda3-latest-Linux-x86_64.sh -O miniconda.sh - - bash miniconda.sh -b -p $HOME/miniconda - - export PATH="$HOME/miniconda/bin:$PATH" - - export PATH="$HOME/build/aleaf/modflow-setup/bin/linux:$PATH" - - echo $PATH - - hash -r - - conda config --set always_yes yes --set changeps1 no - - conda update conda - - conda info -a - - conda env create --file="${ENV_FILE}" - - source activate test - - pip install -e . - - python -m ipykernel install --user --name test --display-name "test" - - conda list - - # Install this package and the packages listed in requirements.txt. - #- pip install . - # Install extra requirements for running tests and building docs. - #- pip install -r requirements-dev.txt - -script: - - coverage run -m pytest -v --durations=20 # Run the tests and check for test coverage. - - coverage report -m # Generate test coverage report. - - set -e - - make -C docs html # Build the documentation. - # Publish the documentation with builds on master or develop branch - - doctr deploy --built-docs docs/build/html . --branch-whitelist master develop - -after_success: - - codecov # Upload the report to codecov. - #- flake8 --max-line-length=115 # Enforce code style (but relax line length limit a bit). - #- make -C docs html # Build the documentation. diff --git a/Readme.md b/Readme.md index eddf1b66..478c9b5d 100644 --- a/Readme.md +++ b/Readme.md @@ -6,7 +6,6 @@ Package to facilitate automated setup of MODFLOW models, from source data includ ### Version 0.1 ![Tests](https://github.com/aleaf/modflow-setup/workflows/Tests/badge.svg) -[![Build status](https://ci.appveyor.com/api/projects/status/5l11v18na9p28olh/branch/master?svg=true)](https://ci.appveyor.com/project/aleaf/modflow-setup/branch/master) [![codecov](https://codecov.io/gh/aleaf/modflow-setup/branch/master/graph/badge.svg)](https://codecov.io/gh/aleaf/modflow-setup) [![Binder](https://mybinder.org/badge_logo.svg)](https://mybinder.org/v2/gh/aleaf/modflow-setup/develop?urlpath=lab/tree/examples) diff --git a/appveyor.yml b/appveyor.yml deleted file mode 100644 index 38c3fb15..00000000 --- a/appveyor.yml +++ /dev/null @@ -1,59 +0,0 @@ -# based on https://github.com/geopandas/geopandas/blob/master/appveyor.yml -# https://github.com/jtwhite79/pyemu/blob/develop/appveyor.yml -environment: - - matrix: - - APPVEYOR_BUILD_WORKER_IMAGE: Visual Studio 2019 - PYTHON_VERSION: "3.8" - MINICONDA: C:\Miniconda38-x64 - ENV_FILE: "ci/latest-python-flopy-develop.yml" - - - APPVEYOR_BUILD_WORKER_IMAGE: Visual Studio 2015 - PYTHON_VERSION: "3.7" - MINICONDA: C:\Miniconda37-x64 - ENV_FILE: "ci/37-conda-flopy.yml" - -matrix: - allow_failures: - - ENV_FILE: "ci/37-conda-flopy.yml" - - fast_finish: true # terminate build on first error - -platform: - - x64 - -build: false - -cache: - - '%LOCALAPPDATA%\pip\Cache' - - '%USERPROFILE%\.cache\mfsetup' - -init: - - "ECHO %PYTHON_VERSION% %MINICONDA%" - -install: - # set up environment - - CALL "%MINICONDA%\\Scripts\\activate.bat" - - conda config --set always_yes yes --set show_channel_urls true --set changeps1 no - - conda update conda - # this is basically equivalent to what conda init does. It changes the "conda" to - # be a .bat script that sets appropriate PATH entries before conda hits problems. - # This PATH modification only works with conda 4.6+, but it won't hurt other versions. - - set "PATH=%MINICONDA%\condabin:%PATH%" - - conda info -a - # free channel needed for older envs (< py37), see - # https://github.com/conda/conda/issues/8849 - - conda config --set restore_free_channel true - #- conda config --set always_yes yes --set changeps1 no - - conda env create --file="${ENV_FILE}" - # Show the installed packages + versions - - conda list - -test_script: - - conda activate test - - pip install -e . - - python -m ipykernel install --user --name test --display-name "test" - - pytest -v - -after_test: - - echo "done" diff --git a/ci/37-conda-flopy.yml b/ci/37-conda-flopy.yml deleted file mode 100644 index f4b13c7b..00000000 --- a/ci/37-conda-flopy.yml +++ /dev/null @@ -1,42 +0,0 @@ -name: test -channels: -- conda-forge -- defaults -- atleaf -dependencies: -- python=3.7 -- ipython -- jupyter -- notebook -- ipykernel -- matplotlib -- pyyaml -- numpy -- scipy -- xarray -- netcdf4 -- pandas -- gdal -- fiona -- rasterio>=1.0 -- rasterstats -- shapely -- rtree -- pyproj>=2.0 -- pyshp -- codecov -- coverage -- flake8 -- pytest -- sphinx -- numpydoc -- nbsphinx # for rendering notebooks in sphinx-generated docs -- sphinx-copybutton -- sphinx_rtd_theme -- flopy -- pip -- pip: - - doctr - - gis-utils - - git+git://github.com/aleaf/modflow-export@develop - - git+git://github.com/aleaf/sfrmaker@develop diff --git a/ci/latest-python-flopy-develop.yml b/ci/latest-python-flopy-develop.yml deleted file mode 100644 index 1e2b97ca..00000000 --- a/ci/latest-python-flopy-develop.yml +++ /dev/null @@ -1,42 +0,0 @@ -name: test -channels: -- conda-forge -- defaults -- atleaf -dependencies: -- python -- ipython -- jupyter -- notebook -- ipykernel -- matplotlib -- pyyaml -- numpy -- scipy -- xarray -- netcdf4 -- pandas -- gdal -- fiona -- rasterio>=1.0 -- rasterstats -- shapely -- rtree -- pyproj>=2.0 -- pyshp -- codecov -- coverage -- flake8 -- pytest -- sphinx -- numpydoc -- nbsphinx # for rendering notebooks in sphinx-generated docs -- sphinx-copybutton -- sphinx_rtd_theme -- pip -- pip: - - doctr - - git+git://github.com/aleaf/gis-utils@develop - - git+git://github.com/modflowpy/flopy@develop - - git+git://github.com/aleaf/modflow-export@develop - - git+git://github.com/aleaf/sfrmaker@develop diff --git a/ci/test_environment.yaml b/ci/test_environment.yaml index 747e4c3e..983fde40 100644 --- a/ci/test_environment.yaml +++ b/ci/test_environment.yaml @@ -16,6 +16,7 @@ dependencies: - xarray - netcdf4 - pandas +- geopandas - gdal - fiona - rasterio>=1.0 @@ -39,4 +40,4 @@ dependencies: - git+git://github.com/aleaf/gis-utils@develop - git+git://github.com/modflowpy/flopy@develop - git+git://github.com/aleaf/modflow-export@develop - - git+git://github.com/aleaf/sfrmaker@develop + - git+git://github.com/usgs/sfrmaker@develop diff --git a/docs/source/api/index.rst b/docs/source/api/index.rst index 73bc8e32..400623dd 100644 --- a/docs/source/api/index.rst +++ b/docs/source/api/index.rst @@ -21,3 +21,4 @@ Supporting modules mfsetup.fileio mfsetup.grid mfsetup.tdis + mfsetup.tmr diff --git a/docs/source/api/mfsetup.tmr.rst b/docs/source/api/mfsetup.tmr.rst new file mode 100644 index 00000000..0d8a73da --- /dev/null +++ b/docs/source/api/mfsetup.tmr.rst @@ -0,0 +1,8 @@ +mfsetup.tmr module +============================= + +.. automodule:: mfsetup.tmr + :members: + :undoc-members: + :show-inheritance: + :exclude-members: Tmr diff --git a/docs/source/concepts/index.rst b/docs/source/concepts/index.rst new file mode 100644 index 00000000..a69951a5 --- /dev/null +++ b/docs/source/concepts/index.rst @@ -0,0 +1,8 @@ +============================================== +Modflow-setup concepts and methods +============================================== + +.. toctree:: + :maxdepth: 1 + + Specifying perimeter boundary conditions diff --git a/docs/source/concepts/perimeter-bcs.rst b/docs/source/concepts/perimeter-bcs.rst new file mode 100644 index 00000000..55163f44 --- /dev/null +++ b/docs/source/concepts/perimeter-bcs.rst @@ -0,0 +1,98 @@ +=========================================================== +Specifying perimeter boundary conditions from another model +=========================================================== + +Often the area we are trying to model is part of a larger flow system, and we must account for groundwater flow across the model boundaries. Modflow-setup allows for perimeter boundary conditions to be specified from the groundwater flow solution of another Modflow model. + + +Features and Limitations +------------------------- +* Currently, specified head perimeter boundaries are supported via the MODFLOW 6 Constant Head (CHD) Package; specified flux boundaries using the MODFLOW 6 Well (WEL) Package are in `active development `_. It is envisioned that specified flux perimeter cells will follow the same basic structure/conceptualization as specified heads. +* The parent model solution (providing the values for the boundaries) is assumed to align with the inset model time discretization. +* The parent model may have different length units. +* The parent model may be of a different MODFLOW version (e.g. MODFLOW 6 inset with a MODFLOW-NWT parent) +* The inset model grid need not align with the parent model grid; values from the parent model solution are interpolated linearly to the cell centers along the inset model perimeter in the x, y and z directions (using a barycentric triangular method similar to :py:func:`scipy.interpolate.griddata`). However, this means that there may be some mismatch between the parent and inset model solutions along the inset model perimeter, in places where there are abrupt or non-linear head gradients. Boundaries for inset models should always be set sufficiently far away that they do not appreciably impact the model solution in the area(s) of interest. The :ref:`LGR capability ` of Modflow-setup can help with this. +* The perimeter may be irregular. For example, the edge of the model active area may follow a major surface water feature along the opposite side. + + +Input +------------------- +Input to set up perimeter boundaries are specified in two places: + +1) The ``parent:`` model block, in which a parent or source model can be specified. Currently only a single parent or source model is supported. The parent or source model can be used for other properties (e.g. hydraulic conductivity) and stresses (e.g. recharge) in addition to the perimeter boundary. + + Input example: + + .. code-block:: yaml + + parent: + namefile: 'pleasant.nam' + model_ws: 'data/pleasant/' + version: 'mfnwt' + copy_stress_periods: 'all' + start_date_time: '2012-01-01' + length_units: 'meters' + time_units: 'days' + +2) In a ``perimeter_boundary:`` sub-block for the relevant package (only specified heads via CHD are currently supported). + + Input example: + + .. code-block:: yaml + + chd: + perimeter_boundary: + parent_head_file: 'data/pleasant/pleasant.hds' + + +Time discretization +------------------- +By default, inset model stress period 0 is assumed to align with parent model stress period zero (``copy_stress_periods: 'all'`` in the :ref:`configuration file ` parent block, which is the default). Alternatively, stress periods can be mapped explicitly using a dictionary. For example: + +.. code-block:: yaml + + copy_stress_periods: + 0: 1 + 1: 2 + 2: 3 + +where ``0: 1`` indicates that the first stress period in the inset model aligns with the second stress period in the parent model (stress period 1), etc. + + +Specifying the locations of perimeter boundary cells +---------------------------------------------------- +Modflow-setup provides 3 primary options for specifying the locations of perimeter cells. In all cases, boundary cells are produced by the :meth:`mfsetup.tmr.TmrNew.get_inset_boundary_cells` method, and the resulting cells (including the boundary faces) can be visualized in a GIS environment with the ``boundary_cells.shp`` shapefile that gets written to the ``tables/`` folder by default. + +**1) No specification of where the perimeter boundary should be applied** (e.g. a shapefile) and ``by_layer=False:`` (the default). Perimeter BC cells are applied to active cells that coincide with the edge of the maximum areal footprint of the active model area. In places where the edge of the active area is inside of the max active footprint, no perimeter cells are applied. + + Input example: + + .. code-block:: yaml + + chd: + perimeter_boundary: + parent_head_file: 'data/pleasant/pleasant.hds' + + +**2) No specification of where the perimeter boundary should be applied and ``by_layer=True:``**. This is the same as option 1), but the active footprint is defined by layer from the idomain array. This option is generally not recommended, as it may often lead to boundary cells being included in the model interior (along layer pinch-outs, for example). Users of this option should check the results carefully by inspecting the + + Input example: + + .. code-block:: yaml + + chd: + perimeter_boundary: + parent_head_file: 'data/pleasant/pleasant.hds' + by_layer: True + +**3) Specification of perimeter boundary cells with a shapefile**. The locations of perimeter cells can be explicitly specified this way, but they still must coincide with the edge of the active extent in each layer (Modflow-setup will not put perimeter cells in the model interior). (Open) Polyline or Polygon shapefiles can be used; in either case a buffer is used to align the supplied features with the active area edge, which is determined using the :py:func:`Sobel edge detection filter in Scipy `. + + + Input example: + + .. code-block:: yaml + + chd: + perimeter_boundary: + shapefile: 'shellmound/tmr_parent/gis/irregular_boundary.shp' + parent_head_file: 'shellmound/tmr_parent/shellmound.hds' diff --git a/docs/source/conf.py b/docs/source/conf.py index 17e82ff7..2f62100c 100644 --- a/docs/source/conf.py +++ b/docs/source/conf.py @@ -232,5 +232,6 @@ 'numpy': ('https://docs.scipy.org/doc/numpy/', None), 'scipy': ('https://docs.scipy.org/doc/scipy/reference/', None), 'pandas': ('https://pandas.pydata.org/pandas-docs/stable', None), + 'pyproj': ('https://pyproj4.github.io/pyproj/stable/', None), 'matplotlib': ('https://matplotlib.org', None), } diff --git a/docs/source/contributing.rst b/docs/source/contributing.rst index 264e042f..970d9cea 100644 --- a/docs/source/contributing.rst +++ b/docs/source/contributing.rst @@ -5,24 +5,73 @@ Contributing to modflow-setup which has similar guidelines to `pandas `_ and `xarray `_.) -Overview --------- +Getting started +---------------- +All contributions, bug reports, bug fixes, documentation improvements, enhancements, and ideas are welcome. If an issue that interests you isn't already listed in the `Issues tab`_, consider `filing an issue`_. -Contributions to modflow-setup are very welcome. They are likely to -be accepted more quickly if they follow these guidelines. +Bug reports and enhancement requests +------------------------------------------------ +Bug reports are an important part of improving Modflow-setup. Having a complete bug report +will allow others to reproduce the bug and provide insight into fixing. See +`this stackoverflow article `_ and +`this blogpost `_ +for tips on writing a good bug report. -In general, modflow-setup follows the conventions of the pandas project -where applicable. +Trying the bug-producing code out on the *develop* branch is often a worthwhile exercise +to confirm the bug still exists. It is also worth searching existing bug reports and pull requests +to see if the issue has already been reported and/or fixed. + +To file a bug report or enhancement request, from the issues tab on the `Modflow-setup GitHub page `_, select "New Issue". + +Bug reports must: + +#. Include a short, self-contained Python snippet reproducing the problem, along with the contents of your configuration file and the full error traceback. + You can format the code nicely by using `GitHub Flavored Markdown + `_:: + + ```python + >>> import mfsetup + >>> m = MF6model.setup_from_yaml('pleasant_lgr_parent.yml') + ``` + + e.g.:: + + ```yaml + + ``` + + ```python + + ``` + +#. Include the version of Modflow-setup that you are running, which can be obtained with: + + .. code-block:: python + + import mfsetup + mfsetup.__version__ + + Depending on the issue, it may also be helpful to include information about the version(s) + of python, key dependencies (e.g. numpy, pandas, etc) and operating system. You can get the versions of packages in a conda python environment with:: + + conda list + +#. Explain why the current behavior is wrong/not desired and what you expect instead. + +The issue will then be visible on the `Issues tab`_ and open to comments/ideas from others. + + +Code contributions +------------------------------ +Code contributions to Modflow-setup to fix bugs, implement new features or improve existing code are encouraged. Regardless of the context, consider `filing an issue`_ first to make others aware of the problem and allow for discussion on potential approaches to addressing it. + +In general, Modflow-setup trys to follow the conventions of the pandas project where applicable. Contributions to Modflow-setup are likely to be accepted more quickly if they follow these guidelines. In particular, when submitting a pull request: - All existing tests should pass. Please make sure that the test suite passes, both locally and on - `Travis CI `_. Status on - Travis will be visible on a pull request. If you want to enable - Travis CI on your own fork, please read the pandas guidelines link - above or the - `getting started docs `_. + `GitHub Actions `_. Status with GitHub Actions will be visible on a pull request. - New functionality should include tests. Please write reasonable tests for your code and make sure that they pass on your pull request. @@ -283,3 +332,6 @@ From the root of the modflow-setup repository, you should then install the $ pre-commit install Then ``isort`` will be run automatically each time you commit changes. You can skip these checks with ``git commit --no-verify``. + +.. _filing an issue: https://docs.github.com/en/free-pro-team@latest/github/managing-your-work-on-github/creating-an-issue +.. _Issues tab: https://github.com/aleaf/modflow-setup/issues diff --git a/docs/source/index.rst b/docs/source/index.rst index a95d22b6..a6df98ab 100644 --- a/docs/source/index.rst +++ b/docs/source/index.rst @@ -27,6 +27,9 @@ Modflow-setup is intended to facilitate automated setup of MODFLOW models, from Basic program structure and usage The configuration file + Concepts and methods + Input instructions by package + Troubleshooting .. toctree:: diff --git a/docs/source/input/index.rst b/docs/source/input/index.rst new file mode 100644 index 00000000..dccb5339 --- /dev/null +++ b/docs/source/input/index.rst @@ -0,0 +1,7 @@ +=========================================================== +Input instructions by package +=========================================================== +.. toctree:: + :maxdepth: 1 + + Output Control diff --git a/docs/source/input/oc.rst b/docs/source/input/oc.rst new file mode 100644 index 00000000..075a3e6c --- /dev/null +++ b/docs/source/input/oc.rst @@ -0,0 +1,48 @@ +=========================================================== +MODFLOW Output Control +=========================================================== + +Stress period input format +-------------------------- +Regardless of the model version (MODFLOW-2005-style or MODFLOW 6), output control can be specified in a format similar to native MODFLOW 6 input: + +.. code-block:: yaml + + oc: + period_options: + 0: ['save head last', 'save budget last'] + 10: [] + 15: ['save head last', 'save budget last'] + +The above ``period_options:`` block would save the head and cell budget output on the last timestep of stress periods 0 through 9, and from 15 on, but turn off output saving for stress periods 10 through 14. This behavior is consistent with MODFLOW 6 but differs from MODFLOW-2005, where each stress periods must be explicitly included for output to be written. Other options besides ``'last'`` include ``all, first, frequency , and steps ``; see the MODFLOW 6 input instructions for more details. + +Output filenames and other arguments +------------------------------------ +For MODFLOW 6 models, the ``head_fileout_fmt`` and ``budget_fileout_fmt`` arguments can also be supplied to tell Flopy where to save the head and cell budget files, and how to name them. Modflow-setup fills any format specifiers (``'{}'``) with the model name, and passes the resulting strings to the ``head_filerecord`` and ``budget_filerecord`` arguments to the :py:class:`flopy.mf6.ModflowGwfoc ` constructor. + +.. code-block:: yaml + + oc: + head_fileout_fmt: '{}.hds' + budget_fileout_fmt: '{}.cbc' + period_options: + 0: ['save head last', 'save budget last'] + +Any other valid arguments to the :py:class:`flopy.mf6.ModflowGwfoc ` and :py:class:`flopy.modflow.ModflowOc ` constructors can be supplied as keys in the ``oc:`` dictionary block. For example: + + .. code-block:: yaml + + oc: + unitnumber: [14, 51, 52, 53, 0] + +would set the unit numbers for the head, drawdown, budget, and ibound output files. See the Flopy documentation for more details. Invalid arguments are filtered out prior to calling the constructor. + +Alternative stress period input formats +---------------------------------------- +As with other arguments, stress period input can also be directly specified in the Flopy input formats. For example, ``stress_period_data`` could be supplied for a MODFLOW-2005 model as it would be supplied to the :py:class:`flopy.modflow.ModflowOc ` constructor: + +.. code-block:: yaml + + oc: + stress_period_data: + (0, 1): ['save head', 'save budget'] diff --git a/docs/source/troubleshooting.rst b/docs/source/troubleshooting.rst new file mode 100644 index 00000000..fa537929 --- /dev/null +++ b/docs/source/troubleshooting.rst @@ -0,0 +1,25 @@ +Troubleshooting +================ + +My script doesn't run +---------------------- +Before filing a :ref:`bug report `, check these possible solutions: + +Updating your python environment +^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^ +Check the versions of python and the various package dependencies (especially Numpy) in the environment that you are using with ``conda list``. + +* Is your python version more than 1 minor release out of date (e.g. 3.7 if the current version is 3.9)? +* Has it been a year or more since your conda environment was created or updated? + +**It might be time for a fresh environment.** Modflow-setup mostly follows the `Numpy guidelines for package support `_, which means that the two latest minor versions of Python (e.g. 3.9 and 3.8) and their associated Numpy versions will be supported. + +:ref:`Instructions for updating your conda environment ` + +Updating Modflow-setup +^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^ +``conda list`` can also be used to check if you Modflow-setup is up to date. + +* if you installed Modflow-setup from GitHub and you need to incorporate a recently pushed bug fix: ``pip install --upgrade git+git://github.com/aleaf/modflow-setup@develop`` +* if you cloned the Modflow-setup source code and need to incorporate a recently pushed bug fix, you will need to pull (``git pull``) and possibly reinstall (``pip install --upgrade -e .`` in the root folder of the source code). +* in both cases, the version reported by ``conda list`` should match the latest commit hash. For example version ``0.post250.dev0+g9af1c61`` for the commit hash starting with ``9af1c61``. diff --git a/examples/Pleasant_lake_lgr_example.ipynb b/examples/Pleasant_lake_lgr_example.ipynb index efd548b2..ee5cdfe1 100644 --- a/examples/Pleasant_lake_lgr_example.ipynb +++ b/examples/Pleasant_lake_lgr_example.ipynb @@ -170,7 +170,7 @@ "output_type": "stream", "text": [ "creating shapely Polygons of grid cells...\n", - "finished in 0.01s\n", + "finished in 0.15s\n", "\n", "writing postproc/shps/plsnt_lgr_parent_grid.shp... Done\n", "creating shapely Polygons of grid cells...\n", @@ -224,7 +224,7 @@ "Setting up plsnt_lgr_parent model from data in None\n", "\n", "loading parent model /Users/aleaf/Documents/GitHub/modflow-setup/examples/data/pleasant/pleasant.nam...\n", - "finished in 0.17s\n", + "finished in 0.24s\n", "\n", "\n", "validating configuration...\n", @@ -234,16 +234,16 @@ "setting up model grid...\n", "wrote /Users/aleaf/Documents/GitHub/modflow-setup/examples/pleasant_lgr/plsnt_lgr_parent_grid.json\n", "writing /Users/aleaf/Documents/GitHub/modflow-setup/examples/pleasant_lgr/postproc/shps/plsnt_lgr_parent_bbox.shp... Done\n", - "finished in 0.15s\n", + "finished in 0.23s\n", "\n", "loading configuration file /Users/aleaf/Documents/GitHub/modflow-setup/examples/pleasant_lgr_inset.yml...\n", "\n", "Setting up DIS package...\n", "reading data from /Users/aleaf/Documents/GitHub/modflow-setup/examples/data/pleasant/source_data/rasters/dem40m.tif...\n", - "finished in 0.10s\n", + "finished in 0.20s\n", "wrote ./external/plsnt_lgr_parent_top.dat, took 0.00s\n", "reading data from /Users/aleaf/Documents/GitHub/modflow-setup/examples/data/pleasant/source_data/rasters/botm0.tif...\n", - "finished in 0.08s\n", + "finished in 0.10s\n", "reading data from /Users/aleaf/Documents/GitHub/modflow-setup/examples/data/pleasant/source_data/rasters/botm1.tif...\n", "finished in 0.08s\n", "reading data from /Users/aleaf/Documents/GitHub/modflow-setup/examples/data/pleasant/source_data/rasters/botm2.tif...\n", @@ -252,7 +252,7 @@ "finished in 0.08s\n", "loading original/plsnt_lgr_parent_top.dat.original, shape=(25, 25), took 0.00s\n", "computing cell thicknesses...\n", - "finished in 0.03s\n", + "finished in 0.02s\n", "\n", "wrote ./external/plsnt_lgr_parent_top.dat, took 0.00s\n", "wrote ./external/plsnt_lgr_parent_botm_000.dat, took 0.00s\n", @@ -277,7 +277,7 @@ "wrote original/plsnt_lgr_parent_lakarr_004.dat, took 0.00s\n", "loading original/plsnt_lgr_parent_top.dat.original, shape=(25, 25), took 0.00s\n", "computing cell thicknesses...\n", - "finished in 0.02s\n", + "finished in 0.03s\n", "\n", "wrote ./external/plsnt_lgr_parent_top.dat, took 0.00s\n", "wrote ./external/plsnt_lgr_parent_botm_000.dat, took 0.00s\n", @@ -294,11 +294,11 @@ "setting up model grid...\n", "wrote /Users/aleaf/Documents/GitHub/modflow-setup/examples/pleasant_lgr/plsnt_lgr_parent_grid.json\n", "writing /Users/aleaf/Documents/GitHub/modflow-setup/examples/pleasant_lgr/postproc/shps/plsnt_lgr_parent_bbox.shp... Done\n", - "finished in 0.16s\n", + "finished in 0.40s\n", "\n", "loading configuration file /Users/aleaf/Documents/GitHub/modflow-setup/examples/pleasant_lgr_inset.yml...\n", - "wrote ./external/plsnt_lgr_parent_irch.dat, took 0.00s\n", - "finished in 0.87s\n", + "wrote ./external/plsnt_lgr_parent_irch.dat, took 0.03s\n", + "finished in 1.70s\n", "\n", "\n", "validating configuration...\n", @@ -312,46 +312,46 @@ "--> building dataframe... (may take a while for large shapefiles)\n", "wrote /Users/aleaf/Documents/GitHub/modflow-setup/examples/pleasant_lgr/plsnt_lgr_inset_grid.json\n", "writing /Users/aleaf/Documents/GitHub/modflow-setup/examples/pleasant_lgr/postproc/shps/plsnt_lgr_inset_bbox.shp... Done\n", - "finished in 0.50s\n", + "finished in 2.98s\n", "\n", "(re)setting the idomain array...\n", "computing cell thicknesses...\n", - "finished in 0.02s\n", + "finished in 0.19s\n", "\n", - "wrote original/plsnt_lgr_parent_lakarr_000.dat, took 0.00s\n", - "wrote original/plsnt_lgr_parent_lakarr_001.dat, took 0.00s\n", - "wrote original/plsnt_lgr_parent_lakarr_002.dat, took 0.00s\n", - "wrote original/plsnt_lgr_parent_lakarr_003.dat, took 0.00s\n", - "wrote original/plsnt_lgr_parent_lakarr_004.dat, took 0.00s\n", - "loading original/plsnt_lgr_parent_top.dat.original, shape=(25, 25), took 0.00s\n", + "wrote original/plsnt_lgr_parent_lakarr_000.dat, took 0.01s\n", + "wrote original/plsnt_lgr_parent_lakarr_001.dat, took 0.01s\n", + "wrote original/plsnt_lgr_parent_lakarr_002.dat, took 0.01s\n", + "wrote original/plsnt_lgr_parent_lakarr_003.dat, took 0.01s\n", + "wrote original/plsnt_lgr_parent_lakarr_004.dat, took 0.01s\n", + "loading original/plsnt_lgr_parent_top.dat.original, shape=(25, 25), took 0.02s\n", "computing cell thicknesses...\n", - "finished in 0.02s\n", + "finished in 0.18s\n", "\n", - "wrote ./external/plsnt_lgr_parent_top.dat, took 0.00s\n", - "wrote ./external/plsnt_lgr_parent_botm_000.dat, took 0.00s\n", - "wrote ./external/plsnt_lgr_parent_botm_001.dat, took 0.00s\n", - "wrote ./external/plsnt_lgr_parent_botm_002.dat, took 0.00s\n", - "wrote ./external/plsnt_lgr_parent_botm_003.dat, took 0.00s\n", - "wrote ./external/plsnt_lgr_parent_botm_004.dat, took 0.00s\n", - "wrote ./external/plsnt_lgr_parent_top.dat, took 0.00s\n", - "wrote ./external/plsnt_lgr_parent_idomain_000.dat, took 0.00s\n", - "wrote ./external/plsnt_lgr_parent_idomain_001.dat, took 0.00s\n", - "wrote ./external/plsnt_lgr_parent_idomain_002.dat, took 0.00s\n", - "wrote ./external/plsnt_lgr_parent_idomain_003.dat, took 0.00s\n", - "wrote ./external/plsnt_lgr_parent_idomain_004.dat, took 0.00s\n", + "wrote ./external/plsnt_lgr_parent_top.dat, took 0.01s\n", + "wrote ./external/plsnt_lgr_parent_botm_000.dat, took 0.01s\n", + "wrote ./external/plsnt_lgr_parent_botm_001.dat, took 0.01s\n", + "wrote ./external/plsnt_lgr_parent_botm_002.dat, took 0.03s\n", + "wrote ./external/plsnt_lgr_parent_botm_003.dat, took 0.01s\n", + "wrote ./external/plsnt_lgr_parent_botm_004.dat, took 0.01s\n", + "wrote ./external/plsnt_lgr_parent_top.dat, took 0.01s\n", + "wrote ./external/plsnt_lgr_parent_idomain_000.dat, took 0.01s\n", + "wrote ./external/plsnt_lgr_parent_idomain_001.dat, took 0.01s\n", + "wrote ./external/plsnt_lgr_parent_idomain_002.dat, took 0.01s\n", + "wrote ./external/plsnt_lgr_parent_idomain_003.dat, took 0.01s\n", + "wrote ./external/plsnt_lgr_parent_idomain_004.dat, took 0.01s\n", "setting up model grid...\n", "wrote /Users/aleaf/Documents/GitHub/modflow-setup/examples/pleasant_lgr/plsnt_lgr_parent_grid.json\n", "writing /Users/aleaf/Documents/GitHub/modflow-setup/examples/pleasant_lgr/postproc/shps/plsnt_lgr_parent_bbox.shp... Done\n", - "finished in 0.19s\n", + "finished in 0.91s\n", "\n", "wrote ./external/plsnt_lgr_parent_irch.dat, took 0.00s\n", "\n", "Setting up TDIS package...\n", - "finished in 0.00s\n", + "finished in 0.01s\n", "\n", "\n", "Setting up IMS package...\n", - "finished in 0.00s\n", + "finished in 0.01s\n", "\n", "\n", "Setting up IC package...\n", @@ -363,7 +363,7 @@ "wrote ./external/plsnt_lgr_parent_strt_002.dat, took 0.00s\n", "wrote ./external/plsnt_lgr_parent_strt_003.dat, took 0.00s\n", "wrote ./external/plsnt_lgr_parent_strt_004.dat, took 0.00s\n", - "finished in 0.10s\n", + "finished in 4.91s\n", "\n", "\n", "Setting up NPF package...\n", @@ -377,7 +377,7 @@ "wrote ./external/plsnt_lgr_parent_k33_002.dat, took 0.00s\n", "wrote ./external/plsnt_lgr_parent_k33_003.dat, took 0.00s\n", "wrote ./external/plsnt_lgr_parent_k33_004.dat, took 0.00s\n", - "finished in 0.18s\n", + "finished in 0.54s\n", "\n", "\n", "Setting up STO package...\n", @@ -391,11 +391,11 @@ "wrote ./external/plsnt_lgr_parent_ss_002.dat, took 0.00s\n", "wrote ./external/plsnt_lgr_parent_ss_003.dat, took 0.00s\n", "wrote ./external/plsnt_lgr_parent_ss_004.dat, took 0.00s\n", - "finished in 0.19s\n", + "finished in 0.41s\n", "\n", "\n", "Setting up RCH package...\n", - "wrote ./external/plsnt_lgr_parent_irch.dat, took 0.00s\n", + "wrote ./external/plsnt_lgr_parent_irch.dat, took 0.01s\n", "wrote ./external/plsnt_lgr_parent_rch_000.dat, took 0.00s\n", "wrote ./external/plsnt_lgr_parent_rch_001.dat, took 0.00s\n", "wrote ./external/plsnt_lgr_parent_rch_002.dat, took 0.00s\n", @@ -409,24 +409,32 @@ "wrote ./external/plsnt_lgr_parent_rch_010.dat, took 0.00s\n", "wrote ./external/plsnt_lgr_parent_rch_011.dat, took 0.00s\n", "wrote ./external/plsnt_lgr_parent_rch_012.dat, took 0.00s\n", - "finished in 0.08s\n", + "finished in 0.16s\n", "\n", "\n", "Setting up OC package...\n", "finished in 0.00s\n", "\n", "\n", - "Setting up SFR package...\n", - "\n", - "loading NHDPlus v2 hydrography data...\n", - "for basins:\n", - "/Users/aleaf/Documents/GitHub/modflow-setup/examples/data/pleasant/source_data/shps\n" + "Setting up CHD package...\n" ] }, { "name": "stdout", "output_type": "stream", "text": [ + "creating shapely Polygons of grid cells...\n", + "finished in 0.01s\n", + "\n", + "No other CHD input specified\n", + "finished in 5.83s\n", + "\n", + "\n", + "Setting up SFR package...\n", + "\n", + "loading NHDPlus v2 hydrography data...\n", + "for basins:\n", + "/Users/aleaf/Documents/GitHub/modflow-setup/examples/data/pleasant/source_data/shps\n", "\n", "reading /Users/aleaf/Documents/GitHub/modflow-setup/examples/data/pleasant/source_data/shps/NHDSnapshot/Hydrography/NHDFlowline.shp...\n", "filtering on bounding box -89.58864189423825, 43.964148922793996, -89.52595875596734, 44.00940678140979...\n", @@ -441,10 +449,10 @@ "reading /Users/aleaf/Documents/GitHub/modflow-setup/examples/data/pleasant/source_data/shps/NHDPlusAttributes/elevslope.dbf...\n", "--> building dataframe... (may take a while for large shapefiles)\n", "\n", - "load finished in 0.13s\n", + "load finished in 0.16s\n", "\n", "Getting routing information from NHDPlus Plusflow table...\n", - "finished in 0.01s\n", + "finished in 0.02s\n", "\n", "\n", "SFRmaker version 0.7.0.post15+gebe9af1\n", @@ -452,7 +460,7 @@ "Creating sfr dataset...\n", "\n", "Creating grid class instance from flopy Grid instance...\n", - "grid class created in 0.12s\n", + "grid class created in 0.15s\n", "\n", "Model grid information\n", "structured grid\n", @@ -466,7 +474,7 @@ "active area defined by: isfr array\n", "\n", "/Users/aleaf/Documents/GitHub/modflow-setup/examples/pleasant_lgr\n", - "Pleasant Lake test case version 0.1.post232.dev0+g9997e3b\n", + "Pleasant Lake test case version 0.1.post240.dev0+g83a209a\n", "Parent model: /Users/aleaf/Documents/GitHub/modflow-setup/examples/data/pleasant/pleasant\n", "5 layer(s), 25 row(s), 25 column(s)\n", "delr: [200.00...200.00] meters\n", @@ -475,7 +483,7 @@ "length units: meters\n", "xll: 553000.0; yll: 388000.0; rotation: 0.0\n", "Bounds: (553000.0, 558000.0, 388000.0, 393000.0)\n", - "Packages: dis ic npf sto rcha oc\n", + "Packages: dis ic npf sto rcha oc chd_0 obs_0\n", "13 period(s):\n", " per start_datetime end_datetime perlen steady nstp\n", " 0 2012-01-01 2012-01-01 1.0 True 1\n", @@ -495,13 +503,13 @@ "simplification tolerance: 2000.00\n", "starting lines: 2\n", "remaining lines: 2\n", - "finished in 0.00s\n", + "finished in 0.01s\n", "\n", "\n", "Intersecting 2 flowlines with 625 grid cells...\n", "Intersecting 2 features...\n", "2\n", - "finished in 0.00s\n", + "finished in 0.01s\n", "\n", "Setting up reach data... (may take a few minutes for large grids)\n", "finished in 0.01s\n", @@ -526,17 +534,8 @@ "active area defined by: isfr array\n", "\n", "\n", - "Time to create sfr dataset: 0.37s\n", + "Time to create sfr dataset: 0.48s\n", "\n", - "running rasterstats.zonal_stats on buffered LineStrings...\n", - "finished in 0.03s\n", - "\n", - "\n", - "Smoothing elevations...\n", - "finished in 0.00s\n", - "wrote /Users/aleaf/Documents/GitHub/modflow-setup/examples/pleasant_lgr/tables/plsnt_lgr_parent_sfr_reach_data.csv\n", - "wrote /Users/aleaf/Documents/GitHub/modflow-setup/examples/pleasant_lgr/tables/plsnt_lgr_parent_sfr_segment_data.csv\n", - "converting segment data to period data...\n", "writing /Users/aleaf/Documents/GitHub/modflow-setup/examples/pleasant_lgr/postproc/shps/plsnt_lgr_parent_sfr_cells.shp... Done\n", "writing /Users/aleaf/Documents/GitHub/modflow-setup/examples/pleasant_lgr/postproc/shps/plsnt_lgr_parent_sfr_outlets.shp... Done\n", "writing /Users/aleaf/Documents/GitHub/modflow-setup/examples/pleasant_lgr/postproc/shps/plsnt_lgr_parent_sfr_lines.shp... Done\n", @@ -548,56 +547,56 @@ "converting segment data to period data...\n", "(re)setting the idomain array...\n", "computing cell thicknesses...\n", - "finished in 0.02s\n", + "finished in 0.15s\n", "\n", "wrote original/plsnt_lgr_parent_lakarr_000.dat, took 0.00s\n", - "wrote original/plsnt_lgr_parent_lakarr_001.dat, took 0.00s\n", - "wrote original/plsnt_lgr_parent_lakarr_002.dat, took 0.00s\n", - "wrote original/plsnt_lgr_parent_lakarr_003.dat, took 0.00s\n", - "wrote original/plsnt_lgr_parent_lakarr_004.dat, took 0.00s\n", - "loading original/plsnt_lgr_parent_top.dat.original, shape=(25, 25), took 0.00s\n", + "wrote original/plsnt_lgr_parent_lakarr_001.dat, took 0.01s\n", + "wrote original/plsnt_lgr_parent_lakarr_002.dat, took 0.01s\n", + "wrote original/plsnt_lgr_parent_lakarr_003.dat, took 0.01s\n", + "wrote original/plsnt_lgr_parent_lakarr_004.dat, took 0.01s\n", + "loading original/plsnt_lgr_parent_top.dat.original, shape=(25, 25), took 0.01s\n", "computing cell thicknesses...\n", - "finished in 0.02s\n", + "finished in 0.12s\n", "\n", "wrote ./external/plsnt_lgr_parent_top.dat, took 0.00s\n", "wrote ./external/plsnt_lgr_parent_botm_000.dat, took 0.00s\n", - "wrote ./external/plsnt_lgr_parent_botm_001.dat, took 0.00s\n", + "wrote ./external/plsnt_lgr_parent_botm_001.dat, took 0.01s\n", "wrote ./external/plsnt_lgr_parent_botm_002.dat, took 0.00s\n", "wrote ./external/plsnt_lgr_parent_botm_003.dat, took 0.00s\n", - "wrote ./external/plsnt_lgr_parent_botm_004.dat, took 0.00s\n", - "wrote ./external/plsnt_lgr_parent_top.dat, took 0.00s\n", - "wrote ./external/plsnt_lgr_parent_idomain_000.dat, took 0.00s\n", - "wrote ./external/plsnt_lgr_parent_idomain_001.dat, took 0.00s\n", - "wrote ./external/plsnt_lgr_parent_idomain_002.dat, took 0.00s\n", - "wrote ./external/plsnt_lgr_parent_idomain_003.dat, took 0.00s\n", - "wrote ./external/plsnt_lgr_parent_idomain_004.dat, took 0.00s\n", + "wrote ./external/plsnt_lgr_parent_botm_004.dat, took 0.01s\n", + "wrote ./external/plsnt_lgr_parent_top.dat, took 0.01s\n", + "wrote ./external/plsnt_lgr_parent_idomain_000.dat, took 0.01s\n", + "wrote ./external/plsnt_lgr_parent_idomain_001.dat, took 0.01s\n", + "wrote ./external/plsnt_lgr_parent_idomain_002.dat, took 0.01s\n", + "wrote ./external/plsnt_lgr_parent_idomain_003.dat, took 0.01s\n", + "wrote ./external/plsnt_lgr_parent_idomain_004.dat, took 0.01s\n", "setting up model grid...\n", "wrote /Users/aleaf/Documents/GitHub/modflow-setup/examples/pleasant_lgr/plsnt_lgr_parent_grid.json\n", "writing /Users/aleaf/Documents/GitHub/modflow-setup/examples/pleasant_lgr/postproc/shps/plsnt_lgr_parent_bbox.shp... Done\n", - "finished in 0.16s\n", + "finished in 0.85s\n", "\n", - "wrote ./external/plsnt_lgr_parent_irch.dat, took 0.00s\n", - "finished in 1.41s\n", + "wrote ./external/plsnt_lgr_parent_irch.dat, took 0.01s\n", + "finished in 5.68s\n", "\n", "\n", "Setting up LAK package...\n", + "wrote original/plsnt_lgr_parent_lakarr_000.dat, took 0.01s\n", + "wrote original/plsnt_lgr_parent_lakarr_001.dat, took 0.01s\n", + "wrote original/plsnt_lgr_parent_lakarr_002.dat, took 0.01s\n", + "wrote original/plsnt_lgr_parent_lakarr_003.dat, took 0.01s\n", + "wrote original/plsnt_lgr_parent_lakarr_004.dat, took 0.01s\n", "wrote original/plsnt_lgr_parent_lakarr_000.dat, took 0.00s\n", - "wrote original/plsnt_lgr_parent_lakarr_001.dat, took 0.00s\n", - "wrote original/plsnt_lgr_parent_lakarr_002.dat, took 0.00s\n", - "wrote original/plsnt_lgr_parent_lakarr_003.dat, took 0.00s\n", - "wrote original/plsnt_lgr_parent_lakarr_004.dat, took 0.00s\n", - "wrote original/plsnt_lgr_parent_lakarr_000.dat, took 0.00s\n", - "wrote original/plsnt_lgr_parent_lakarr_001.dat, took 0.00s\n", - "wrote original/plsnt_lgr_parent_lakarr_002.dat, took 0.00s\n", - "wrote original/plsnt_lgr_parent_lakarr_003.dat, took 0.00s\n", - "wrote original/plsnt_lgr_parent_lakarr_004.dat, took 0.00s\n", + "wrote original/plsnt_lgr_parent_lakarr_001.dat, took 0.01s\n", + "wrote original/plsnt_lgr_parent_lakarr_002.dat, took 0.02s\n", + "wrote original/plsnt_lgr_parent_lakarr_003.dat, took 0.01s\n", + "wrote original/plsnt_lgr_parent_lakarr_004.dat, took 0.01s\n", "lakes_shapefile not specified, or no lakes in model area\n", "\n", "Setting up WEL package...\n", "getting i, j locations...\n", "finished in 0.00s\n", "\n", - "finished in 0.15s\n", + "finished in 0.79s\n", "\n", "\n", "Setting up OBS package...\n", @@ -639,30 +638,21 @@ "finished in 0.00s\n", "\n", "Dropping head observations specified in /Users/aleaf/Documents/GitHub/modflow-setup/examples/pleasant_lgr_parent.yml...\n", - "finished in 0.06s\n", + "finished in 0.33s\n", + "\n", "\n", - "setting up specified head perimeter boundary with CHD package...\n" + "Setting up DIS package...\n", + "reading data from /Users/aleaf/Documents/GitHub/modflow-setup/examples/data/pleasant/source_data/rasters/dem40m.tif...\n" ] }, { "name": "stdout", "output_type": "stream", "text": [ - "getting i, j locations...\n", - "finished in 0.00s\n", - "\n", - "getting i, j locations...\n", - "finished in 0.00s\n", - "\n", - "finished in 1.20s\n", - "\n", - "\n", - "Setting up DIS package...\n", - "reading data from /Users/aleaf/Documents/GitHub/modflow-setup/examples/data/pleasant/source_data/rasters/dem40m.tif...\n", - "finished in 0.10s\n", - "wrote ./external/plsnt_lgr_inset_top.dat, took 0.00s\n", + "finished in 0.81s\n", + "wrote ./external/plsnt_lgr_inset_top.dat, took 0.02s\n", "reading data from /Users/aleaf/Documents/GitHub/modflow-setup/examples/data/pleasant/source_data/rasters/botm0.tif...\n", - "finished in 0.08s\n", + "finished in 0.32s\n", "reading data from /Users/aleaf/Documents/GitHub/modflow-setup/examples/data/pleasant/source_data/rasters/botm1.tif...\n", "finished in 0.08s\n", "reading data from /Users/aleaf/Documents/GitHub/modflow-setup/examples/data/pleasant/source_data/rasters/botm2.tif...\n", @@ -670,7 +660,7 @@ "reading data from /Users/aleaf/Documents/GitHub/modflow-setup/examples/data/pleasant/source_data/rasters/botm3.tif...\n", "finished in 0.08s\n", "reading data from /Users/aleaf/Documents/GitHub/modflow-setup/examples/data/pleasant/source_data/rasters/pleasant_bathymetry.tif...\n", - "finished in 0.31s\n", + "finished in 0.30s\n", "\n", "reading /Users/aleaf/Documents/GitHub/modflow-setup/examples/data/pleasant/source_data/shps/all_lakes.shp...\n", "filtering on bounding box 554200.0, 389000.0, 557400.0, 391800.0...\n", @@ -682,7 +672,7 @@ "finished in 0.30s\n", "loading original/plsnt_lgr_inset_top.dat.original, shape=(70, 80), took 0.01s\n", "computing cell thicknesses...\n", - "finished in 0.18s\n", + "finished in 0.20s\n", "\n", "wrote ./external/plsnt_lgr_inset_top.dat, took 0.00s\n", "wrote ./external/plsnt_lgr_inset_botm_000.dat, took 0.00s\n", @@ -698,12 +688,12 @@ "wrote ./external/plsnt_lgr_inset_idomain_004.dat, took 0.00s\n", "(re)setting the idomain array...\n", "computing cell thicknesses...\n", - "finished in 0.20s\n", + "finished in 0.21s\n", "\n", "reading data from /Users/aleaf/Documents/GitHub/modflow-setup/examples/data/pleasant/source_data/rasters/pleasant_bathymetry.tif...\n", - "finished in 0.31s\n", + "finished in 0.29s\n", "reading data from /Users/aleaf/Documents/GitHub/modflow-setup/examples/data/pleasant/source_data/rasters/pleasant_bathymetry.tif...\n", - "finished in 0.32s\n", + "finished in 0.30s\n", "wrote original/plsnt_lgr_inset_lakarr_000.dat, took 0.00s\n", "wrote original/plsnt_lgr_inset_lakarr_001.dat, took 0.00s\n", "wrote original/plsnt_lgr_inset_lakarr_002.dat, took 0.00s\n", @@ -711,11 +701,11 @@ "wrote original/plsnt_lgr_inset_lakarr_004.dat, took 0.00s\n", "loading original/plsnt_lgr_inset_top.dat.original, shape=(70, 80), took 0.01s\n", "computing cell thicknesses...\n", - "finished in 0.18s\n", + "finished in 0.21s\n", "\n", "wrote ./external/plsnt_lgr_inset_top.dat, took 0.00s\n", "wrote ./external/plsnt_lgr_inset_botm_000.dat, took 0.00s\n", - "wrote ./external/plsnt_lgr_inset_botm_001.dat, took 0.01s\n", + "wrote ./external/plsnt_lgr_inset_botm_001.dat, took 0.00s\n", "wrote ./external/plsnt_lgr_inset_botm_002.dat, took 0.00s\n", "wrote ./external/plsnt_lgr_inset_botm_003.dat, took 0.00s\n", "wrote ./external/plsnt_lgr_inset_botm_004.dat, took 0.00s\n", @@ -732,10 +722,10 @@ "--> building dataframe... (may take a while for large shapefiles)\n", "wrote /Users/aleaf/Documents/GitHub/modflow-setup/examples/pleasant_lgr/plsnt_lgr_inset_grid.json\n", "writing /Users/aleaf/Documents/GitHub/modflow-setup/examples/pleasant_lgr/postproc/shps/plsnt_lgr_inset_bbox.shp... Done\n", - "finished in 0.52s\n", + "finished in 0.51s\n", "\n", "wrote ./external/plsnt_lgr_inset_irch.dat, took 0.00s\n", - "finished in 3.74s\n", + "finished in 4.72s\n", "\n", "\n", "Setting up IC package...\n", @@ -747,35 +737,35 @@ "wrote ./external/plsnt_lgr_inset_strt_002.dat, took 0.00s\n", "wrote ./external/plsnt_lgr_inset_strt_003.dat, took 0.00s\n", "wrote ./external/plsnt_lgr_inset_strt_004.dat, took 0.00s\n", - "finished in 0.10s\n", + "finished in 0.34s\n", "\n", "\n", "Setting up NPF package...\n", "wrote ./external/plsnt_lgr_inset_k_000.dat, took 0.01s\n", - "wrote ./external/plsnt_lgr_inset_k_001.dat, took 0.00s\n", - "wrote ./external/plsnt_lgr_inset_k_002.dat, took 0.00s\n", - "wrote ./external/plsnt_lgr_inset_k_003.dat, took 0.00s\n", - "wrote ./external/plsnt_lgr_inset_k_004.dat, took 0.00s\n", - "wrote ./external/plsnt_lgr_inset_k33_000.dat, took 0.00s\n", + "wrote ./external/plsnt_lgr_inset_k_001.dat, took 0.05s\n", + "wrote ./external/plsnt_lgr_inset_k_002.dat, took 0.01s\n", + "wrote ./external/plsnt_lgr_inset_k_003.dat, took 0.01s\n", + "wrote ./external/plsnt_lgr_inset_k_004.dat, took 0.01s\n", + "wrote ./external/plsnt_lgr_inset_k33_000.dat, took 0.01s\n", "wrote ./external/plsnt_lgr_inset_k33_001.dat, took 0.01s\n", - "wrote ./external/plsnt_lgr_inset_k33_002.dat, took 0.00s\n", - "wrote ./external/plsnt_lgr_inset_k33_003.dat, took 0.00s\n", - "wrote ./external/plsnt_lgr_inset_k33_004.dat, took 0.00s\n", - "finished in 0.19s\n", + "wrote ./external/plsnt_lgr_inset_k33_002.dat, took 0.01s\n", + "wrote ./external/plsnt_lgr_inset_k33_003.dat, took 0.01s\n", + "wrote ./external/plsnt_lgr_inset_k33_004.dat, took 0.01s\n", + "finished in 2.92s\n", "\n", "\n", "Setting up STO package...\n", "wrote ./external/plsnt_lgr_inset_sy_000.dat, took 0.00s\n", - "wrote ./external/plsnt_lgr_inset_sy_001.dat, took 0.00s\n", + "wrote ./external/plsnt_lgr_inset_sy_001.dat, took 0.01s\n", "wrote ./external/plsnt_lgr_inset_sy_002.dat, took 0.00s\n", - "wrote ./external/plsnt_lgr_inset_sy_003.dat, took 0.00s\n", - "wrote ./external/plsnt_lgr_inset_sy_004.dat, took 0.01s\n", + "wrote ./external/plsnt_lgr_inset_sy_003.dat, took 0.01s\n", + "wrote ./external/plsnt_lgr_inset_sy_004.dat, took 0.00s\n", "wrote ./external/plsnt_lgr_inset_ss_000.dat, took 0.00s\n", "wrote ./external/plsnt_lgr_inset_ss_001.dat, took 0.00s\n", "wrote ./external/plsnt_lgr_inset_ss_002.dat, took 0.00s\n", "wrote ./external/plsnt_lgr_inset_ss_003.dat, took 0.00s\n", "wrote ./external/plsnt_lgr_inset_ss_004.dat, took 0.00s\n", - "finished in 0.20s\n", + "finished in 0.86s\n", "\n", "\n", "Setting up RCH package...\n", @@ -784,16 +774,16 @@ "wrote ./external/plsnt_lgr_inset_rch_001.dat, took 0.00s\n", "wrote ./external/plsnt_lgr_inset_rch_002.dat, took 0.00s\n", "wrote ./external/plsnt_lgr_inset_rch_003.dat, took 0.00s\n", - "wrote ./external/plsnt_lgr_inset_rch_004.dat, took 0.01s\n", - "wrote ./external/plsnt_lgr_inset_rch_005.dat, took 0.01s\n", + "wrote ./external/plsnt_lgr_inset_rch_004.dat, took 0.00s\n", + "wrote ./external/plsnt_lgr_inset_rch_005.dat, took 0.00s\n", "wrote ./external/plsnt_lgr_inset_rch_006.dat, took 0.00s\n", - "wrote ./external/plsnt_lgr_inset_rch_007.dat, took 0.00s\n", + "wrote ./external/plsnt_lgr_inset_rch_007.dat, took 0.01s\n", "wrote ./external/plsnt_lgr_inset_rch_008.dat, took 0.00s\n", - "wrote ./external/plsnt_lgr_inset_rch_009.dat, took 0.01s\n", - "wrote ./external/plsnt_lgr_inset_rch_010.dat, took 0.00s\n", + "wrote ./external/plsnt_lgr_inset_rch_009.dat, took 0.00s\n", + "wrote ./external/plsnt_lgr_inset_rch_010.dat, took 0.01s\n", "wrote ./external/plsnt_lgr_inset_rch_011.dat, took 0.00s\n", - "wrote ./external/plsnt_lgr_inset_rch_012.dat, took 0.01s\n", - "finished in 0.25s\n", + "wrote ./external/plsnt_lgr_inset_rch_012.dat, took 0.00s\n", + "finished in 0.24s\n", "\n", "\n", "Setting up OC package...\n", @@ -819,11 +809,13 @@ "reading /Users/aleaf/Documents/GitHub/modflow-setup/examples/data/pleasant/source_data/shps/NHDPlusAttributes/elevslope.dbf...\n", "--> building dataframe... (may take a while for large shapefiles)\n", "\n", - "load finished in 0.13s\n", + "load finished in 0.12s\n", "\n", "Getting routing information from NHDPlus Plusflow table...\n", "finished in 0.01s\n", "\n", + "reading data from /Users/aleaf/Documents/GitHub/modflow-setup/examples/data/pleasant/source_data/rasters/pleasant_bathymetry.tif...\n", + "finished in 0.29s\n", "reading data from /Users/aleaf/Documents/GitHub/modflow-setup/examples/data/pleasant/source_data/rasters/pleasant_bathymetry.tif...\n" ] }, @@ -831,16 +823,14 @@ "name": "stdout", "output_type": "stream", "text": [ - "finished in 0.32s\n", - "reading data from /Users/aleaf/Documents/GitHub/modflow-setup/examples/data/pleasant/source_data/rasters/pleasant_bathymetry.tif...\n", - "finished in 0.33s\n", + "finished in 0.29s\n", "\n", "SFRmaker version 0.7.0.post15+gebe9af1\n", "\n", "Creating sfr dataset...\n", "\n", "Creating grid class instance from flopy Grid instance...\n", - "grid class created in 0.19s\n", + "grid class created in 0.17s\n", "\n", "Model grid information\n", "structured grid\n", @@ -854,7 +844,7 @@ "active area defined by: isfr array\n", "\n", "/Users/aleaf/Documents/GitHub/modflow-setup/examples/pleasant_lgr\n", - "plsnt_lgr_inset model version 0.post232.dev0+g9997e3b\n", + "plsnt_lgr_inset model version 0.post240.dev0+g83a209a\n", "Parent model: ./plsnt_lgr_parent\n", "5 layer(s), 70 row(s), 80 column(s)\n", "delr: [40.00...40.00] meters\n", @@ -889,7 +879,7 @@ "Intersecting 2 flowlines with 5,600 grid cells...\n", "Intersecting 2 features...\n", "2\n", - "finished in 0.04s\n", + "finished in 0.03s\n", "\n", "Setting up reach data... (may take a few minutes for large grids)\n", "finished in 0.01s\n", @@ -914,10 +904,10 @@ "active area defined by: isfr array\n", "\n", "\n", - "Time to create sfr dataset: 0.56s\n", + "Time to create sfr dataset: 0.47s\n", "\n", "running rasterstats.zonal_stats on buffered LineStrings...\n", - "finished in 0.06s\n", + "finished in 0.05s\n", "\n", "\n", "Smoothing elevations...\n", @@ -936,12 +926,12 @@ "converting segment data to period data...\n", "(re)setting the idomain array...\n", "computing cell thicknesses...\n", - "finished in 0.27s\n", + "finished in 0.19s\n", "\n", "reading data from /Users/aleaf/Documents/GitHub/modflow-setup/examples/data/pleasant/source_data/rasters/pleasant_bathymetry.tif...\n", - "finished in 0.34s\n", + "finished in 0.28s\n", "reading data from /Users/aleaf/Documents/GitHub/modflow-setup/examples/data/pleasant/source_data/rasters/pleasant_bathymetry.tif...\n", - "finished in 0.34s\n", + "finished in 0.29s\n", "wrote original/plsnt_lgr_inset_lakarr_000.dat, took 0.00s\n", "wrote original/plsnt_lgr_inset_lakarr_001.dat, took 0.00s\n", "wrote original/plsnt_lgr_inset_lakarr_002.dat, took 0.00s\n", @@ -949,7 +939,7 @@ "wrote original/plsnt_lgr_inset_lakarr_004.dat, took 0.00s\n", "loading original/plsnt_lgr_inset_top.dat.original, shape=(70, 80), took 0.01s\n", "computing cell thicknesses...\n", - "finished in 0.22s\n", + "finished in 0.19s\n", "\n", "wrote ./external/plsnt_lgr_inset_top.dat, took 0.00s\n", "wrote ./external/plsnt_lgr_inset_botm_000.dat, took 0.00s\n", @@ -970,17 +960,17 @@ "--> building dataframe... (may take a while for large shapefiles)\n", "wrote /Users/aleaf/Documents/GitHub/modflow-setup/examples/pleasant_lgr/plsnt_lgr_inset_grid.json\n", "writing /Users/aleaf/Documents/GitHub/modflow-setup/examples/pleasant_lgr/postproc/shps/plsnt_lgr_inset_bbox.shp... Done\n", - "finished in 0.53s\n", + "finished in 0.48s\n", "\n", "wrote ./external/plsnt_lgr_inset_irch.dat, took 0.00s\n", - "finished in 4.10s\n", + "finished in 3.53s\n", "\n", "\n", "Setting up LAK package...\n", "reading data from /Users/aleaf/Documents/GitHub/modflow-setup/examples/data/pleasant/source_data/rasters/pleasant_bathymetry.tif...\n", - "finished in 0.31s\n", + "finished in 0.29s\n", "reading data from /Users/aleaf/Documents/GitHub/modflow-setup/examples/data/pleasant/source_data/rasters/pleasant_bathymetry.tif...\n", - "finished in 0.32s\n", + "finished in 0.28s\n", "wrote original/plsnt_lgr_inset_lakarr_000.dat, took 0.00s\n", "wrote original/plsnt_lgr_inset_lakarr_001.dat, took 0.00s\n", "wrote original/plsnt_lgr_inset_lakarr_002.dat, took 0.00s\n", @@ -996,7 +986,7 @@ "wrote original/plsnt_lgr_inset_lakzones.dat, took 0.00s\n", "setting up tabfiles...\n", "wrote ./external/600059060_stage_area_volume.dat\n", - "finished in 1.05s\n", + "finished in 0.97s\n", "\n", "\n", "Setting up WEL package...\n", @@ -1010,7 +1000,7 @@ "took 0.00s\n", "\n", "computing cell thicknesses...\n", - "finished in 0.20s\n", + "finished in 0.19s\n", "\n", "\n", "reading /Users/aleaf/Documents/GitHub/modflow-setup/examples/data/pleasant/source_data/shps/csls_sources_wu_pts.shp...\n", @@ -1022,14 +1012,14 @@ "took 0.00s\n", "\n", "computing cell thicknesses...\n", - "finished in 0.19s\n", + "finished in 0.22s\n", "\n", "\n", "Resampling pumping rates in /Users/aleaf/Documents/GitHub/modflow-setup/examples/data/pleasant/source_data/tables/master_wu.csv to model stress periods...\n", " wells with no data for a stress period will be assigned 0.0 pumping rates.\n", "took 0.02s\n", "\n", - "finished in 0.90s\n", + "finished in 0.89s\n", "\n", "\n", "Setting up OBS package...\n", @@ -1071,7 +1061,7 @@ "finished in 0.00s\n", "\n", "Dropping head observations specified in /Users/aleaf/Documents/GitHub/modflow-setup/examples/pleasant_lgr_inset.yml...\n", - "finished in 0.07s\n", + "finished in 0.06s\n", "\n", "\n", "Setting up the simulation water mover package...\n", @@ -1083,9 +1073,9 @@ "name": "stdout", "output_type": "stream", "text": [ - "finished setting up model in 17.03s\n", + "finished setting up model in 42.42s\n", "\n", - "Pleasant Lake test case version 0.1.post232.dev0+g9997e3b\n", + "Pleasant Lake test case version 0.1.post240.dev0+g83a209a\n", "Parent model: /Users/aleaf/Documents/GitHub/modflow-setup/examples/data/pleasant/pleasant\n", "5 layer(s), 25 row(s), 25 column(s)\n", "delr: [200.00...200.00] meters\n", @@ -1094,7 +1084,7 @@ "length units: meters\n", "xll: 553000.0; yll: 388000.0; rotation: 0.0\n", "Bounds: (553000.0, 558000.0, 388000.0, 393000.0)\n", - "Packages: dis ic npf sto rcha oc sfr_0 wel_0 obs_0 chd_0\n", + "Packages: dis ic npf sto rcha oc chd_0 obs_0 sfr_0 wel_0 obs_1\n", "13 period(s):\n", " per start_datetime end_datetime perlen steady nstp\n", " 0 2012-01-01 2012-01-01 1.0 True 1\n", @@ -1124,7 +1114,7 @@ { "data": { "text/plain": [ - "Pleasant Lake test case version 0.1.post232.dev0+g9997e3b\n", + "Pleasant Lake test case version 0.1.post240.dev0+g83a209a\n", "Parent model: /Users/aleaf/Documents/GitHub/modflow-setup/examples/data/pleasant/pleasant\n", "5 layer(s), 25 row(s), 25 column(s)\n", "delr: [200.00...200.00] meters\n", @@ -1133,7 +1123,7 @@ "length units: meters\n", "xll: 553000.0; yll: 388000.0; rotation: 0.0\n", "Bounds: (553000.0, 558000.0, 388000.0, 393000.0)\n", - "Packages: dis ic npf sto rcha oc sfr_0 wel_0 obs_0 chd_0\n", + "Packages: dis ic npf sto rcha oc chd_0 obs_0 sfr_0 wel_0 obs_1\n", "13 period(s):\n", " per start_datetime end_datetime perlen steady nstp\n", " 0 2012-01-01 2012-01-01 1.0 True 1\n", @@ -1167,7 +1157,7 @@ { "data": { "text/plain": [ - "dict_keys(['metadata', 'simulation', 'model', 'parent', 'intermediate_data', 'postprocessing', 'setup_grid', 'dis', 'tdis', 'ic', 'npf', 'sto', 'rch', 'sfr', 'high_k_lakes', 'lak', 'mvr', 'riv', 'wel', 'chd', 'oc', 'obs', 'ims', 'filename', 'ghb', 'maw', 'external_files', 'grid', 'perimeter_boundary'])" + "dict_keys(['metadata', 'simulation', 'model', 'parent', 'intermediate_data', 'postprocessing', 'setup_grid', 'dis', 'tdis', 'ic', 'npf', 'sto', 'rch', 'sfr', 'high_k_lakes', 'lak', 'mvr', 'riv', 'wel', 'chd', 'oc', 'obs', 'ims', 'filename', 'ghb', 'maw', 'external_files', 'grid'])" ] }, "execution_count": 10, @@ -1247,7 +1237,7 @@ { "data": { "text/plain": [ - "{'plsnt_lgr_inset': plsnt_lgr_inset model version 0.post232.dev0+g9997e3b\n", + "{'plsnt_lgr_inset': plsnt_lgr_inset model version 0.post240.dev0+g83a209a\n", " Parent model: ./plsnt_lgr_parent\n", " 5 layer(s), 70 row(s), 80 column(s)\n", " delr: [40.00...40.00] meters\n", @@ -1290,7 +1280,7 @@ { "data": { "text/plain": [ - "" + "" ] }, "execution_count": 13, @@ -1369,12 +1359,13 @@ " writing package sto...\n", " writing package rcha...\n", " writing package oc...\n", + " writing package chd_0...\n", + "INFORMATION: maxbound in ('gwf6', 'chd', 'dimensions') changed to 240 based on size of stress_period_data\n", + " writing package obs_0...\n", " writing package sfr_0...\n", " writing package wel_0...\n", "INFORMATION: maxbound in ('gwf6', 'wel', 'dimensions') changed to 2 based on size of stress_period_data\n", - " writing package obs_0...\n", - " writing package chd_0...\n", - "INFORMATION: maxbound in ('gwf6', 'chd', 'dimensions') changed to 240 based on size of stress_period_data\n", + " writing package obs_1...\n", " writing model plsnt_lgr_inset...\n", " writing model name file...\n", " writing package dis...\n", @@ -1491,7 +1482,7 @@ "and distribution information.\n", "\n", " \n", - " Run start date and time (yyyy/mm/dd hh:mm:ss): 2021/03/11 12:52:50\n", + " Run start date and time (yyyy/mm/dd hh:mm:ss): 2021/03/12 6:32:19\n", " \n", " Writing simulation list file: mfsim.lst\n", " Using Simulation name file: mfsim.nam\n", @@ -1510,8 +1501,8 @@ " Solving: Stress period: 12 Time step: 1\n", " Solving: Stress period: 13 Time step: 1\n", " \n", - " Run end date and time (yyyy/mm/dd hh:mm:ss): 2021/03/11 12:52:58\n", - " Elapsed run time: 7.849 Seconds\n", + " Run end date and time (yyyy/mm/dd hh:mm:ss): 2021/03/12 6:33:52\n", + " Elapsed run time: 1 Minutes, 32.325 Seconds\n", " \n", " Normal termination of simulation.\n" ] @@ -1563,7 +1554,7 @@ "outputs": [ { "data": { - "image/png": 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\n", 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\n", 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" ] @@ -1610,6 +1601,9 @@ "name": "stdout", "output_type": "stream", "text": [ + "creating postproc/plsnt_lgr_parent/pdfs...\n", + "creating postproc/plsnt_lgr_parent/shps...\n", + "creating postproc/plsnt_lgr_parent/rasters...\n", "\n", "dis package...\n", "wrote postproc/plsnt_lgr_parent/rasters/thickness_lay0.tif\n", @@ -1699,6 +1693,16 @@ "wrote postproc/plsnt_lgr_parent/rasters/recharge_per11.tif\n", "wrote postproc/plsnt_lgr_parent/rasters/recharge_per12.tif\n", "\n", + "chd_0 package...\n", + "writing postproc/plsnt_lgr_parent/shps/chd0_stress_period_data.shp... Done\n", + "head:\n", + "boundname:\n", + "Warning, variable: boundname\n", + "Export of non-period data from transientlists not implemented!\n", + "\n", + "obs_0 package...\n", + "skipped, not implemented yet\n", + "\n", "sfr_0 package...\n", "\n", "wel_0 package...\n", @@ -1708,12 +1712,11 @@ "Warning, variable: boundname\n", "Export of non-period data from transientlists not implemented!\n", "\n", - "obs_0 package...\n", - "writing postproc/plsnt_lgr_parent/shps/obs0_stress_period_data.shp... Done\n", - "\n", - "chd_0 package...\n", - "writing postproc/plsnt_lgr_parent/shps/chd0_stress_period_data.shp... Done\n", - "head:\n", + "obs_1 package...\n", + "writing postproc/plsnt_lgr_parent/shps/obs1_stress_period_data.shp... Done\n", + "creating postproc/plsnt_lgr_inset/pdfs...\n", + "creating postproc/plsnt_lgr_inset/shps...\n", + "creating postproc/plsnt_lgr_inset/rasters...\n", "\n", "dis package...\n", "wrote postproc/plsnt_lgr_inset/rasters/thickness_lay0.tif\n", @@ -1798,7 +1801,13 @@ "wrote postproc/plsnt_lgr_inset/rasters/recharge_per6.tif\n", "wrote postproc/plsnt_lgr_inset/rasters/recharge_per7.tif\n", "wrote postproc/plsnt_lgr_inset/rasters/recharge_per8.tif\n", - "wrote postproc/plsnt_lgr_inset/rasters/recharge_per9.tif\n", + "wrote postproc/plsnt_lgr_inset/rasters/recharge_per9.tif\n" + ] + }, + { + "name": "stdout", + "output_type": "stream", + "text": [ "wrote postproc/plsnt_lgr_inset/rasters/recharge_per10.tif\n", "wrote postproc/plsnt_lgr_inset/rasters/recharge_per11.tif\n", "wrote postproc/plsnt_lgr_inset/rasters/recharge_per12.tif\n", diff --git a/examples/pleasant_lgr_inset.yml b/examples/pleasant_lgr_inset.yml index be131017..89e4ebcd 100644 --- a/examples/pleasant_lgr_inset.yml +++ b/examples/pleasant_lgr_inset.yml @@ -37,7 +37,7 @@ setup_grid: id_column: 'HYDROID' include_ids: [600059060] # pleasant lake dxy: 40 # grid spacing, in CRS units (meters) - buffer: 1000 # distance from feature(s) if interest to model boundary, in meters + buffer: 1000 # distance from feature(s) of interest to model boundary, in meters epsg: 3070 # CRS (Wisconsin Transverse Mercator) dis: diff --git a/examples/pleasant_lgr_parent.yml b/examples/pleasant_lgr_parent.yml index 8c30f760..485121da 100644 --- a/examples/pleasant_lgr_parent.yml +++ b/examples/pleasant_lgr_parent.yml @@ -25,7 +25,6 @@ model: newton: True newton_under_relaxation: True external_path: 'external/' - perimeter_boundary_type: 'specified head' # packages to build # (any packages not listed or commented out will not be built, # event if they have an input block below) @@ -39,7 +38,8 @@ model: 'lak', 'obs', 'wel', - 'ims' + 'ims', + 'chd' ] # Regional model to extract boundary conditions, @@ -52,7 +52,6 @@ parent: # information for modflow-setup # note: parent model is geo-located in namfile header # (only works if length_units='meters') - headfile: 'data/pleasant/pleasant.hds' hiKlakes_value: 1.e4 # unfortunately python yaml currently requires a dot to parse exp notation as float default_source_data: True # if True, packages and variables that are omitted will be pulled from this model copy_stress_periods: 'all' @@ -75,7 +74,7 @@ setup_grid: rotation: 0. nrow: 25 ncol: 25 - dxy: 200 # m + dxy: 200 # in CRS units of meters epsg: 3070 # CRS (Wisconsin Transverse Mercator) # local-grid refinement area # specified in another configuration file @@ -138,6 +137,7 @@ ic: strt: from_parent: binaryfile: 'data/pleasant/pleasant.hds' + stress_period: 0 # Node Property Flow Package npf: @@ -241,3 +241,7 @@ obs: obsname: ['obsprefix', 'obsnme', 'common_name'] drop_observations: ['10019209_lk' # pleasant lake; monitored via Lake Package observations ] + +chd: + perimeter_boundary: + parent_head_file: 'data/pleasant/pleasant.hds' # needed for the perimeter boundary setup diff --git a/gis.yml b/gis.yml index df2267b3..3213eb1b 100644 --- a/gis.yml +++ b/gis.yml @@ -9,6 +9,7 @@ dependencies: - notebook - pandas - geopandas +- bottleneck # a collection of fast NumPy array functions written in C - numba - xarray - pyarrow @@ -57,4 +58,4 @@ dependencies: - git+git://github.com/modflowpy/flopy@develop - gis-utils - git+git://github.com/aleaf/modflow-export@develop - - git+git://github.com/aleaf/sfrmaker@develop + - git+git://github.com/usgs/sfrmaker@develop diff --git a/github_deploy_key_aleaf_modflow_setup.enc b/github_deploy_key_aleaf_modflow_setup.enc deleted file mode 100644 index 78399cab..00000000 --- a/github_deploy_key_aleaf_modflow_setup.enc +++ /dev/null @@ -1 +0,0 @@ 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diff --git a/mfsetup/bcs.py b/mfsetup/bcs.py index 72d8433f..7ea4e7dd 100644 --- a/mfsetup/bcs.py +++ b/mfsetup/bcs.py @@ -1,6 +1,8 @@ """ Functions for simple MODFLOW boundary conditions such as ghb, drain, etc. """ +import shutil + import flopy import numpy as np import pandas as pd @@ -224,6 +226,50 @@ def mftransientlist_to_dataframe(mftransientlist, squeeze=True): return df +def remove_inactive_bcs(pckg, external_files=False): + """Remove boundary conditions from cells that are inactive. + + Parameters + ---------- + model : flopy model instance + pckg : flopy package instance + """ + model = pckg.parent + if model.version == 'mf6': + active = model.dis.idomain.array > 0 + else: + active = model.bas6.ibound.array > 0 + spd = pckg.stress_period_data.data + + new_spd = {} + for per, rec in spd.items(): + if 'cellid' in rec.dtype.names: + k, i, j = zip(*rec['cellid']) + else: + k, i, j = zip(*rec[['k', 'i', 'j']]) + new_spd[per] = rec[active[k, i, j]] + + if external_files: + if model.version == 'mf6': + spd_input = {} + for per, filename in external_files.items(): + df = pd.DataFrame(new_spd[per]) + df['#k'], df['i'], df['j'] = zip(*df['cellid']) + df[['#k', 'i', 'j']] += 1 # convert to 1-based for external file + cols = ['#k', 'i', 'j'] + list(new_spd[per].dtype.names[1:]) + if isinstance(filename, dict): + filename = filename['filename'] + df[cols].to_csv(filename, index=False, sep=' ', float_format='%g') + spd_input[per] = {'filename': filename} + # make a copy for the intermediate data folder, for consistency with mf-2005 + #shutil.copy(file_entry['filename'], model.cfg['intermediate_data']['output_folder']) + pckg.stress_period_data = spd_input + else: + raise NotImplementedError('External file input for MODFLOW-2005-style list-type data.') + else: + pckg.stress_period_data = new_spd + + def squeeze_columns(df, fillna=0.): """Drop columns where the forward difference (along axis 1, the column axis) is 0 in all rows. @@ -248,3 +294,111 @@ def squeeze_columns(df, fillna=0.): changed = diff.sum(axis=0) != 0 squeezed = df.loc[:, changed.index[changed]] return squeezed + + +def setup_flopy_stress_period_data(model, package, data, flopy_package_class, + variable_column='q', external_files=True, + external_filename_fmt="{}_{:03d}.dat"): + """Set up stress period data input for flopy, from a DataFrame + of stress period data information. + + Parameters + ---------- + package : str + Flopy package abbreviation (e.g. 'chd') + data : DataFrame + Pandas DataFrame of stress period data with the following columns: + + ================= ============================== + per zero-based model stress period + k zero-based model layer + i zero-based model row + j zero-based model column + stress period input values + boundname modflow-6 boundname (optional) + ================= ============================== + + external_files : bool + Whether or not to set up external files + external_filename_fmt : format str + Format for external file names. For example, "{}_{:03d}.dat" + would produce "wel_000.dat" for the package='wel' and stress period 0. + + Returns + ------- + spd : dict + If external_files=False, spd is populated with numpy recarrays of the + stress period data. With external files, the data are written to external + files, which are then passed to flopy via the model configuration (cfg) + dictonary, and spd is empty. + """ + + df = data + # set up stress_period_data + if external_files: + # get the file path (allowing for different external file locations, specified name format, etc.) + filepaths = model.setup_external_filepaths(package, 'stress_period_data', + filename_format=external_filename_fmt, + file_numbers=sorted(df.per.unique().tolist())) + # convert to one-based + df.rename(columns={'k': '#k'}, inplace=True) + df['#k'] += 1 + df['i'] += 1 + df['j'] += 1 + + spd = {} + period_groups = df.groupby('per') + for kper in range(model.nper): + if kper in period_groups.groups: + group = period_groups.get_group(kper) + group.drop('per', axis=1, inplace=True) + if external_files: + if model.version == 'mf6': + group.to_csv(filepaths[kper]['filename'], index=False, sep=' ', float_format='%g') + # make a copy for the intermediate data folder, for consistency with mf-2005 + shutil.copy(filepaths[kper]['filename'], model.cfg['intermediate_data']['output_folder']) + else: + group.to_csv(filepaths[kper], index=False, sep=' ', float_format='%g') + + else: + if model.version == 'mf6': + kspd = flopy_package_class.stress_period_data.empty(model, + len(group), + boundnames=True)[0] + kspd['cellid'] = list(zip(group.k, group.i, group.j)) + kspd[variable_column] = group[variable_column] + if 'boundname' in group.columns: + kspd['boundname'] = group['boundname'] + else: + kspd = flopy_package_class.get_empty(len(group)) + kspd['k'] = group['k'] + kspd['i'] = group['i'] + kspd['j'] = group['j'] + + # special case of start and end values for MODFLOW-2005 CHDs + # assign starting and ending head values for each period + # starting chd is parent values for previous period + # ending chd is parent values for that period + if package.lower() == 'chd': + if kper == 0: + kspd['shead'] = group[variable_column] + kspd['ehead'] = group[variable_column] + else: + kspd['ehead'] = group[variable_column] + # populate sheads with eheads from the same cells + # if the cell didn't exist previously + # set shead == ehead + # dict of ending heads from last stress period, but (k,i,j) location + previous_inds = spd[kper - 1][['k', 'i', 'j']].tolist() + previous_ehead = dict(zip(previous_inds, spd[kper - 1]['ehead'])) + current_inds = kspd[['k', 'i', 'j']].tolist() + sheads = np.array([previous_ehead.get((k, i, j), np.nan) + for (k, i, j) in current_inds]) + sheads[np.isnan(sheads)] = kspd['ehead'][np.isnan(sheads)] + kspd['shead'] = sheads + else: + kspd[variable_column] = group[variable_column] + spd[kper] = kspd + else: + pass # spd[kper] = None + return spd diff --git a/mfsetup/discretization.py b/mfsetup/discretization.py index 280be750..fc0e4a4a 100644 --- a/mfsetup/discretization.py +++ b/mfsetup/discretization.py @@ -650,6 +650,8 @@ def voxels_to_layers(voxel_array, z_edges, model_top=None, model_botm=None, no_d model_botm = model_botm.copy() if len(model_botm.shape) == 2: model_botm = np.reshape(model_botm, (1, *model_botm.shape)) + if np.any(np.isnan(z_edges)): + raise NotImplementedError("Nan values in z_edges array not allowed!") z_values = np.array(z_edges)[1:] # convert nodata values to nans diff --git a/mfsetup/fileio.py b/mfsetup/fileio.py index 0e58f9d7..faf6fda5 100644 --- a/mfsetup/fileio.py +++ b/mfsetup/fileio.py @@ -267,6 +267,7 @@ def set_cfg_paths_to_absolute(cfg, config_file_location): # add additional paths by looking for source_data # within these input blocks, convert file paths to absolute look_for_files_in = ['source_data', + 'perimeter_boundary', 'lgr' ] for pckgname, pckg in cfg.items(): diff --git a/mfsetup/grid.py b/mfsetup/grid.py index 97138b45..ae5078f7 100644 --- a/mfsetup/grid.py +++ b/mfsetup/grid.py @@ -7,6 +7,7 @@ import time import warnings +import geopandas as gp import gisutils import numpy as np import pandas as pd @@ -103,6 +104,7 @@ def __init__(self, delc, delr, top=None, botm=None, idomain=None, # other CRS-related properties are set in the flopy Grid base class self._vertices = None self._polygons = None + self._dataframe = None # if no epsg, set from proj4 string if possible #if epsg is None and proj_str is not None and 'epsg' in proj_str.lower(): @@ -252,6 +254,48 @@ def polygons(self): self._set_polygons() return self._polygons + @property + def dataframe(self): + """Pandas DataFrame of grid cell polygons + with i, j locations.""" + if self._dataframe is None: + self._dataframe = self.get_dataframe(layers=True) + return self._dataframe + + def get_dataframe(self, layers=True): + """Get a pandas DataFrame of grid cell polygons + with i, j locations. + + Parameters + ---------- + layers : bool + If True, return a row for each k, i, j location + and a 'k' column; if False, only return i, j + locations with no 'k' column. By default, True + + Returns + ------- + layers : DataFrame + Pandas Dataframe with k, i, j and geometry column + with a shapely polygon representation of each model cell. + """ + # get dataframe of model grid cells + i, j = np.indices((self.nrow, self.ncol)) + geoms = self.polygons + df = gp.GeoDataFrame({'i': i.ravel(), + 'j': j.ravel(), + 'geometry': geoms}, crs=5070) + if layers and self.nlay is not None: + # add layer information + dfs = [] + for k in range(self.nlay): + layer_df = df.copy() + layer_df['k'] = k + dfs.append(layer_df) + df = pd.concat(dfs) + df = df[['k', 'i', 'j', 'geometry']].copy() + return df + def write_bbox_shapefile(self, filename='grid_bbox.shp'): write_bbox_shapefile(self, filename) diff --git a/mfsetup/ic.py b/mfsetup/ic.py new file mode 100644 index 00000000..b3715c51 --- /dev/null +++ b/mfsetup/ic.py @@ -0,0 +1,114 @@ +""" +Functions for setting up starting heads +""" +import shutil + +from mfsetup.fileio import save_array, setup_external_filepaths +from mfsetup.mf5to6 import get_variable_name, get_variable_package_name +from mfsetup.sourcedata import ( + ArraySourceData, + MFArrayData, + MFBinaryArraySourceData, + get_source_data_file_ext, +) +from mfsetup.utils import get_input_arguments + + +def setup_strt(model, package, strt=None, source_data_config=None, + filename_fmt='strt_{:03d}.dat', write_fmt='%.2f', + write_nodata=None, + **kwargs): + + var = 'strt' + datatype = 'array3d' + # model that strt values could come from + source_model = model.parent + default_parent_source_data = model._parent_default_source_data + strt_config = source_data_config.get('strt') + + # check for parent model and a binary file + binary_file = False + if strt_config is not None and 'from_parent' in strt_config: + if source_model is None: + raise ValueError(("'from_parent' in configuration by no parent model." + f"{package} package, {model.name} model.\n" + f"source_data config:\n{source_data_config}")) + from_parent_cfg = source_data_config['strt'].get('from_parent', {}) + binary_file = from_parent_cfg.get('binaryfile', False) + kwargs.update(from_parent_cfg) + + sd = None # source data instance + # data specified directly + if strt is not None: + sd = MFArrayData(variable=var, + values=strt, + datatype=datatype, + dest_model=model, **kwargs) + # data read from binary file with parent model head solution + elif binary_file: + kwargs = get_input_arguments(kwargs, MFBinaryArraySourceData) + sd = MFBinaryArraySourceData(variable='strt', filename=binary_file, + datatype=datatype, + dest_model=model, + source_modelgrid=source_model.modelgrid, + from_source_model_layers=None, + length_units=model.length_units, + time_units=model.time_units, + **kwargs) + # data read from Flopy instance of parent model + elif default_parent_source_data: + source_variable = get_variable_name(var, source_model.version) + source_package = get_variable_package_name(var, source_model.version, package) + source_array = getattr(source_model, source_package).__dict__[source_variable].array + kwargs = get_input_arguments(kwargs, ArraySourceData) + sd = ArraySourceData(variable=source_variable, filenames=None, + datatype=datatype, + dest_model=model, + source_modelgrid=source_model.modelgrid, + source_array=source_array, + from_source_model_layers=None, + length_units=model.length_units, + time_units=model.time_units, + **kwargs) + # data from files + elif source_data_config[var] is not None: + #ext = get_source_data_file_ext(source_data_config, package, var) + kwargs = get_input_arguments(kwargs, ArraySourceData) + sd = ArraySourceData.from_config(source_data_config, + datatype=datatype, + variable=var, + dest_model=model, + **kwargs) + + # default to setting strt from model top + else: + sd = MFArrayData(variable=var, + values=[model.dis.top.array] * model.nlay, + datatype=datatype, + dest_model=model, **kwargs) + + if sd is None: + raise ValueError((f'Unrecognized input for variable {var}, ' + f'{package} package, {model.name} model.\n' + f'{var} values: {strt}\n' + f'source_data config:\n{source_data_config}')) + else: + data = sd.get_data() + + filepaths = model.setup_external_filepaths(package, var, filename_fmt, + file_numbers=list(data.keys())) + + # write out array data to intermediate files + if write_nodata is None: + write_nodata = model._nodata_value + for i, arr in data.items(): + save_array(filepaths[i], arr, + nodata=write_nodata, + fmt=write_fmt) + # still write intermediate files for MODFLOW-6 + # even though input and output filepaths are same + if model.version == 'mf6': + src = filepaths[i]['filename'] + dst = model.cfg['intermediate_data'][var][i] + shutil.copy(src, dst) + return filepaths diff --git a/mfsetup/interpolate.py b/mfsetup/interpolate.py index a769fad4..0676df6a 100644 --- a/mfsetup/interpolate.py +++ b/mfsetup/interpolate.py @@ -47,10 +47,12 @@ def interp_weights(xyz, uvw, d=2): Parameters ---------- - xyz : ndarray of shape n source points x ndims - x, y, (z) locations of source data. - uvw : ndarray of shape n destination points x ndims - x, y, (z) locations of where source data will be interpolated + xyz : ndarray or tuple + x, y, z, ... locations of source data. + (shape n source points x ndims) + uvw : ndarray or tuple + x, y, z, ... locations of where source data will be interpolated + (shape n destination points x ndims) Returns ------- @@ -61,7 +63,14 @@ def interp_weights(xyz, uvw, d=2): in indices. Weights in each row sum to 1 across the 3 columns. """ - print('Calculating interpolation weights...') + print(f'Calculating {d}D interpolation weights...') + # convert input to ndarrays of the right shape + uvw = np.array(uvw) + if uvw.shape[-1] != d: + uvw = uvw.T + xyz = np.array(xyz) + if xyz.shape[-1] != d: + xyz = xyz.T t0 = time.time() tri = qhull.Delaunay(xyz) simplex = tri.find_simplex(uvw) @@ -70,7 +79,12 @@ def interp_weights(xyz, uvw, d=2): delta = uvw - temp[:, d] bary = np.einsum('njk,nk->nj', temp[:, :d, :], delta) print("finished in {:.2f}s\n".format(time.time() - t0)) - return vertices, np.hstack((bary, 1 - bary.sum(axis=1, keepdims=True))) + weights = np.hstack((bary, 1 - bary.sum(axis=1, keepdims=True))) + # round the weights, + # so that the weights for each simplex sum to 1 + # sums not exactly == 1 seem to cause spurious values + weights = np.round(weights, 6) + return vertices, weights def interpolate(values, vtx, wts, fill_value='mean'): @@ -96,7 +110,8 @@ def interpolate(values, vtx, wts, fill_value='mean'): # and for an unknown reason on the Appveyor Windows environment if fill_value == 'mean': fill_value = np.nanmean(result) - result[np.any(wts < 0, axis=1)] = fill_value + if fill_value is not None: + result[np.any(wts < 0, axis=1)] = fill_value return result @@ -164,6 +179,98 @@ def regrid(arr, grid, grid2, mask1=None, mask2=None, method='linear'): return arr2 +def regrid3d(arr, grid, grid2, mask1=None, mask2=None, method='linear'): + """Interpolate array values from one model grid to another, + using scipy.interpolate.griddata. + + Parameters + ---------- + arr : 3D numpy array + Source data + grid : flopy.discretization.StructuredGrid instance + Source grid + grid2 : flopy.discretization.StructuredGrid instance + Destination grid (to interpolate onto) + mask1 : boolean array + mask for source grid. Areas that are masked will be converted to + nans, and not included in the interpolation. + mask2 : boolean array + mask denoting active area for destination grid. + The mean value will be applied to inactive areas if linear interpolation + is used (not for integer/categorical arrays). + method : str + interpolation method ('nearest', 'linear', or 'cubic') + + Returns + ------- + arr : 3D numpy array + Interpolated values at the x, y, z locations in grid2. + """ + try: + from scipy.interpolate import griddata + except: + print('scipy not installed\ntry pip install scipy') + return None + + assert len(arr.shape) == 3, "input array must be 3d" + if grid2.botm is None: + raise ValueError('regrid3d: grid2.botm is None; grid2 must have cell bottom elevations') + + # source model grid points + px, py, pz = grid.xyzcellcenters + nlay, nrow, ncol = pz.shape + px = np.tile(px, (nlay, 1, 1)) + py = np.tile(py, (nlay, 1, 1)) + + # apply the mask + if mask1 is not None: + mask1 = mask1.astype(bool) + # tile the mask to nlay x nrow x ncol + if len(mask1.shape) == 2: + mask1 = np.tile(mask1, (nlay, 1, 1)) + arr = arr[mask1] + px = px[mask1] + py = py[mask1] + pz = pz[mask1] + + # dest modelgrid points + x, y, z = grid2.xyzcellcenters + try: + nlay, nrow, ncol = z.shape + except: + j=2 + x = np.tile(x, (nlay, 1, 1)) + y = np.tile(y, (nlay, 1, 1)) + + # interpolate inset boundary heads from 3D parent head solution + arr2 = griddata((px, py, pz), arr, + (x, y, z), method='linear') + # get the locations of any bad values + bk, bi, bj = np.where(np.isnan(arr2)) + bx = x[bk, bi, bj] + by = y[bk, bi, bj] + bz = z[bk, bi, bj] + # tweak the result slightly to resolve any apparent triangulation errors + fixed = griddata((px, py, pz), arr, + (bx, by, bz+0.0001), method='linear') + arr2[bk, bi, bj] = fixed + + # fill any remaining areas that are nan + # (new active area includes some areas not in uwsp model) + fill = np.isnan(arr2) + + # if new active area is supplied, fill areas outside of that too + if mask2 is not None: + mask2 = mask2.astype(bool) + fill = ~mask2 | fill + + # only fill with mean value if linear interpolation used + # (floating point arrays) + if method == 'linear': + arr2[fill] = np.nanmean(arr2[~fill]) + return arr2 + + if __name__ == '__main__': """Exampmle from stack overflow. In this example, both xyz and uvw have points in 3 dimensions. (npoints x ndim)""" diff --git a/mfsetup/lakes.py b/mfsetup/lakes.py index 4bf9fd05..c152ee7e 100644 --- a/mfsetup/lakes.py +++ b/mfsetup/lakes.py @@ -1,5 +1,6 @@ import os import time +import warnings import flopy import numpy as np @@ -372,7 +373,11 @@ def setup_lake_connectiondata(model, for_external_file=True, if include_horizontal_connections: for lake_id in range(1, model.nlakes + 1): - lake_extent = model.lakarr == lake_id + # make an array where the cells for the lake are zero, + # and all other cells are one + # get_horizontal_connections will find the cells == 1 + # that connect (share faces) with cells == 0 + lake_extent = model.lakarr != lake_id horizontal_connections = get_horizontal_connections(lake_extent, connection_info=True, layer_elevations=layer_elevations, @@ -499,12 +504,14 @@ def get_horizontal_connections(extent, inside=False, connection_info=False, With ones indicating an area interest. get_horizontal_connections will return connection information between cells == 1 and any neighboring cells == 0 that share a face (no diagonal connections). - inside : bool - Option to return the cells along the inside edge of the area(s) defined - by ``extent``. In other words, the cells along the edge == 1. By default, - the cells along the outside edge of the connection are returned (inside=False). + The resulting connections will be located within the area of cells == 1 + (inside of the perimeter between 1s and 0s). In practice, this means that + for finding horizontal lake connections, the lake cells should be == 0, + and the active model cells should be == 1. For finding perimeter boundary + cells, the active model cells should be == 1; inactive areas beyond should + be == 0. connection_info : bool - Option to return the top and bottom elevation, length, width, cell face, and + Option to return the top and bottom elevation, length, width, and bdlknc value of each connection (i.e., as needed for the MODFLOW-6 lake package). By default, False. layer_elevations : np.ndarray @@ -526,13 +533,17 @@ def get_horizontal_connections(extent, inside=False, connection_info=False, df : DataFrame Table of horizontal cell connections Columns: - k, i, j; + k, i, j, cellface; optionally (if connection_info == True): claktype, bedleak, belev, telev, connlen, connwidth (see MODFLOW-6 io guide for an explanation or the Connectiondata input block) """ + if inside: + warnings.warn(('The "inside" argument is deprecated. ' + 'Cell connections are now always located along the inside' + 'edge of the perimeter of cells == 1 in the extent array.')) extent = extent.astype(float) if len(extent.shape) != 3: extent = np.expand_dims(extent, axis=0) @@ -546,16 +557,23 @@ def get_horizontal_connections(extent, inside=False, connection_info=False, connlen = [] connwidth = [] cellface = [] - for klay, lake_extent_k in enumerate(extent): - sobel_x = sobel(lake_extent_k, axis=1, mode='constant', cval=0.) - sobel_x[lake_extent_k == 1] = 10 - sobel_y = sobel(lake_extent_k, axis=0, mode='constant', cval=0.) - sobel_y[lake_extent_k == 1] = 10 + for klay, extent_k in enumerate(extent): + sobel_x = sobel(extent_k, axis=1, mode='reflect') #, cval=cval) + sobel_x[extent_k == 0] = 10 + sobel_y = sobel(extent_k, axis=0, mode='reflect') #, cval=cval) + sobel_y[extent_k == 0] = 10 # right face connections + # (i.e. through the right face of an interior cell) + # orthagonal connections have a value of -2 + # diagonal connections have a value of -1 + # the sobel filter sums the connections for each cell + # so a cell with 2 diagonal and 1 orthagonal connections will be -4; + # cells with an orthagonal right-face connection will range from -2 to -4 + # https://en.wikipedia.org/wiki/Sobel_operator i, j = np.where((sobel_x <= -2) & (sobel_x >= -4)) - if inside: - j -= 1 + #if inside: + # j -= 1 k = np.ones(len(i), dtype=int) * klay cellid += list(zip(k, i, j)) if connection_info: @@ -564,12 +582,13 @@ def get_horizontal_connections(extent, inside=False, connection_info=False, telev += list(layer_elevations[k, i, j]) connlen += list(0.5 * delr[j - 1] + 0.5 * delr[j]) connwidth += list(delc[i]) - cellface += ['right'] * len(i) + cellface += ['right'] * len(i) # left face connections + # (i.e. through the left face of an interior cell) i, j = np.where((sobel_x >= 2) & (sobel_x <= 4)) - if inside: - j += 1 + #if inside: + # j += 1 k = np.ones(len(i), dtype=int) * klay cellid += list(zip(k, i, j)) if connection_info: @@ -578,12 +597,13 @@ def get_horizontal_connections(extent, inside=False, connection_info=False, telev += list(layer_elevations[k, i, j]) connlen += list(0.5 * delr[j + 1] + 0.5 * delr[j]) connwidth += list(delc[i]) - cellface += ['left'] * len(i) + cellface += ['left'] * len(i) # bottom face connections + # (i.e. through the bottom face of an interior cell) i, j = np.where((sobel_y <= -2) & (sobel_y >= -4)) - if inside: - i -= 1 + #if inside: + # i -= 1 k = np.ones(len(i), dtype=int) * klay cellid += list(zip(k, i, j)) if connection_info: @@ -592,12 +612,12 @@ def get_horizontal_connections(extent, inside=False, connection_info=False, telev += list(layer_elevations[k, i, j]) connlen += list(0.5 * delc[i-1] + 0.5 * delc[i]) connwidth += list(delr[j]) - cellface += ['bottom'] * len(i) + cellface += ['bottom'] * len(i) # top face connections i, j = np.where((sobel_y >= 2) & (sobel_y <= 4)) - if inside: - i += 1 + #if inside: + # i += 1 k = np.ones(len(i), dtype=int) * klay cellid += list(zip(k, i, j)) if connection_info: @@ -606,12 +626,15 @@ def get_horizontal_connections(extent, inside=False, connection_info=False, telev += list(layer_elevations[k, i, j]) connlen += list(0.5 * delc[i + 1] + 0.5 * delc[i]) connwidth += list(delr[j]) - cellface += ['top'] * len(i) - - k, i, j = zip(*cellid) + cellface += ['top'] * len(i) + try: + k, i, j = zip(*cellid) + except: + j=2 data = {'k': k, 'i': i, - 'j': j + 'j': j, + 'cellface': cellface } if connection_info: data.update({'claktype': 'horizontal', @@ -620,7 +643,6 @@ def get_horizontal_connections(extent, inside=False, connection_info=False, 'telev': telev, 'connlen': connlen, 'connwidth': connwidth, - 'cellface': cellface }) df = pd.DataFrame(data) return df diff --git a/mfsetup/mf6_defaults.yml b/mfsetup/mf6_defaults.yml index 89b1b0de..aa84f1d9 100644 --- a/mfsetup/mf6_defaults.yml +++ b/mfsetup/mf6_defaults.yml @@ -78,9 +78,13 @@ tdis: perlen: 1 ic: - strt_filename_fmt: "strt_{:03d}.dat" griddata: strt: + source_data: + strt: + resample_method: 'linear' + strt_filename_fmt: "strt_{:03d}.dat" + write_fmt: '%.2f' npf: options: @@ -172,12 +176,14 @@ chd: print_input: False print_flows: False save_flows: True + boundnames: True external_files: True # option to write stress_period_data to external files + external_filename_fmt: "chd_{:03d}.dat" oc: head_fileout_fmt: '{}.hds' budget_fileout_fmt: '{}.cbc' - # example of using MODFLOW 6 text input + # example of using MODFLOW 6-style text input period_options: {0: ['save head last', 'save budget last'] } diff --git a/mfsetup/mf6model.py b/mfsetup/mf6model.py index fb11dcb3..99ef9443 100644 --- a/mfsetup/mf6model.py +++ b/mfsetup/mf6model.py @@ -12,6 +12,7 @@ from flopy.utils.lgrutil import Lgr from gisutils import get_values_at_points +from mfsetup.bcs import remove_inactive_bcs, setup_flopy_stress_period_data from mfsetup.discretization import ( ModflowGwfdis, create_vertical_pass_through_cells, @@ -27,6 +28,7 @@ load, load_cfg, ) +from mfsetup.ic import setup_strt from mfsetup.lakes import ( get_lakeperioddata, setup_lake_connectiondata, @@ -38,8 +40,9 @@ from mfsetup.mfmodel import MFsetupMixin from mfsetup.mover import get_mover_sfr_package_input from mfsetup.obs import setup_head_observations +from mfsetup.oc import parse_oc_period_input from mfsetup.tdis import add_date_comments_to_tdis -from mfsetup.tmr import Tmr +from mfsetup.tmr import TmrNew from mfsetup.units import convert_time_units from mfsetup.utils import flatten, get_input_arguments from mfsetup.wells import setup_wel_data @@ -77,7 +80,7 @@ def __init__(self, simulation=None, parent=None, cfg=None, self._is_lgr = lgr self._package_setup_order = ['tdis', 'dis', 'ic', 'npf', 'sto', 'rch', 'oc', - 'ghb', 'sfr', 'lak', 'riv', + 'chd', 'ghb', 'sfr', 'lak', 'riv', 'wel', 'maw', 'obs'] # set up the model configuration dictionary # start with the defaults @@ -453,14 +456,15 @@ def setup_ic(self): print('\nSetting up {} package...'.format(package.upper())) t0 = time.time() + kwargs = self.cfg[package] + kwargs.update(self.cfg[package]['griddata']) + kwargs['source_data_config'] = kwargs['source_data'] + kwargs['filename_fmt'] = kwargs['strt_filename_fmt'] + # make the starting heads array - self._setup_array(package, 'strt', datatype='array3d', - resample_method='linear', - write_fmt='%.2f') + strt = setup_strt(self, package, **kwargs) - kwargs = self.cfg[package]['griddata'].copy() - kwargs = get_input_arguments(kwargs, mf6.ModflowGwfic) - ic = mf6.ModflowGwfic(self, **kwargs) + ic = mf6.ModflowGwfic(self, strt=strt) print("finished in {:.2f}s\n".format(time.time() - t0)) return ic @@ -655,6 +659,7 @@ def setup_lak(self): external_files = self.cfg['lak']['external_files'] horizontal_connections = self.cfg['lak']['horizontal_connections'] + # source data source_data = self.cfg['lak']['source_data'] @@ -794,6 +799,69 @@ def setup_riv(self, rivdata=None): print("finished in {:.2f}s\n".format(time.time() - t0)) return riv + def setup_chd(self): + """ + Sets up the CHD package. + + Parameters + ---------- + + Notes + ----- + + """ + package = 'chd' + print('\nSetting up {} package...'.format(package.upper())) + t0 = time.time() + package_config = self.cfg[package] + + # option to write stress_period_data to external files + external_files = package_config['external_files'] + + # perimeter boundary + if 'perimeter_boundary' in package_config: + perimeter_cfg = package_config['perimeter_boundary'] + perimeter_cfg['boundary_type'] = 'head' + if 'inset_parent_period_mapping' not in perimeter_cfg: + perimeter_cfg['inset_parent_period_mapping'] = self.parent_stress_periods + if 'parent_start_time' not in perimeter_cfg: + perimeter_cfg['parent_start_date_time'] = self.parent.perioddata['start_datetime'][0] + self.tmr = TmrNew(self.parent, self, **perimeter_cfg) + perimeter_df = self.tmr.get_inset_boundary_values() + + # add boundname to allow boundary flux to be tracked as observation + perimeter_df['boundname'] = 'perimeter-heads' + + # get the stress period data + # this also sets up the external file paths + spd = setup_flopy_stress_period_data(self, package, perimeter_df, + flopy_package_class=mf6.ModflowGwfchd, + variable_column='head', + external_files=external_files, + external_filename_fmt=package_config['external_filename_fmt']) + + # placeholder for setting up user-specified CHD cells from CSV data + # todo: support for non-perimeter chd cells + df = pd.DataFrame() # insert function here to get csv data into dataframe + if len(df) == 0: + print('No other CHD input specified') + if 'perimeter_boundary' not in package_config: + return + + kwargs = self.cfg[package].copy() + kwargs.update(self.cfg[package]['options']) + if not external_files: + kwargs['stress_period_data'] = spd + + # add observation for flux thru perimeter heads + if 'perimeter_boundary' in package_config: + kwargs['observations'] = {f'{self.name}.chd.obs.output.csv': + [('perimeter-heads', 'chd', 'perimeter-heads')]} + kwargs = get_input_arguments(kwargs, mf6.ModflowGwfchd) + chd = mf6.ModflowGwfchd(self, **kwargs) + print("setup of chd took {:.2f}s\n".format(time.time() - t0)) + return chd + def setup_obs(self): """ Sets up the OBS utility. @@ -844,25 +912,9 @@ def setup_oc(self): kwargs = self.cfg[package] kwargs['budget_filerecord'] = self.cfg[package]['budget_fileout_fmt'].format(self.name) kwargs['head_filerecord'] = self.cfg[package]['head_fileout_fmt'].format(self.name) - # parse both flopy and mf6-style input into flopy input - for rec in ['printrecord', 'saverecord']: - if rec in kwargs: - data = kwargs[rec] - mf6_input = {} - for kper, words in data.items(): - mf6_input[kper] = [] - for var, instruction in words.items(): - mf6_input[kper].append((var, instruction)) - kwargs[rec] = mf6_input - elif 'period_options' in kwargs: - mf6_input = defaultdict(list) - for kper, options in kwargs['period_options'].items(): - for words in options: - type, var, instruction = words.split() - if type == rec.replace('record', ''): - mf6_input[kper].append((var, instruction)) - if len(mf6_input) > 0: - kwargs[rec] = mf6_input + + period_input = parse_oc_period_input(kwargs) + kwargs.update(period_input) kwargs = get_input_arguments(kwargs, mf6.ModflowGwfoc) oc = mf6.ModflowGwfoc(self, **kwargs) @@ -933,58 +985,19 @@ def setup_simulation_mover(self): else: print("no packages with mover information\n") - def setup_perimeter_boundary(self): - """Set up constant head package for perimeter boundary. - TODO: integrate perimeter boundary with wel package setup - """ - package = 'chd' - print('setting up specified head perimeter boundary with CHD package...') - t0 = time.time() - - # option to write stress_period_data to external files - external_files = self.cfg[package]['external_files'] - - tmr = Tmr(self.parent, self, - parent_head_file=self.cfg['parent']['headfile'], - inset_parent_layer_mapping=self.parent_layers, - inset_parent_period_mapping=self.parent_stress_periods) - - df = tmr.get_inset_boundary_heads(for_external_files=external_files) - - if external_files: - # get the file path (allowing for different external file locations, specified name format, etc.) - filename_format = package + '_{:03d}.dat' # stress period suffix - filepaths = self.setup_external_filepaths(package, 'stress_period_data', - filename_format=filename_format, - file_numbers=sorted(df.per.unique().tolist())) - - spd = {} - by_period = df.groupby('per') - for kper, df_per in by_period: - if external_files: - df_per.rename(columns={'bhead': 'head'}, inplace=True) - df_per.drop('per', axis=1, inplace=True) - df_per.to_csv(filepaths[kper]['filename'], index=False, sep=' ', float_format='%g') - # make a copy for the intermediate data folder, for consistency with mf-2005 - shutil.copy(filepaths[kper]['filename'], self.cfg['intermediate_data']['output_folder']) - else: - maxbound = len(df_per) - spd[kper] = mf6.ModflowGwfchd.stress_period_data.empty(self, maxbound=maxbound)[0] - spd[kper]['cellid'] = list(zip(df_per['k'], df_per['i'], df_per['j'])) - spd[kper]['head'] = df_per['bhead'] - - kwargs = self.cfg['chd'] - kwargs.update(self.cfg['chd']['options']) - kwargs = get_input_arguments(kwargs, mf6.ModflowGwfchd) - if not external_files: - kwargs['stress_period_data'] = spd - chd = mf6.ModflowGwfchd(self, **kwargs) - print("finished in {:.2f}s\n".format(time.time() - t0)) - return chd - def write_input(self): """Write the model input. """ + # prior to writing output + # remove any BCs in inactive cells + pckgs = ['CHD'] + for pckg in pckgs: + package_instance = getattr(self, pckg.lower(), None) + if package_instance is not None: + external_files = self.cfg[pckg.lower()]['stress_period_data'] + remove_inactive_bcs(package_instance, + external_files=external_files) + # write the model with flopy # but skip the sfr package # by monkey-patching the write method diff --git a/mfsetup/mfmodel.py b/mfsetup/mfmodel.py index 0b536b95..f66641f1 100644 --- a/mfsetup/mfmodel.py +++ b/mfsetup/mfmodel.py @@ -110,6 +110,7 @@ def __init__(self, parent): self.inset = None # dictionary of inset models attached to LGR parent self._is_lgr = False # flag for lgr inset models self.lgr = None # holds flopy Lgr utility object + self.tmr = None # holds TMR class instance for TMR-type perimeter boundaries self._load = False # whether model is being made or loaded from existing files self.lake_info = None self.lake_fluxes = None @@ -150,7 +151,17 @@ def __eq__(self, other): """Test for equality to another model object.""" if not isinstance(other, self.__class__): return False - if sorted(other.get_package_list()) != sorted(self.get_package_list()): + # kludge: exclude SFR_OBS package from comparison + # (which is handled by SFRmaker instead of Flopy; + # a loaded version of a model might have SFR_OBS, + # where a freshly made version may not (even though SFRmaker will write it) + # ) + exceptions = {'SFR_OBS'} + other_packages = [s for s in sorted(other.get_package_list()) + if s not in exceptions] + packages = [s for s in sorted(self.get_package_list()) + if s not in exceptions] + if other_packages != packages: return False if other.modelgrid != self.modelgrid: return False @@ -202,6 +213,8 @@ def ncol(self): def modelgrid(self): if self._modelgrid is None: self.setup_grid() + elif self._modelgrid.nlay is None and 'DIS' in self.get_package_list(): + self.setup_grid() return self._modelgrid @property @@ -254,7 +267,8 @@ def parent_layers(self): elif isinstance(botm_source_data, dict) and 'from_parent' in botm_source_data: parent_layers = botm_source_data.get('from_parent') else: - parent_layers = dict(zip(range(self.parent.modelgrid.nlay), range(self.parent.modelgrid.nlay))) + #parent_layers = dict(zip(range(self.parent.modelgrid.nlay), range(self.parent.modelgrid.nlay))) + parent_layers = None self._parent_layers = parent_layers return self._parent_layers @@ -1402,6 +1416,25 @@ def setup_sfr(self): rivdata.write_table(os.path.join(self._tables_path, rivdata_filename)) rivdata.write_shapefiles('{}/{}'.format(self._shapefiles_path, self.name)) + # optional routing input + # (for a complete representation of a larger or more detailed + # stream network that may be culled in SFR package) + sd = self.cfg['sfr'].get('source_data', {}) + routing_input_key = [k for k in sd.keys() if 'routing' in k] + routing_input = None + if len(routing_input_key) > 0: + routing_input = sd.get(routing_input_key[0]) + routing = pd.read_csv(routing_input['filename']) + routing = dict(zip(routing[routing_input['id_column']], + routing[routing_input['routing_column']])) + # set any values (downstream lines) not in keys (upstream lines) + # to 0 (outlet condition) + routing = {k: v if v in routing.keys() else 0 + for k, v in routing.items()} + # use _original_routing attached to Lines instance as default + else: + routing = lines._original_routing + # add inflows inflows_input = self.cfg['sfr'].get('source_data', {}).get('inflows') if inflows_input is not None: @@ -1413,23 +1446,12 @@ def setup_sfr(self): # check if all inflow sites are included in sfr network missing_sites = set(inflows_by_stress_period[inflows_input['id_column']]). \ - difference(lines._original_routing.keys()) - if any(missing_sites): - inflows_routing_input = self.cfg['sfr'].get('source_data', {}).get('inflows_routing') - if inflows_routing_input is None: - raise KeyError(('inflow sites {} are not within the model sfr network. ' - 'Please supply an inflows_routing source_data block ' - '(see shellmound example config file)'.format(missing_sites))) - routing = pd.read_csv(inflows_routing_input['filename']) - routing = dict(zip(routing[inflows_routing_input['id_column']], - routing[inflows_routing_input['routing_column']])) - else: - routing = lines._original_routing - missing_sites = any(set(inflows_by_stress_period[inflows_input['id_column']]). \ - difference(routing.keys())), + difference(routing.keys()) + # if there are missing sites, try using the supplied routing if any(missing_sites): - raise KeyError(('Inflow sites {} not found in {}'.format(missing_sites, - inflows_routing_input['filename']))) + raise KeyError(('inflow sites {} are not within the model sfr network. ' + 'Please supply an inflows_routing source_data block ' + '(see shellmound example config file)'.format(missing_sites))) # add resampled inflows to SFR package inflows_input['data'] = inflows_by_stress_period @@ -1438,10 +1460,41 @@ def setup_sfr(self): inflows_input['variable'] = 'inflow' method = sfr.add_to_perioddata else: + inflows_input['variable'] = 'flow' method = sfr.add_to_segment_data kwargs = get_input_arguments(inflows_input.copy(), method) method(**kwargs) + # add runoff + runoff_input = self.cfg['sfr'].get('source_data', {}).get('runoff') + if runoff_input is not None: + # resample inflows to model stress periods + runoff_input['id_column'] = runoff_input['line_id_column'] + sd = TransientTabularSourceData.from_config(runoff_input, + dest_model=self) + runoff_by_stress_period = sd.get_data() + + # check if all sites are included in sfr network + missing_sites = set(runoff_by_stress_period[runoff_input['id_column']]). \ + difference(routing.keys()) + if any(missing_sites): + warnings.warn(('runoff sites {} are not within the model sfr network. ' + 'Please supply an inflows_routing source_data block ' + '(see shellmound example config file)'.format(missing_sites)), + UserWarning) + + # add resampled inflows to SFR package + runoff_input['data'] = runoff_by_stress_period + runoff_input['flowline_routing'] = routing + runoff_input['variable'] = 'runoff' + runoff_input['distribute_flows_to_reaches'] = True + if self.version == 'mf6': + method = sfr.add_to_perioddata + else: + method = sfr.add_to_segment_data + kwargs = get_input_arguments(runoff_input.copy(), method) + method(**kwargs) + # add observations observations_input = self.cfg['sfr'].get('source_data', {}).get('observations') if self.version != 'mf6': @@ -1555,7 +1608,11 @@ def setup_from_cfg(cls, cfg, verbose=False): ------- m : model instance """ - print('\nSetting up {} model from data in {}\n'.format(cfg['model']['modelname'], None)) + cfg_filename = Path(cfg.get('filename', '')).name + msg = f"\nSetting up {cfg['model']['modelname']} model" + if len(cfg_filename) > 0: + msg += f" from configuration in {cfg_filename}" + print(msg) t0 = time.time() #cfg = cls._parse_model_kwargs(cfg) #kwargs = get_input_arguments(cfg['model'], mf6.ModflowGwf, @@ -1575,10 +1632,6 @@ def setup_from_cfg(cls, cfg, verbose=False): # set up all of the packages specified in the config file m.setup_packages(reset_existing=False) - # perimter boundary for TMR model - if m.perimeter_bc_type == 'head': - chd = m.setup_perimeter_boundary() - # LGR inset model(s) if m.inset is not None: for k, v in m.inset.items(): diff --git a/mfsetup/mfnwt_defaults.yml b/mfsetup/mfnwt_defaults.yml index f2384d1d..12cd7ccb 100644 --- a/mfsetup/mfnwt_defaults.yml +++ b/mfsetup/mfnwt_defaults.yml @@ -58,7 +58,7 @@ bas6: hnoflo: -9999 ibound_filename_fmt: "ibound_{:03d}.dat" strt_filename_fmt: "strt_{:03d}.dat" - headfile: + strt_write_fmt: '%.2f' upw: hk_filename_fmt: "hk_{:03d}.dat" @@ -123,8 +123,8 @@ mnw: oc: head_fileout_fmt: '{}.hds' budget_fileout_fmt: '{}.cbc' - period_options: {0: ['save head', - 'save budget'] + period_options: {0: ['save head last', + 'save budget last'] } hyd: diff --git a/mfsetup/mfnwtmodel.py b/mfsetup/mfnwtmodel.py index d81f162e..b7cea264 100644 --- a/mfsetup/mfnwtmodel.py +++ b/mfsetup/mfnwtmodel.py @@ -11,7 +11,11 @@ fm = flopy.modflow from flopy.modflow import Modflow -from mfsetup.bcs import setup_ghb_data +from mfsetup.bcs import ( + remove_inactive_bcs, + setup_flopy_stress_period_data, + setup_ghb_data, +) from mfsetup.discretization import ( deactivate_idomain_above, find_remove_isolated_cells, @@ -24,6 +28,7 @@ load_cfg, save_array, ) +from mfsetup.ic import setup_strt from mfsetup.lakes import ( make_bdlknc2d, make_bdlknc_zones, @@ -33,8 +38,9 @@ ) from mfsetup.mfmodel import MFsetupMixin from mfsetup.obs import read_observation_data, setup_head_observations +from mfsetup.oc import parse_oc_period_input from mfsetup.tdis import get_parent_stress_periods, setup_perioddata_group -from mfsetup.tmr import Tmr +from mfsetup.tmr import TmrNew from mfsetup.units import convert_length_units, itmuni_text, lenuni_text from mfsetup.utils import get_input_arguments, get_packages @@ -74,7 +80,7 @@ def __init__(self, parent=None, cfg=None, # default configuration self._package_setup_order = ['dis', 'bas6', 'upw', 'rch', 'oc', - 'ghb', 'lak', 'sfr', 'riv', 'wel', 'mnw2', + 'chd', 'ghb', 'lak', 'sfr', 'riv', 'wel', 'mnw2', 'gag', 'hyd'] # set up the model configuration dictionary # start with the defaults @@ -294,10 +300,13 @@ def setup_bas6(self): print('\nSetting up {} package...'.format(package.upper())) t0 = time.time() - # make the strt array - self._setup_array(package, 'strt', datatype='array3d', - resample_method='linear', - write_fmt='%.2f') + kwargs = self.cfg[package] + kwargs['source_data_config'] = kwargs['source_data'] + kwargs['filename_fmt'] = kwargs['strt_filename_fmt'] + kwargs['write_fmt'] = kwargs['strt_write_fmt'] + + # make the starting heads array + strt = setup_strt(self, package, **kwargs) # initial ibound input for creating a bas6 package instance self._setup_array(package, 'ibound', datatype='array3d', write_fmt='%d', @@ -305,6 +314,7 @@ def setup_bas6(self): dtype=int) kwargs = get_input_arguments(self.cfg['bas6'], fm.ModflowBas) + kwargs['strt'] = strt bas = fm.ModflowBas(model=self, **kwargs) print("finished in {:.2f}s\n".format(time.time() - t0)) self._set_ibound() @@ -315,12 +325,18 @@ def setup_oc(self): package = 'oc' print('\nSetting up {} package...'.format(package.upper())) t0 = time.time() - stress_period_data = {} - for i, r in self.perioddata.iterrows(): - stress_period_data[(r.per, r.nstp -1)] = r.oc - + #stress_period_data = {} + #for i, r in self.perioddata.iterrows(): + # stress_period_data[(r.per, r.nstp -1)] = r.oc + + # use stress_period_data if supplied + # (instead of period_input defaults) + if 'stress_period_data' in self.cfg['oc']: + del self.cfg['oc']['period_options'] kwargs = self.cfg['oc'] - kwargs['stress_period_data'] = stress_period_data + period_input = parse_oc_period_input(kwargs, nstp=self.perioddata.nstp, + output_fmt='mfnwt') + kwargs.update(period_input) kwargs = get_input_arguments(kwargs, fm.ModflowOc) oc = fm.ModflowOc(model=self, **kwargs) print("finished in {:.2f}s\n".format(time.time() - t0)) @@ -779,45 +795,73 @@ def setup_gag(self): print("finished in {:.2f}s\n".format(time.time() - t0)) return gag - def setup_perimeter_boundary(self): - """Set up constant head package for perimeter boundary. - TODO: integrate perimeter boundary with wel package setup + def setup_chd(self): """ - print('setting up specified head perimeter boundary with CHD package...') - t0 = time.time() - - tmr = Tmr(self.parent, self, - parent_head_file=self.cfg['parent']['headfile'], - inset_parent_layer_mapping=self.parent_layers, - inset_parent_period_mapping=self.parent_stress_periods) + Sets up the CHD package. - df = tmr.get_inset_boundary_heads(for_external_files=False) + Parameters + ---------- - spd = {} - by_period = df.groupby('per') - tmp = fm.ModflowChd.get_empty(len(by_period.get_group(0))) - for per, df_per in by_period: - spd[per] = tmp.copy() # need to make a copy otherwise they'll all be the same!! - spd[per]['k'] = df_per['k'] - spd[per]['i'] = df_per['i'] - spd[per]['j'] = df_per['j'] - # assign starting and ending head values for each period - # starting chd is parent values for previous period - # ending chd is parent values for that period - if per == 0: - spd[per]['shead'] = df_per['bhead'] - spd[per]['ehead'] = df_per['bhead'] - else: - spd[per]['shead'] = by_period.get_group(per - 1)['bhead'] - spd[per]['ehead'] = df_per['bhead'] + Notes + ----- - chd = fm.ModflowChd(self, stress_period_data=spd) - print("finished in {:.2f}s\n".format(time.time() - t0)) + """ + package = 'chd' + print('\nSetting up {} package...'.format(package.upper())) + t0 = time.time() + package_config = self.cfg[package] + + # option to write stress_period_data to external files + external_files = False # not yet supported for MODFLOW-NWT + external_filename_fmt = package_config.get('external_filename_fmt') + + # perimeter boundary + if 'perimeter_boundary' in package_config: + perimeter_cfg = package_config['perimeter_boundary'] + perimeter_cfg['boundary_type'] = 'head' + if 'inset_parent_period_mapping' not in perimeter_cfg: + perimeter_cfg['inset_parent_period_mapping'] = self.parent_stress_periods + if 'parent_start_time' not in perimeter_cfg: + perimeter_cfg['parent_start_date_time'] = self.parent.perioddata['start_datetime'][0] + self.tmr = TmrNew(self.parent, self, **perimeter_cfg) + perimeter_df = self.tmr.get_inset_boundary_values() + + # get the stress period data + # this also sets up the external file paths + spd = setup_flopy_stress_period_data(self, package, perimeter_df, + flopy_package_class=fm.ModflowChd, + variable_column='head', + external_files=external_files, + external_filename_fmt=external_filename_fmt) + + # placeholder for setting up user-specified CHD cells from CSV data + # todo: support for non-perimeter chd cells + df = pd.DataFrame() # insert function here to get csv data into dataframe + if len(df) == 0: + print('No other CHD input specified') + if 'perimeter_boundary' not in package_config: + return + + kwargs = self.cfg[package].copy() + if not external_files: + kwargs['stress_period_data'] = spd + + kwargs = get_input_arguments(kwargs, fm.ModflowChd) + chd = fm.ModflowChd(self, **kwargs) + print("setup of chd took {:.2f}s\n".format(time.time() - t0)) return chd def write_input(self): """Write the model input. """ + # prior to writing output + # remove any BCs in inactive cells + pckgs = ['CHD'] + for pckg in pckgs: + package_instance = getattr(self, pckg.lower(), None) + if package_instance is not None: + remove_inactive_bcs(package_instance) + # write the model with flopy # but skip the sfr package # by monkey-patching the write method diff --git a/mfsetup/oc.py b/mfsetup/oc.py new file mode 100644 index 00000000..34e16f83 --- /dev/null +++ b/mfsetup/oc.py @@ -0,0 +1,122 @@ +"""Functions for handling MODFLOW output control +""" +from collections import defaultdict + + +def parse_oc_period_input(period_input, nstp=None, output_fmt='mf6'): + """Parse both flopy and mf6-style stress period output control input + into flopy input. + + Parameters + ---------- + period_input : dict + Dictionary of stress period input (see examples) + nstp : list-like + Number of timesteps in each stress period + output_fmt : str + 'mf6' for MODFLOW 6 style input (to :py:func:`flopy.mf6.ModflowGwfoc`), otherwise, + input for :py:func:`flopy.modflow.ModflowOc` is produced. + + Returns + ------- + flopy_input : dict + Input to the flopy output control package constructor. + + Examples + -------- + >>> period_input = {'saverecord': {0: {'head': 'last', 'budget': 'last'}} + {0: [('head', 'last'), ('budget', 'last')]} + """ + if nstp is not None: + nstp = list(nstp) + nper = len(nstp) + + flopy_input = {} + mf6_flopy_input = {} + for rec in ['printrecord', 'saverecord']: + if rec in period_input: + if output_fmt != 'mf6': + msg = ("MODFLOW 6 Flopy-style OC input (printrecord or " + "saverecord arguments) only supported for MODFLOW 6 models.") + raise NotImplementedError(msg) + data = period_input[rec] + mf6_record_input = {} + for kper, words in data.items(): + mf6_record_input[kper] = [] + for var, instruction in words.items(): + mf6_record_input[kper].append((var, instruction)) + mf6_flopy_input[rec] = mf6_record_input + elif 'period_options' in period_input: + mf6_record_input = defaultdict(list) + mf_record_input = defaultdict(list) + for kper, options in period_input['period_options'].items(): + # empty period for turning off output + if len(options) == 0: + mf6_record_input[kper] = [] + mf_record_input[(kper, 0)] = [] + else: + for words in options: + type, var, *instruction = words.split() + if type == rec.replace('record', ''): + if output_fmt == 'mf6': + mf6_record_input[kper].append((var, *instruction)) + else: + if nstp is None: + raise ValueError("MODFLOW 2005-style OC input requires " + "timestep information.") + # parse MF6-style instructions + # into MF2005 style input + kstp = 0 + nstep_idx = kper if kper < len(nstp) else -1 + instruction, *values = instruction + instruction = instruction.lower() + if instruction == 'all': + for kstp in range(nstp[nstep_idx]): + mf_record_input[(kper, kstp)].append(f"{type} {var}") + elif 'frequency' in instruction: + if len(values) == 0: + raise ValueError("mfsetup.oc.parse_oc: " + "'frequency' instruction needs a value") + freq = int(values[0]) + steps = list(range(nstp[nstep_idx]))[::freq] + for kstp in steps: + mf_record_input[(kper, kstp)].append(f"{type} {var}") + elif 'steps' in instruction: + if len(values) == 0: + raise ValueError("mfsetup.oc.parse_oc: " + "'steps' instruction needs one or more values") + for kstp in values: + mf_record_input[(kper, int(kstp))].append(f"{type} {var}") + elif instruction == 'first': + mf_record_input[(kper, 0)].append(f"{type} {var}") + elif instruction == 'last': + kstp = nstp[nstep_idx] - 1 + mf_record_input[(kper, int(kstp))].append(f"{type} {var}") + else: + raise ValueError("mfsetup.oc.parse_oc: instruction " + f"'{instruction}' not understood") + if len(mf6_record_input) > 0 and output_fmt == 'mf6': + mf6_flopy_input[rec] = dict(mf6_record_input) + elif len(mf_record_input) > 0: + mf_record_input = fill_oc_stress_period_data(mf_record_input, nper=len(nstp)) + flopy_input['stress_period_data'] = dict(mf_record_input) + if output_fmt == 'mf6': + return mf6_flopy_input + return flopy_input + + +def fill_oc_stress_period_data(stress_period_data, nper): + """For MODFLOW 2005-style models, repeat last entry in stress_period_data + for subsequent stress periods (until another entry is encountered), + as is done by default in MODFLOW 6. + """ + filled_spd = {} + last_period_data = {} + for period in range(nper): + for (kper, kstp), data in stress_period_data.items(): + if kper == period: + last_period_data[(kper, kstp)] = data + last_period_data = {(period, kstp): data for (kper, kstp), data + in last_period_data.items()} + filled_spd.update(last_period_data) + return filled_spd diff --git a/mfsetup/sourcedata.py b/mfsetup/sourcedata.py index f1cf51c0..aae116ab 100644 --- a/mfsetup/sourcedata.py +++ b/mfsetup/sourcedata.py @@ -28,6 +28,7 @@ interp_weights, interpolate, regrid, + regrid3d, ) from mfsetup.mf5to6 import get_variable_name, get_variable_package_name from mfsetup.tdis import ( @@ -78,7 +79,7 @@ def __init__(self, filenames=None, values=None, variable=None, length_units='unk @property def unit_conversion(self): try: - if np.issubdtype(sd.source_array.dtype, np.integer): + if np.issubdtype(self.source_array.dtype, np.integer): return 1.0 except: pass @@ -330,6 +331,13 @@ def __init__(self, variable, filenames=None, values=None, length_units='unknown' def dest_source_layer_mapping(self): nlay = self.dest_model.nlay if self.from_source_model_layers is None: + if self.datatype == 'array2d': + return {0: 0} + # if no layer mapping is provided + # can't interpolate botm elevations (as they are the z values) + # assume 1:1 layer mapping + elif self.variable == 'botm': + return dict(zip(range(self.source_modelgrid.nlay), range(nlay))) return self.dest_model.parent_layers elif self.from_source_model_layers is not None: nspecified = len(self.from_source_model_layers) @@ -421,7 +429,7 @@ def _read_array_from_file(self, filename): elif isinstance(f, str): # sample "source_data" that may not be on same grid # TODO: add bilinear and zonal statistics methods - if any([f.lower().endswith(i) for i in ['asc','tif','tiff','geotiff', 'gtiff']]): + if any([f.lower().endswith(i) for i in ['asc', 'tif', 'tiff', 'geotiff', 'gtiff']]): arr = get_values_at_points(f, self.dest_model.modelgrid.xcellcenters.ravel(), self.dest_model.modelgrid.ycellcenters.ravel(), @@ -482,43 +490,55 @@ def get_data(self): # regrid source data from another model elif self.source_array is not None: - for dest_k, source_k in self.dest_source_layer_mapping.items(): - if source_k >= self.source_array.shape[0]: - continue - # destination model layers copied from source model layers - # if source_array has an extra layer, assume layer 0 is the model top - # (only included for weighted average) - # could use a better approach - # check source_k is a whole number to 4 decimal places - # and if is a layer in source_array - if np.round(source_k, 4) in range(self.source_array.shape[0]): - if self.source_array.shape[0] - self.dest_model.nlay == 1: - source_k +=1 - source_k = int(np.round(source_k, 4)) - arr = self.source_array[source_k] - # destination model layers that are a weighted average - # of consecutive source model layers - else: - weight0 = source_k - np.floor(source_k) - source_k0 = int(np.floor(source_k)) - # first layer in the average can't be negative - source_k0 = 0 if source_k0 < 0 else source_k0 - source_k1 = int(np.ceil(source_k)) - arr = weighted_average_between_layers(self.source_array[source_k0], - self.source_array[source_k1], - weight0=weight0) - # interpolate from source model using source model grid - # otherwise assume the grids are the same - if self.source_modelgrid is not None: - # exclude invalid values in interpolation from parent model - mask = self._source_grid_mask & (arr > self.vmin) & (arr < self.vmax) - - regridded = self.regrid_from_source_model(arr, - mask=mask, - method=self.resample_method) - - assert regridded.shape == self.dest_modelgrid.shape[1:] - data[dest_k] = regridded * self.mult * self.unit_conversion + # interpolate by layer, using the layer mapping specified by the user + #if self.from_source_model_layers is not None or self.datatype == 'array2d': + if self.dest_source_layer_mapping is not None: + for dest_k, source_k in self.dest_source_layer_mapping.items(): + if source_k >= self.source_array.shape[0]: + continue + # destination model layers copied from source model layers + # if source_array has an extra layer, assume layer 0 is the model top + # (only included for weighted average) + # could use a better approach + # check source_k is a whole number to 4 decimal places + # and if is a layer in source_array + if np.round(source_k, 4) in range(self.source_array.shape[0]): + if self.source_array.shape[0] - self.dest_model.nlay == 1: + source_k +=1 + source_k = int(np.round(source_k, 4)) + arr = self.source_array[source_k] + # destination model layers that are a weighted average + # of consecutive source model layers + else: + weight0 = source_k - np.floor(source_k) + source_k0 = int(np.floor(source_k)) + # first layer in the average can't be negative + source_k0 = 0 if source_k0 < 0 else source_k0 + source_k1 = int(np.ceil(source_k)) + arr = weighted_average_between_layers(self.source_array[source_k0], + self.source_array[source_k1], + weight0=weight0) + # interpolate from source model using source model grid + # otherwise assume the grids are the same + if self.source_modelgrid is not None: + # exclude invalid values in interpolation from parent model + mask = self._source_grid_mask & (arr > self.vmin) & (arr < self.vmax) + + regridded = self.regrid_from_source_model(arr, + mask=mask, + method=self.resample_method) + + assert regridded.shape == self.dest_modelgrid.shape[1:] + data[dest_k] = regridded * self.mult * self.unit_conversion + # general 3D interpolation based on the location of parent and inset model cells + else: + # tile the mask to nlay x nrow x ncol + in_window = np.tile(self._source_grid_mask, (self.source_modelgrid.nlay, 1, 1)) + valid = (self.source_array > self.vmin) & (self.source_array < self.vmax) + mask = valid & in_window + heads = regrid3d(self.source_array, self.source_modelgrid, self.dest_modelgrid, + mask1=mask, method='linear') + data = {k: heads2d for k, heads2d in enumerate(heads)} # no files or source array provided else: @@ -694,7 +714,8 @@ class MFBinaryArraySourceData(ArraySourceData): def __init__(self, variable, filename=None, length_units='unknown', time_units='unknown', dest_model=None, source_modelgrid=None, - from_source_model_layers=None, datatype='transient3d', + from_source_model_layers=None, stress_period=0, + datatype='transient3d', resample_method='nearest', vmin=-1e30, vmax=1e30 ): @@ -706,6 +727,7 @@ def __init__(self, variable, filename=None, resample_method=resample_method, vmin=vmin, vmax=vmax) self.filename = filename + self.stress_period = stress_period @property def dest_source_layer_mapping(self): @@ -724,6 +746,26 @@ def dest_source_layer_mapping(self): .format(nlay, nspecified, self.from_source_model_layers)) return self.from_source_model_layers + @property + def kstpkper(self): + """Currently this class is only intended to produce a single 3D array + for a given timestep/stress period. Find the last timestep + associated with the period argument (to __init__) and return the + a (kstp, kper) tuple for getting the binary data. + """ + if self.filename.endswith('hds'): + bfobj = bf.HeadFile(self.filename) + kstpkpers = bfobj.get_kstpkper() + for kstp, kper in kstpkpers: + if kper == self.stress_period: + kstpkper = kstp, kper + if kper > self.stress_period: + break + return kstpkper + + elif self.filename[:-4] in {'.cbb', '.cbc'}: + raise NotImplementedError('Cell Budget files not supported yet.') + def get_data(self, **kwargs): """Get array data from binary file for a single time; regrid from source model to dest model and transfer layer @@ -742,44 +784,55 @@ def get_data(self, **kwargs): if self.filename.endswith('hds'): bfobj = bf.HeadFile(self.filename) - self.source_array = bfobj.get_data(**kwargs) + self.source_array = bfobj.get_data(kstpkper=self.kstpkper) elif self.filename[:-4] in {'.cbb', '.cbc'}: raise NotImplementedError('Cell Budget files not supported yet.') data = {} - for dest_k, source_k in self.dest_source_layer_mapping.items(): - - # destination model layers copied from source model layers - if source_k <= 0: - arr = self.source_array[0] - elif np.round(source_k, 4) in range(self.source_array.shape[0]): - source_k = int(np.round(source_k, 4)) - arr = self.source_array[source_k] - # destination model layers that are a weighted average - # of consecutive source model layers - # TODO: add transmissivity-based weighting if upw exists - else: - weight0 = source_k - np.floor(source_k) - source_k0 = int(np.floor(source_k)) - # first layer in the average can't be negative - source_k0 = 0 if source_k0 < 0 else source_k0 - source_k1 = int(np.ceil(source_k)) - arr = weighted_average_between_layers(self.source_array[source_k0], - self.source_array[source_k1], - weight0=weight0) - # interpolate from source model using source model grid - # otherwise assume the grids are the same - if self.source_modelgrid is not None: - # exclude invalid values in interpolation from parent model - mask = self._source_grid_mask & (arr > self.vmin) & (arr < self.vmax) + # interpolate by layer, using the layer mapping specified by the user + if self.from_source_model_layers is not None: + for dest_k, source_k in self.dest_source_layer_mapping.items(): - arr = self.regrid_from_source_model(arr, - mask=mask, - method='linear') + # destination model layers copied from source model layers + if source_k <= 0: + arr = self.source_array[0] + elif np.round(source_k, 4) in range(self.source_array.shape[0]): + source_k = int(np.round(source_k, 4)) + arr = self.source_array[source_k] + # destination model layers that are a weighted average + # of consecutive source model layers + # TODO: add transmissivity-based weighting if upw exists + else: + weight0 = source_k - np.floor(source_k) + source_k0 = int(np.floor(source_k)) + # first layer in the average can't be negative + source_k0 = 0 if source_k0 < 0 else source_k0 + source_k1 = int(np.ceil(source_k)) + arr = weighted_average_between_layers(self.source_array[source_k0], + self.source_array[source_k1], + weight0=weight0) + # interpolate from source model using source model grid + # otherwise assume the grids are the same + if self.source_modelgrid is not None: + # exclude invalid values in interpolation from parent model + mask = self._source_grid_mask & (arr > self.vmin) & (arr < self.vmax) - assert arr.shape == self.dest_modelgrid.shape[1:] - data[dest_k] = arr * self.mult * self.unit_conversion + arr = self.regrid_from_source_model(arr, + mask=mask, + method='linear') + + assert arr.shape == self.dest_modelgrid.shape[1:] + data[dest_k] = arr * self.mult * self.unit_conversion + # general 3D interpolation based on the location of parent and inset model cells + else: + # tile the mask to nlay x nrow x ncol + in_window = np.tile(self._source_grid_mask, (self.source_modelgrid.nlay, 1, 1)) + valid = (self.source_array > self.vmin) & (self.source_array < self.vmax) + mask = valid & in_window + heads = regrid3d(self.source_array, self.source_modelgrid, self.dest_modelgrid, + mask1=mask, method='linear') + data = {k: heads2d for k, heads2d in enumerate(heads)} self.data = data return data diff --git a/mfsetup/tdis.py b/mfsetup/tdis.py index 81280022..ad2ea2e3 100644 --- a/mfsetup/tdis.py +++ b/mfsetup/tdis.py @@ -169,7 +169,7 @@ def setup_perioddata_group(start_date_time, end_date_time=None, oc_saverecord : dict Dictionary with zero-based stress periods as keys and output control options as values. Similar to MODFLOW-6 input, the information specified for a period will - continue to apply until information for another perior is specified. + continue to apply until information for another period is specified. Returns ------- @@ -687,7 +687,7 @@ def add_date_comments_to_tdis(tdis_file, start_dates, end_dates=None): dest.write(line) break else: - line = 2*' ' + line.strip() + f' # {start_dates[i]:%Y-%m-%d}' + line = 2*' ' + line.strip() + f' # period {i+1}: {start_dates[i]:%Y-%m-%d}' if end_dates is not None: line += f' to {end_dates[i]:%Y-%m-%d}' line += '\n' diff --git a/mfsetup/tests/data/pfl_nwt_test.yml b/mfsetup/tests/data/pfl_nwt_test.yml index e8cb5048..da944c48 100644 --- a/mfsetup/tests/data/pfl_nwt_test.yml +++ b/mfsetup/tests/data/pfl_nwt_test.yml @@ -3,7 +3,6 @@ model: model_ws: '../tmp/pfl_inset/' exe_name: 'mfnwt' external_path: 'external/' - perimeter_boundary_type: 'specified head' # list file path is relative to model_ws list_filename_fmt: 'external/{}.list' packages: ['dis', @@ -16,14 +15,14 @@ model: 'mnw2', 'hyd', 'gag', - 'nwt' + 'nwt', + 'chd' ] parent: namefile: 'pfl.nam' model_ws: 'plainfieldlakes/' version: 'mfnwt' - headfile: 'plainfieldlakes/pfl.hds' hiKlakes_value: 1.e4 copy_stress_periods: 'all' @@ -31,7 +30,7 @@ parent: # using features in features_file setup_grid: remake: True - dxy: 20 # m + dxy: 20 # in CRS units of meters buffer: 350 # distance from feature(s) if interest to model boundary, in meters epsg: 3070 source_data: @@ -70,6 +69,7 @@ bas6: strt: from_parent: binaryfile: 'plainfieldlakes/pfl.hds' + stress_period: 0 upw: ipakcb: 53 # unit for writing cell budget output @@ -189,3 +189,7 @@ hyd: 'plainfieldlakes/source_data/uwsp_heads.csv' ] name_column: + +chd: + perimeter_boundary: + parent_head_file: 'plainfieldlakes/pfl.hds' diff --git a/mfsetup/tests/data/pleasant_mf6_test.yml b/mfsetup/tests/data/pleasant_mf6_test.yml index a26d41b4..576aa40b 100644 --- a/mfsetup/tests/data/pleasant_mf6_test.yml +++ b/mfsetup/tests/data/pleasant_mf6_test.yml @@ -15,7 +15,6 @@ model: newton: True newton_under_relaxation: True external_path: 'external/' - perimeter_boundary_type: 'specified head' packages: ['dis', 'ic', 'npf', @@ -26,7 +25,8 @@ model: 'lak', 'obs', 'wel', - 'ims' + 'ims', + 'chd' ] parent: @@ -37,7 +37,6 @@ parent: # information for modflow-setup # note: parent model is geo-located in namfile header # (only works if length_units='meters') - headfile: '../../../examples/data/pleasant/pleasant.hds' hiKlakes_value: 1.e4 # unfortunately python yaml currently requires a dot to parse exp notation as float default_source_data: True # if True, packages and variables that are omitted will be pulled from this model copy_stress_periods: 'all' @@ -54,7 +53,7 @@ setup_grid: filename: '../../../examples/data/pleasant/source_data/shps/all_lakes.shp' id_column: 'HYDROID' include_ids: [600059060] # pleasant lake - dxy: 40 # m + dxy: 40 # in CRS units of meters buffer: 1000 # distance from feature(s) if interest to model boundary, in meters grid_file: 'grid.json' # grid info will be written to this file epsg: 3070 @@ -103,6 +102,7 @@ ic: strt: from_parent: binaryfile: '../../../examples/data/pleasant/pleasant.hds' + stress_period: 0 npf: options: @@ -235,3 +235,7 @@ obs: obsname: ['obsprefix', 'obsnme', 'common_name'] drop_observations: ['10019209_lk' # pleasant lake; monitored via gage package ] + +chd: + perimeter_boundary: + parent_head_file: '../../../examples/data/pleasant/pleasant.hds' diff --git a/mfsetup/tests/data/pleasant_nwt_test.yml b/mfsetup/tests/data/pleasant_nwt_test.yml index 45062384..8216d71e 100644 --- a/mfsetup/tests/data/pleasant_nwt_test.yml +++ b/mfsetup/tests/data/pleasant_nwt_test.yml @@ -6,7 +6,6 @@ model: modelname: 'pleasant' model_ws: '../tmp/pleasant_nwt/' external_path: 'external/' - perimeter_boundary_type: 'specified head' packages: ['dis', 'bas6', 'oc', @@ -17,7 +16,8 @@ model: 'wel', 'hyd', 'gag', - 'nwt' + 'nwt', + 'chd', ] parent: @@ -28,7 +28,6 @@ parent: # information for modflow-setup # note: parent model is geo-located in namfile header # (only works if length_units='meters') - headfile: '../../../examples/data/pleasant/pleasant.hds' hiKlakes_value: 1.e4 # unfortunately python yaml currently requires a dot to parse exp notation as float default_source_data: True # if True, packages and variables that are omitted will be pulled from this model copy_stress_periods: 'all' @@ -45,7 +44,7 @@ setup_grid: filename: '../../../examples/data/pleasant/source_data/shps/all_lakes.shp' id_column: 'HYDROID' include_ids: [600059060] # pleasant lake - dxy: 40 # m + dxy: 40 # in CRS units of meters buffer: 1000 # distance from feature(s) if interest to model boundary, in meters grid_file: 'grid.json' # grid info will be written to this file epsg: 3070 @@ -74,6 +73,7 @@ bas6: strt: from_parent: binaryfile: '../../../examples/data/pleasant/pleasant.hds' + stress_period: 0 upw: ipakcb: 53 # unit for writing cell budget output @@ -165,3 +165,7 @@ hyd: hydlbl: ['obsprefix', 'obsnme', 'common_name'] drop_observations: ['10019209_lk' # pleasant lake; monitored via gage package ] + +chd: + perimeter_boundary: + parent_head_file: '../../../examples/data/pleasant/pleasant.hds' diff --git a/mfsetup/tests/data/shellmound.yml b/mfsetup/tests/data/shellmound.yml index 13e99601..04a042e6 100644 --- a/mfsetup/tests/data/shellmound.yml +++ b/mfsetup/tests/data/shellmound.yml @@ -56,7 +56,7 @@ model: 'oc', 'sto', 'rch', - #'sfr', + 'sfr', 'obs', 'wel', 'ims' @@ -244,13 +244,30 @@ sfr: line_id_column: 'line_id' data_column: 'flow_m3d' # flows are already in cubic meters/day; can therefore skip unit input category_column: 'category' - # modflow-setup will try to locate the inflows using the routing information in the flowlines shapefile + observations: # see sfrmaker.observations.add_observations for arguments + filename: shellmound/tables/observations.csv + obstype: [downstream-flow, 'stage'] # modflow-6 observation type + x_location_column: x # observation locations, in CRS coordinates + y_location_column: y + obsname_column: site_no # column for naming observations + # specified runoff + # that has been reprocessed to units of m3/day per line ID + runoff: # see sfrmaker.data.add_to_perioddata for arguments + filename: 'shellmound/tables/swb_runoff_by_nhdplus_comid_m3d.csv' + datetime_column: 'time' + line_id_column: 'comid' + data_column: 'runoff_m3d' + # modflow-setup will try to locate the inflows or runoff values + # using the routing information in the flowlines shapefile # however, in some cases an inflow location might be just outside of the flowlines that are provided # (for example, if they were clipped to the model grid, or if they are outside of the model bounding box) - inflows_routing: - filename: 'shellmound/tables/routing.csv' - id_column: 'COMID' # arguments to sfrmaker.Lines.from_shapefile - routing_column: 'tocomid' + # or a runoff value might be assigned to a line that was culled from the preprocessed flowlines + # the routing option allows complete routing of the original data to be supplied, + # so that values associated with missing lines can be assigned to the next existing downstream line + routing: + filename: 'shellmound/tables/flowline_routing.csv' + id_column: 'FROMCOMID' # arguments to sfrmaker.Lines.from_shapefile + routing_column: 'TOCOMID' sfrmaker_options: # the sfrmaker_options: block can include arguments to the Lines.to_sfr method in SFRmaker # (see https://usgs.github.io/sfrmaker/api/sfrmaker.lines.html#sfrmaker.lines.Lines.to_sfr) @@ -301,7 +318,7 @@ oc: # MODFLOW 6-style text input can also be used # e.g. # period_options: {0: ['save head last', - # 'save budget last' ] + # 'save budget last' ] obs: source_data: diff --git a/mfsetup/tests/data/shellmound/tables/flowline_routing.csv b/mfsetup/tests/data/shellmound/tables/flowline_routing.csv new file mode 100644 index 00000000..49aceac1 --- /dev/null +++ b/mfsetup/tests/data/shellmound/tables/flowline_routing.csv @@ -0,0 +1,613 @@ +FROMCOMID,TOCOMID +18046642,18047162 +18046678,18046682 +18047172,18047210 +18047210,18047212 +18046680,18047234 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-2000-07-01,18021542,4007661.60,estimated -2000-08-01,18021542,2087824.71,estimated -2000-09-01,18021542,1572590.34,estimated -2000-10-01,18021542,1834497.31,estimated -2000-11-01,18021542,24309385.84,estimated -2000-12-01,18021542,34745974.76,estimated -2001-01-01,18021542,28748560.98,estimated -2001-02-01,18021542,87654849.28,estimated -2001-03-01,18021542,54063621.48,estimated -2001-04-01,18021542,39647257.45,estimated -2001-05-01,18021542,29352666.15,estimated -2001-06-01,18021542,10563381.63,estimated -2001-07-01,18021542,4945217.81,estimated -2001-08-01,18021542,7656045.04,estimated -2001-09-01,18021542,6072728.92,estimated -2001-10-01,18021542,19716471.98,estimated -2001-11-01,18021542,63204269.12,estimated -2001-12-01,18021542,75516464.01,estimated -2002-01-01,18021542,96260514.84,estimated -2002-02-01,18021542,62546365.38,estimated -2002-03-01,18021542,91960845.89,estimated -2002-04-01,18021542,49482049.94,estimated -2002-05-01,18021542,79639526.90,estimated -2002-06-01,18021542,23267000.64,estimated -2002-07-01,18021542,13663190.24,estimated -2002-08-01,18021542,8067662.95,estimated -2002-09-01,18021542,22802917.55,estimated -2002-10-01,18021542,39219016.20,estimated -2002-11-01,18021542,35534162.72,estimated -2002-12-01,18021542,82901370.74,estimated -2003-01-01,18021542,51464097.45,estimated -2003-02-01,18021542,84996236.37,estimated -2003-03-01,18021542,56574846.16,estimated -2003-04-01,18021542,41632342.79,estimated -2003-05-01,18021542,73675751.91,estimated -2003-06-01,18021542,33292049.94,estimated -2003-07-01,18021542,11714416.07,estimated -2003-08-01,18021542,4907270.77,estimated -2003-09-01,18021542,7835219.19,estimated -2003-10-01,18021542,5349441.75,estimated -2003-11-01,18021542,16157023.59,estimated -2003-12-01,18021542,21136751.49,estimated -2004-01-01,18021542,34168134.39,estimated -2004-02-01,18021542,62493174.38,estimated -2004-03-01,18021542,50697579.62,estimated -2004-04-01,18021542,54358716.01,estimated 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+2016-07-01,17958153,6501959.88,estimated +2016-08-01,17958153,6329293.30,estimated +2016-09-01,17958153,3962993.00,estimated +2016-10-01,17958153,2949871.37,estimated +2016-11-01,17958153,5123451.73,estimated +2016-12-01,17958153,14872718.71,estimated +2017-01-01,17958153,28292574.75,estimated +2017-02-01,17958153,29575856.63,estimated +2017-03-01,17958153,23266497.95,estimated +2017-04-01,17958153,26320347.80,estimated +2017-05-01,17958153,23978295.67,estimated +2017-06-01,17958153,17438914.84,estimated +2017-07-01,17958153,6782459.36,estimated +2017-08-01,17958153,8776834.51,estimated +2017-09-01,17958153,6842172.28,estimated +2017-10-01,17958153,4881561.17,estimated +2017-11-01,17958153,4919600.20,estimated +2017-12-01,17958153,26789040.72,estimated +2018-01-01,17958153,47303695.74,estimated +2018-02-01,17958153,110039393.44,estimated +2018-03-01,17958153,102945415.53,estimated +2018-04-01,17958153,69389333.61,estimated +2018-05-01,17958153,42434289.48,estimated +2018-06-01,17958153,18941469.43,estimated +2018-07-01,17958153,10456888.80,estimated +2018-08-01,17958153,16276182.02,estimated +2018-09-01,17958153,14625312.60,estimated +2018-10-01,17958153,7009678.38,estimated +2018-11-01,17958153,25119728.36,estimated +2018-12-01,17958153,62458418.33,estimated 2000-07-01,18047162,2127806.00,estimated 2000-08-01,18047162,1373664.01,estimated 2000-09-01,18047162,1200733.45,estimated diff --git a/mfsetup/tests/data/shellmound/tables/observations.csv b/mfsetup/tests/data/shellmound/tables/observations.csv new file mode 100644 index 00000000..0a93b85f --- /dev/null +++ b/mfsetup/tests/data/shellmound/tables/observations.csv @@ -0,0 +1,128 @@ +site_no,comid,station_nm,x,y +02469761,18548516,"TOMBIGBEE R AT COFFEEVILLE L&D NR COFFEEVILLE, AL.",741571.2401531484,995605.5624163868 +02469800,21640642,SATILPA CREEK NEAR COFFEEVILLE AL,751730.2373911011,994871.4797373072 +02470072,21638314,"BASSETT CREEK AT US HIGHWAY 43 NR THOMASVILLE, AL.",776449.7952219401,1010370.2965755527 +02473460,18130568,"TALLAHALA CREEK AT WALDRUP, MS",647189.3422318354,1011460.0125144002 +02475500,166759310,"CHUNKY RIVER NR CHUNKY, MS",663511.4498219334,1052891.8366923635 +02476000,18194645,"OKATIBBEE CREEK NR MERIDIAN, MS",677522.0307865395,1056947.8962139993 +02476500,166759312,"SOWASHEE CREEK AT MERIDIAN, MS",684815.3498279976,1059169.112460424 +02477000,18178477,"CHICKASAWHAY RIVER AT ENTERPRISE, MS",673129.6439015105,1036817.0551051692 +02481880,15785080,"PEARL RIVER AT BURNSIDE, MS",641723.7666244922,1108909.1317203932 +02482000,15785502,"PEARL RIVER AT EDINBURG, MS",620037.4900736745,1102604.628080052 +02482550,15788288,"PEARL RIVER NR CARTHAGE, MS",602956.8199556923,1091171.2797196545 +02483000,15787182,"TUSCOLAMETA CREEK AT WALNUT GROVE, MS",609576.8275344621,1078333.0460651787 +02483500,15788348,"PEARL RIVER NR LENA, MS",592120.684319495,1085966.7614790285 +02484000,15780454,"YOCKANOOKANY RIVER NR KOSCIUSKO, MS",595728.9723895242,1127027.1023679217 +02484500,15786158,"YOCKANOOKANY RIVER NR OFAHOMA, MS",589428.1966362258,1090134.4711093141 +02486000,15758318,"PEARL RIVER AT JACKSON, MS",545169.6355529116,1039843.1208321287 +03612600,1841415,"OHIO RIVER AT OLMSTED, IL",609965.4293516373,1593125.256752918 +07024000,14126587,"BAYOU DE CHIEN NEAR CLINTON, KY",622812.926748364,1532219.19985978 +07024500,14113038,"SOUTH FORK OBION RIVER NEAR GREENFIELD, TN",640657.497666816,1476209.5463234475 +07025400,7483456,"NORTH FORK OBION RIVER NEAR MARTIN, TENN (CE)",634338.9307969874,1507989.8332500835 +07025500,7482794,"NORTH FORK OBION RIVER NEAR UNION CITY, TN",621927.4774430664,1506443.6972613332 +07026000,7486822,"OBION RIVER AT OBION, TN",605637.8678326786,1488568.6680696504 +07026040,7486930,"OBION RIVER AT HWY 51 NEAR OBION, TN",603493.4355074271,1487252.9224517036 +07026300,7486676,"OBION RIVER NEAR BOGOTA, TN (CE)",585526.2674670271,1474301.5497063773 +07026500,7484172,"REELFOOT CREEK NEAR SAMBURG, TN",594901.7618897035,1509264.1909823664 +07027500,14238816,"SOUTH FORK FORKED DEER RIVER AT JACKSON, TN",644769.9791476288,1417662.627717012 +07027720,14240668,"SOUTH FORK FORKED DEER RIVER NEAR OWL CITY, TN",608142.2467803173,1428975.0605863624 +07028000,14240198,"SOUTH FORK FORKED DEER RIVER AT CHESTNUT BLUFF, TN",594893.9296483535,1444116.0442294849 +07028100,14240060,"S FK FORKED DEER RIVER NEAR HALLS, TENN (CE)",590576.1745028459,1451359.6953907527 +07028960,14101407,MIDDLE FORK FORKED DEER RIVER NEAR FAIRVIEW,640643.6334634174,1434222.4903663637 +07029000,14102543,"MIDDLE FORK FORKED DEER RIVER NEAR ALAMO, TN",620083.1434484486,1444640.761202872 +07029100,14099309,"NORTH FORK FORKED DEER RIVER AT DYERSBURG, TN",590086.275236735,1462675.3661396832 +07029500,14078174,"HATCHIE RIVER AT BOLIVAR, TN",632882.0942930804,1381007.362416657 +07030000,14074678,"HATCHIE RIVER NEAR STANTON, TENN.",597425.1625442067,1406229.206217278 +07030050,14073444,"HATCHIE RIVER AT RIALTO, TN",573225.1745673517,1417411.5580965888 +07030240,14062259,"LOOSAHATCHIE RIVER NEAR ARLINGTON, TN",572972.1879723904,1380778.1375372235 +07030392,14208484,"WOLF RIVER AT LAGRANGE, TN",610513.0826706873,1352148.501762416 +07030500,14207658,"WOLF RIVER AT ROSSVILLE, TN",583770.9816026543,1352716.8535437733 +07031650,14206856,"WOLF RIVER AT GERMANTOWN, TN",559825.783907868,1358097.64584531 +07031740,14208560,"WOLF RIVER AT HOLLYWOOD ST AT MEMPHIS, TN",543610.7277058859,1365058.3930605592 +07040100,3666344,"St. Francis River at St. Francis, AR",520249.3615157194,1505811.147661756 +07040450,3671078,"St. Francis River at Lake City, AR",498286.73947993404,1433275.4861121986 +07047600,3672338,"TYRONZA RIVER NEAR TYRONZA, ARK.",505060.2008174836,1398263.9291232186 +07047902,3678902,"ST FRANCIS RIVER AT LATITUDE OF WITTSBURG, ARK.",484138.63907973847,1364728.5355355432 +07047942,22860477,"LAnguille River near Colt, AR",462527.13310711086,1355461.565311697 +07047950,22865239,"LAnguille River at Palestine, AR",462885.4205860456,1336213.7289148162 +07064000,7672652,"Black River near Corning, AR",484816.05587589584,1497682.2397702925 +07074420,7551125,"Black River at Elgin Ferry, AR",420996.46007016493,1422898.1025776006 +07077555,9278434,"Cache River near Cotton Plant, AR",423027.39908536966,1341191.750771266 +07077950,15344842,BIG CREEK AT POPLAR GROVE,469021.2222763305,1289818.944149227 +07078000,14854531,"LAGRUE BAYOU NEAR STUTTGART, ARK.",422780.4906985861,1284788.7046080735 +07264000,938020696,"Bayou Meto near Lonoke, AR",370839.0723908727,1305311.4539971682 +07271000,15289206,"CLEAR CREEK NR OXFORD, MS",578401.5669944974,1274039.0020894909 +07274000,15274896,"YOCONA RIVER NR OXFORD, MS",591507.593087206,1265698.8831654317 +07275000,15276792,"YOCONA RIVER AT ENID DAM, MS",557451.2669135077,1250539.9859177752 +07276000,15250600,"COLDWATER RIVER NR LEWISBURG, MS",559647.6262456075,1327191.3489908883 +07277500,15251224,"COLDWATER RIVER NR COLDWATER, MS",545713.132463469,1312815.2417880215 +07277700,15251676,"HICKAHALA CREEK NR SENATOBIA, MS",552197.9347044672,1303285.836255254 +07278500,15256386,"COLDWATER RIVER AT ARKABUTLA DAM, MS",533194.0462271004,1316140.5627703068 +07280400,18046426,"TILLATOBA CREEK AT CHARLESTON, MS",543849.3485900571,1231964.199149903 +07281600,17991438,Tallahatchie River,532848.5681373989,1192259.241530237 +07285500,18016786,"YALOBUSHA RIVER AT GRENADA, MS",568752.7451120013,1209792.4192210815 +07287150,17995532,"ABIACA CREEK NR SEVEN PINES, MS",540477.809712554,1157884.8570551807 +07287160,17995532,"ABIACA CREEK AT CRUGER, MS",532544.361427394,1157586.0346758645 +07287400,17996962,"BLACK CREEK AT LEXINGTON, MS",551166.1719247594,1132294.2770624822 +07288000,17951955,Big Sunflower River,495901.606420672,1251190.4812774335 +07288280,17958105,"BIG SUNFLOWER RIVER NR MERIGOLD, MS",489521.29881511873,1209990.152608506 +07288500,17956869,"BIG SUNFLOWER RIVER AT SUNFLOWER, MS",502987.6069153202,1178847.8303597693 +07288500,17956869,"BIG SUNFLOWER RIVER AT SUNFLOWER, MS",502987.606906487,1178847.8303852826 +07288555,17958153,"QUIVER RIVER SOUTHEAST RULEVILLE, MS",504100.989025811,1197484.8218792668 +07288570,17956091,"QUIVER RIVER NR DODDSVILLE, MS",515418.9938921455,1189983.4099025764 +07288580,17956955,Quiver River,512720.2606214779,1177423.8606631518 +07288650,17963095,"BOGUE PHALIA NR LELAND, MS",475848.0512979214,1160478.1083602232 +07288700,17970237,Big Sunflower River,484901.6974469953,1113488.2060364964 +0728875070,17930376,"DEER CREEK EAST OF LELAND, MS",471746.20281919494,1160753.4879847676 +07288847,17929890,Steele Bayou,464116.68895335175,1119027.616724207 +07288860,17941828,Steele Bayou,463670.84859786887,1110808.9365915149 +07288939,17938222,Steele Bayou,477601.3041266221,1055020.9950681212 +07289350,19222549,"BIG BLACK RIVER AT WEST, MS",576635.363954232,1143901.9313117594 +07289500,19227137,"BIG BLACK RIVER AT PICKENS, MS",560822.0907533619,1107789.4294536088 +07289730,19180610,"BIG BLACK RIVER NR BENTONIA, MS",525738.4280860842,1074602.3506237 +07290000,938060125,"BIG BLACK RIVER NR BOVINA, MS",496291.7873407128,1044392.7692798962 +07348700,19935747,"Bayou Dorcheat near Springhill, LA",241765.3234124546,1106001.0436286356 +07348800,19935457,"FLAT LICK BYU NR LETON, LA",254530.7485482911,1081244.7290463448 +07349000,19935837,"Bayou Dorcheat near Minden, LA",248999.4353953747,1061894.2402207213 +07349430,19926277,"BODCAU CREEK AT STAMPS, ARK.",228999.04866818638,1147225.143542227 +07349500,19927599,"Bodcau Bayou near Sarepta, LA",234008.94672642753,1095807.253744244 +07352000,19913448,"Saline Bayou near Lucky, LA",283398.0613368462,1024168.2414474637 +07352500,19909743,"BLACK LK BYU NR CASTOR, LA",261105.96288299293,1024725.8429393183 +07352800,19910035,"GRAND BYU NR COUSHATTA, LA",253518.71279794927,1000765.6723882356 +07353500,19916436,"NANTACHIE CK NR MONTGOMERY, LA",294696.6522435444,961832.9485324166 +07362000,22005200,"Ouachita River at Camden, AR",293219.84662188985,1174790.814347302 +07362100,21956120,"Smackover Creek near Smackover, AR",297869.8379249633,1150239.5534959761 +07362500,21950596,"Moro Creek near Fordyce, AR",337022.9854784477,1198261.1951042418 +07363200,21928243,"Saline River near Sheridan, AR",329019.1628390241,1234176.78782144 +07363300,21925295,"HURRICANE CR NR SHERIDAN, ARK",333721.80941553524,1257113.8682928076 +07363400,21926169,"Hurricane Creek below Sheridan, AR",331563.5585474548,1246858.0972866735 +07363500,21813112,"Saline River near Rye, AR",365697.9667013632,1189196.2462307306 +07364133,19469497,"Bayou Bartholomew at Garrett Bridge, AR",398851.4761770605,1209162.78904497 +07364150,19470295,"Bayou Bartholomew near McGehee, AR",419421.5394325486,1183439.3181932047 +07364185,19473063,"Bayou Bartholomew near Portland, AR",413221.48853694,1139295.0228704943 +07364200,19474395,"Bayou Bartholomew near Jones, LA",403361.49661154085,1111444.344698851 +07364300,19474583,"Chemin-A-Haut Bayou near Beekman, LA",389484.1748062624,1109889.6159917363 +07364500,19474485,"(COE) Bayou Bartholomew near Beekman, LA",384241.94842202676,1097404.5932576125 +07364700,17917761,"BYU DE LOUTRE NR LARAN, LA",325163.4444830678,1104306.9233538231 +07365000,15222488,"BYU D'ARBONNE NR DUBACH, LA",312029.62736080453,1073163.9175971292 +07365500,15222926,"MIDDLE FK BYU D'ARBONNE NR BERNICE, LA",311185.07310207345,1082435.9019533438 +07365800,15219960,Cornie Bayou near Three Creeks,283941.9101744499,1112112.1132011309 +07365900,15220244,"THREE CREEKS NEAR THREE CREEKS, ARK.",289078.08211651765,1115520.3961976655 +07366200,15221924,"Little Corney Bayou near Lillie, LA",312910.58464416506,1100948.7216139876 +07367000,19432886,"(COE)Ouachita River at Monroe, LA",361965.7664263619,1055482.9245448336 +07367005,19432886,"Ouachita River at West Monroe, LA",362533.2025566317,1054948.054131985 +07367700,19348039,Boeuf River near AR/LA State Line,423284.1847471081,1110439.8788679326 +07368000,19350501,"Boeuf River near Girard, LA",392675.50776888605,1054107.24370676 +07368500,19347925,"BIG COLEWA BYU NR OAK GROVE, LA",418677.3920889896,1090747.8810449368 +07369500,19273960,"Tensas River at Tendal, LA",433199.5921166186,1050504.1373775243 +07369680,19302981,"Bayou Macon at Eudora, AR",439973.45174722385,1125473.5320513623 +07369700,19303413,"Bayou Macon nr Kilbourne, LA",439812.4660931978,1113497.4085532804 +07370000,19305115,"Bayou Macon near Delhi, LA",422848.91697287466,1052873.0031085527 +07370500,19383141,"CASTOR CK NR GRAYSON, LA",356235.5238499173,1008039.8761686686 +07371500,15216417,"Dugdemona River near Jonesboro, LA",299957.3198822297,1019908.8373396832 +07372000,15217227,"DUGDEMONA RIVER NEAR WINNFIELD, LOUISIANA",314799.3074032579,994558.4294898593 +07372050,15217033,"Dugdemona River near Joyce, LA",319613.90622441086,990468.8420410473 +07372200,19376770,"Little River near Rochelle, LA",344731.93799157854,971046.9942350041 +333136090244900,17956919,"TURKEY BAYOU NEAR ITTA BENA, MS",515040.7208847086,1177249.3576553757 +ung35,22001674,None,274164.3784203472,1227107.098008822 +ung37,22703450,None,258742.09975221413,1197106.5470222135 diff --git a/mfsetup/tests/data/shellmound/tables/routing.csv b/mfsetup/tests/data/shellmound/tables/routing.csv deleted file mode 100644 index 9aeb0ef9..00000000 --- a/mfsetup/tests/data/shellmound/tables/routing.csv +++ /dev/null @@ -1,206 +0,0 @@ -COMID,tocomid -18047170,18047230 -18047232,18047208 -18047230,18047232 -18046688,18047170 -18047162,18046670 -18046708,18047238 -18047238,18047240 -18047242,25352514 -18047240,18047242 -18047208,18050378 -18047212,17991434 -18050378,18047212 -18046670,18047206 -18050368,18047208 -18047206,18050368 -17991434,17991436 -17991436,17991438 -17990952,18005512 -17991442,17990952 -18046700,18046708 -18005512,17991440 -17991438,17991442 -17991440,18046700 -18022250,18022244 -18022256,25352514 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+2009-12-01,938030704,38.8559 +2009-12-01,938030706,15.0645 +2009-12-01,938030708,12.952 diff --git a/mfsetup/tests/data/shellmound_tmr_inset.yml b/mfsetup/tests/data/shellmound_tmr_inset.yml index 3265da4e..c5a4cf1c 100644 --- a/mfsetup/tests/data/shellmound_tmr_inset.yml +++ b/mfsetup/tests/data/shellmound_tmr_inset.yml @@ -18,17 +18,16 @@ model: 'rch', 'sfr', 'wel', + 'chd' ] external_path: 'external/' relative_external_filepaths: True - perimeter_boundary_type: 'specified head' parent: # argments to flopy.modflow.Modflow.load for parent model namefile: 'shellmound.nam' model_ws: 'shellmound/tmr_parent' version: 'mf6' - headfile: 'shellmound/tmr_parent/shellmound.hds' # needed for the perimeter boundary setup default_source_data: True # if True, packages and variables that are omitted will be pulled from this model copy_stress_periods: 'all' start_date_time: '1998-04-01' @@ -63,15 +62,11 @@ dis: source_data: top: from_parent botm: from_parent - #idomain: from_parent + idomain: + filename: 'shellmound/tmr_parent/gis/irregular_boundary.shp' minimum_layer_thickness: 1 # layers less than this thickness are converted to vertical pass-through cells drop_thin_cells: True -perimeter_boundary: - source_data: - irregular_boundary: - filename: 'shellmound/tmr_parent/gis/irregular_boundary.shp' - tdis: options: time_units: 'days' @@ -120,4 +115,9 @@ sfr: # convert reaches corresponding to these LineString identifiers # (in the flowlines id_column), and all downstream reaches # to the MODFLOW River package - to_riv: [18046670] + to_riv: [18047212] + +chd: + perimeter_boundary: + shapefile: 'shellmound/tmr_parent/gis/irregular_boundary.shp' + parent_head_file: 'shellmound/tmr_parent/shellmound.hds' # needed for the perimeter boundary setup diff --git a/mfsetup/tests/test_bcs.py b/mfsetup/tests/test_bcs.py index d3b0c2f8..065ca4d1 100644 --- a/mfsetup/tests/test_bcs.py +++ b/mfsetup/tests/test_bcs.py @@ -2,7 +2,8 @@ import numpy as np -from mfsetup.bcs import get_bc_package_cells +from mfsetup.bcs import get_bc_package_cells, remove_inactive_bcs +from mfsetup.fileio import read_mf6_block from mfsetup.testing import dtypeisinteger @@ -87,3 +88,40 @@ def test_ghb_sfr_overlap(pleasant_nwt_with_dis_bas6, project_root_path): sfr_cells = set(zip(m.sfrdata.reach_data.i.values, m.sfrdata.reach_data.j.values)) assert len(ghb_cells.intersection(sfr_cells)) == 0 + + +def test_remove_inactive_bcs(basic_model_instance): + m = basic_model_instance + wd = m._abs_model_ws + m.setup_dis() + if m.version != 'mf6': + m.setup_bas6() + else: + m.setup_tdis() + m.setup_chd() + if m.version != 'mf6': + idm = m.bas6.ibound.array + idm[:, :, 0] = 0 + m.bas6.ibound = idm + k, i, j = zip(*m.chd.stress_period_data.data[0][['k', 'i', 'j']]) + assert any(m.bas6.ibound.array[k, i, j] == 0) + else: + idm = m.dis.idomain.array + idm[:, :, 0] = 0 + m.dis.idomain = idm + k, i, j = zip(*m.chd.stress_period_data.data[0]['cellid']) + assert any(m.dis.idomain.array[k, i, j] == 0) + external_files = m.cfg['chd']['stress_period_data'] + remove_inactive_bcs(m.chd, external_files=external_files) + if m.version != 'mf6': + k, i, j = zip(*m.chd.stress_period_data.data[0][['k', 'i', 'j']]) + else: + k, i, j = zip(*m.chd.stress_period_data.data[0]['cellid']) + assert np.all(idm[k, i, j] == 1) + + # test that package still writes external files + if external_files: + m.chd.write() + perioddata = read_mf6_block(m.chd.filename, 'period') + for per, data in perioddata.items(): + assert data[0].split()[0].strip() == 'open/close' diff --git a/mfsetup/tests/test_get_data_from_parent.py b/mfsetup/tests/test_get_data_from_parent.py index 039be538..61906b50 100644 --- a/mfsetup/tests/test_get_data_from_parent.py +++ b/mfsetup/tests/test_get_data_from_parent.py @@ -1,3 +1,5 @@ +import os + import numpy as np import pytest @@ -14,12 +16,16 @@ def get_model(basic_model_instance, parent_stress_period_input): return m -@pytest.mark.parametrize('input', ('all', +@pytest.mark.parametrize('input', + ('all', [0], # repeat parent stress period 0 [2], # repeat parent stress period 2 [1, 2] # include parent stress periods 1 and 2, repeating 2 )) -def test_get_perimeter_heads_from_parent(input, basic_model_instance, request): +def test_get_perimeter_heads_from_parent(input, basic_model_instance, request, project_root_path): + # change the working dir to the current model_ws + # (wd gets set to model_ws for each model handled in basic_model + os.chdir(basic_model_instance._abs_model_ws) test_name = request.node.name.split('[')[1].strip(']') if basic_model_instance.name == 'pfl' and input not in ('all', [0]): return @@ -29,7 +35,7 @@ def test_get_perimeter_heads_from_parent(input, basic_model_instance, request): # kind of cheesy because it doesn't test the actual values, only differences if m.version == 'mf6': m.cfg['chd']['external_files'] = False - chd = m.setup_perimeter_boundary() + chd = m.setup_chd() data = chd.stress_period_data.data if m.version != 'mf6': @@ -57,6 +63,8 @@ def test_get_perimeter_heads_from_parent(input, basic_model_instance, request): 'get_pleasant_mf6-input3': first_value_different, } assert expected[test_name] + # reset the working directory + os.chdir(project_root_path) @pytest.mark.parametrize('input', ('all', diff --git a/mfsetup/tests/test_grid.py b/mfsetup/tests/test_grid.py index 3c653d53..a178e2eb 100644 --- a/mfsetup/tests/test_grid.py +++ b/mfsetup/tests/test_grid.py @@ -52,6 +52,12 @@ def test_grid_init(): assert isinstance(grid.crs, pyproj.crs.CRS) assert grid.crs.srs == 'EPSG:5070' + assert np.all(grid.dataframe.columns == ['i', 'j', 'geometry']) + kwargs['botm'] = np.ones((1, nrow, ncol)) * 1 + kwargs['top'] = np.ones((nrow, ncol)) * 2 + grid = MFsetupGrid(**kwargs) + assert np.all(grid.dataframe.columns == ['k', 'i', 'j', 'geometry']) + def test_grid_write_shapefile(modelgrid, tmpdir): # test writing the grid cells diff --git a/mfsetup/tests/test_lakes.py b/mfsetup/tests/test_lakes.py index 6f2ece0e..d5bff910 100644 --- a/mfsetup/tests/test_lakes.py +++ b/mfsetup/tests/test_lakes.py @@ -137,7 +137,16 @@ def test_get_horizontal_connections(tmpdir, connection_info): layer_elevations[1] = 1 delr = np.ones(ncol) delc = np.ones(nrow) - connections = get_horizontal_connections(lakarr, connection_info=connection_info, + # get_horizontal_connections finds connections + # from areas == 1 to areas == 0 + # the returned cells are always within the area == 1 + # lakarr has non-lake cells == 0 + # we want connections from non-lake cells to lake cells + # (which are conceputalized as not being part of the gwflow solution) + # so we need to invert lakarr so that non-lake cells == 1 + lakarr_inv = (lakarr == 0).astype(int) + # cval is the + connections = get_horizontal_connections(lakarr_inv, connection_info=connection_info, layer_elevations=layer_elevations, delr=delr, delc=delc) @@ -151,10 +160,10 @@ def test_get_horizontal_connections(tmpdir, connection_info): ax[0].set_title('lake extent') # sobel - sobel_x = sobel(lakarr[0], axis=1, mode='constant', cval=0.) - sobel_x[lakarr[0] == 1] = 0 - sobel_y = sobel(lakarr[0], axis=0, mode='constant', cval=0.) - sobel_y[lakarr[0] == 1] = 0 + sobel_x = sobel(lakarr_inv[0], axis=1, mode='reflect') #, cval=1.) + sobel_x[lakarr_inv[0] == 0] = 0 + sobel_y = sobel(lakarr_inv[0], axis=0, mode='reflect') #, cval=1.) + sobel_y[lakarr_inv[0] == 0] = 0 im = ax[1].imshow(sobel_x) ax[1].set_title('sobel filter applied in x direction') ax[2].imshow(sobel_y) @@ -174,11 +183,11 @@ def test_get_horizontal_connections(tmpdir, connection_info): except: pass - for k, lakarr2d in enumerate(lakarr): - sobel_x = sobel(lakarr2d, axis=1, mode='constant', cval=0.) - sobel_x[lakarr2d == 1] = 0 - sobel_y = sobel(lakarr2d, axis=0, mode='constant', cval=0.) - sobel_y[lakarr2d == 1] = 0 + for k, lakarr2d in enumerate(lakarr_inv): + sobel_x = sobel(lakarr2d, axis=1, mode='reflect') #, cval=1.) + sobel_x[lakarr2d == 0] = 0 + sobel_y = sobel(lakarr2d, axis=0, mode='reflect') #, cval=1.) + sobel_y[lakarr2d == 0] = 0 ncon = np.sum(np.abs(sobel_x) > 1) + np.sum(np.abs(sobel_y) > 1) assert ncon == np.sum(connections['k'] == k) diff --git a/mfsetup/tests/test_lgr.py b/mfsetup/tests/test_lgr.py index a690a681..4b1bbe82 100644 --- a/mfsetup/tests/test_lgr.py +++ b/mfsetup/tests/test_lgr.py @@ -158,7 +158,7 @@ def test_mover_get_sfr_package_connections(pleasant_lgr_setup_from_yaml): assert to_parent == {23: 10, 25: 1} -def test_lgr_model_setup(pleasant_lgr_setup_from_yaml): +def test_lgr_model_setup(pleasant_lgr_setup_from_yaml, tmpdir): m = pleasant_lgr_setup_from_yaml assert isinstance(m.inset, dict) assert len(m.simulation._models) > 1 @@ -183,6 +183,7 @@ def test_lgr_model_setup(pleasant_lgr_setup_from_yaml): if 'stage_area_volume' in f: continue assert m.name in f or 'plsnt_lgr_inset' in f + # todo: test_lgr_model_setup could use some more tests; although many potential issues will be tested by test_lgr_model_run @@ -239,7 +240,7 @@ def test_lgr_load(pleasant_lgr_setup_from_yaml, m2 = MF6model.load(pleasant_lgr_test_cfg_path) assert m2.inset['plsnt_lgr_inset'].simulation is m2.simulation - assert set(m2.get_package_list()).difference(m.get_package_list()) == {'SFR_OBS'} + assert set(m2.get_package_list()).difference(m.get_package_list()) == {'SFR_OBS', 'CHD_OBS'} # can't compare equality if sfr obs was added by SFRmaker, because it won't be listed in m.get_package_list() # but will be listed in m2.get_package_list() #assert m == m2 diff --git a/mfsetup/tests/test_mf6_shellmound.py b/mfsetup/tests/test_mf6_shellmound.py index 4f3553b0..b44f233b 100644 --- a/mfsetup/tests/test_mf6_shellmound.py +++ b/mfsetup/tests/test_mf6_shellmound.py @@ -487,15 +487,19 @@ def test_obs_setup(shellmound_model_with_dis, config): break -@pytest.mark.parametrize('options', [{'saverecord': {0: {'head': 'last', - 'budget': 'last'}}}, - {'period_options': {0: ['save head last', - 'save budget last']}} +@pytest.mark.parametrize('input', [ + # flopy-style input + {'saverecord': {0: {'head': 'last', 'budget': 'last'}}}, + # MODFLOW 6-style input + {'period_options': {0: ['save head last', 'save budget last']}}, + # blank period to skip subsequent periods + {'period_options': {0: ['save head last', 'save budget last'], + 1: []}} ]) -def test_oc_setup(shellmound_model_with_dis, options): +def test_oc_setup(shellmound_model_with_dis, input): cfg = {'head_fileout_fmt': '{}.hds', 'budget_fileout_fmt': '{}.cbc'} - cfg.update(options) + cfg.update(input) m = shellmound_model_with_dis # deepcopy(model) m.cfg['oc'] = cfg oc = m.setup_oc() @@ -506,10 +510,15 @@ def test_oc_setup(shellmound_model_with_dis, options): options = read_mf6_block(ocfile, 'options') options = {k: ' '.join(v).lower() for k, v in options.items()} perioddata = read_mf6_block(ocfile, 'period') + # convert back to zero-based + perioddata = {k-1:v for k, v in perioddata.items()} assert 'fileout' in options['budget'] and '.cbc' in options['budget'] assert 'fileout' in options['head'] and '.hds' in options['head'] - assert 'save head last' in perioddata[1] - assert 'save budget last' in perioddata[1] + if 'saverecord' in input: + assert 'save head last' in perioddata[0] + assert 'save budget last' in perioddata[0] + else: + assert perioddata == input['period_options'] def test_rch_setup(shellmound_model_with_dis): @@ -662,6 +671,51 @@ def test_sfr_setup(model_with_sfr): assert m.sfrdata.reach_data.loc[m.sfrdata.reach_data.line_id == outlet_id, 'outseg'].sum() == 0 + # check that adding runoff works + runoff_period_data = m.sfrdata.period_data.dropna(subset=['runoff'], axis=0) + # only compare periods 2-7 (2007-04-01 to 2010-04-01) + runoff_period_data = runoff_period_data.loc[2:].copy() + runoff_period_data['line_id_in_model'] = runoff_period_data['line_id_in_model'].astype(int) + # sum runoff by line id for each period + runoff_period_comid_sums = runoff_period_data.groupby(['per', 'line_id_in_model']).sum() + # then take the mean for each line id across periods + mean_period_data_runoff_by_comid = runoff_period_comid_sums.groupby('line_id_in_model').mean() + # read in the input values + df = pd.read_csv('../../data/shellmound/tables/swb_runoff_by_nhdplus_comid_m3d.csv') + df['time'] = pd.to_datetime(df['time']) + df = df.loc['2007-04-01':] + mean_input_runoff_by_comid = df.groupby('comid').mean() + + # todo: compare mean annual runoff between input and model period_data + # ONLY the input that is in the model + # something like + # runoff_period_data.groupby(runoff_period_data.start_datetime.dt.year)['runoff'].sum().mean() + # df.groupby(df.time.dt.year)['runoff_m3d'].sum().mean() + # can't easily do this currently because just have comid in the input csv (no x, y info) + mean_annual_roff = runoff_period_data.groupby(runoff_period_data.start_datetime.dt.year)\ + ['runoff'].sum().mean() + # with just supplied flowlines, mean_annual_roff is ~386,829 + # with full routing info (including culled flowlines; in flowline_routing.csv), + # mean_annual_roff is ~839,144 + assert mean_annual_roff > 8e5 + + # compare + mean_input_runoff_by_comid['in_model'] = mean_period_data_runoff_by_comid['runoff'] + mean_input_runoff_by_comid.dropna(inplace=True) + mean_input_runoff_by_comid['diff'] = mean_input_runoff_by_comid['in_model'] - \ + mean_input_runoff_by_comid['runoff_m3d'] + # compute the absolute relative diff between input and sfr package + mean_input_runoff_by_comid['abs_pct'] = np.abs(mean_input_runoff_by_comid['diff']/ \ + mean_input_runoff_by_comid['runoff_m3d']) + # for lines where the model has less runoff, the difference should mostly be small + # (due to mismatch in averaging 6-month model stress periods vs. monthly input data) + mean_input_runoff_by_comid.loc[mean_input_runoff_by_comid['diff'] < 0, 'abs_pct'].mean() < 0.05 + # the input data include all catchments (for all NHDPlus lines) + # the model only includes NHDPlus lines with > 20k arbolate sum + # SFRmaker routes all runoff from missing upstream catchments to the first downstream catchment + # that is in the model. So any catchment in the model that is not a headwater in NHDPlus + # will have runoff greater than the input data. + def test_sfr_inflows_from_csv(model_with_sfr): m = model_with_sfr @@ -670,10 +724,11 @@ def test_sfr_inflows_from_csv(model_with_sfr): inflow_input = pd.read_csv(m.cfg['sfr']['source_data']['inflows']['filename']) inflow_input['start_datetime'] = pd.to_datetime(inflow_input['datetime']) inflow_input.index = inflow_input['start_datetime'] - sfr_pd = m.sfrdata.period_data.dropna(axis=1) + #sfr_pd = m.sfrdata.period_data.dropna(axis=1) + sfr_pd = m.sfrdata.period_data.dropna(subset=['inflow'], axis=0).reset_index() sfr_pd.index = sfr_pd.start_datetime - line_id = 18021542 + line_id = inflow_input['line_id'].unique()[0] left = inflow_input.loc[inflow_input.line_id == line_id].loc['2007-04-01':, 'flow_m3d'].resample('6MS').mean() lookup = dict(zip(sfr_pd.specified_line_id, sfr_pd.rno)) rno = lookup[line_id] @@ -682,7 +737,7 @@ def test_sfr_inflows_from_csv(model_with_sfr): pd.testing.assert_series_equal(left, right, check_names=False, check_freq=False) -#@pytest.mark.xfail(reason='flopy remove_package() issue') +@pytest.mark.xfail(reason='flopy remove_package() issue') def test_idomain_above_sfr(model_with_sfr): m = model_with_sfr sfr = m.sfr diff --git a/mfsetup/tests/test_mf6_shellmound_rot_grid.py b/mfsetup/tests/test_mf6_shellmound_rot_grid.py index de09501c..d0d9c79c 100644 --- a/mfsetup/tests/test_mf6_shellmound_rot_grid.py +++ b/mfsetup/tests/test_mf6_shellmound_rot_grid.py @@ -61,8 +61,8 @@ def test_rotated_tmr(rotated_parent, shellmound_cfg, tmpdir, test_data_path): cfg['setup_grid']['xoff'] = 517425 cfg['setup_grid']['yoff'] = 1178441 cfg['setup_grid']['dxy'] = 250 - cfg['dis']['dimensions']['nrow'] = 10 - cfg['dis']['dimensions']['ncol'] = 10 + cfg['dis']['dimensions']['nrow'] = 15 + cfg['dis']['dimensions']['ncol'] = 15 # make parent block cfg['parent'] = {} @@ -117,7 +117,7 @@ def test_rotated_grid(shellmound_cfg, shellmound_simulation, mf6_exe): cfg['setup_grid']['yoff'] = yoff cfg['setup_grid']['rotation'] = rotation cfg['dis']['dimensions']['nrow'] = nrow - cfg['dis']['dimensions']['ncol'] = 25 + cfg['dis']['dimensions']['ncol'] = ncol cfg = MF6model._parse_model_kwargs(cfg) kwargs = get_input_arguments(cfg['model'], mf6.ModflowGwf, diff --git a/mfsetup/tests/test_mf6_tmr_shellmound.py b/mfsetup/tests/test_mf6_tmr_shellmound.py index 892442e0..9c7499e3 100644 --- a/mfsetup/tests/test_mf6_tmr_shellmound.py +++ b/mfsetup/tests/test_mf6_tmr_shellmound.py @@ -1,10 +1,14 @@ +import copy import os +from pathlib import Path import flopy import numpy as np import pandas as pd import pytest from flopy import mf6 as mf6 +from flopy.utils import binaryfile as bf +from scipy.interpolate import griddata from mfsetup import MF6model from mfsetup.fileio import exe_exists, load_array, load_cfg @@ -104,10 +108,111 @@ def shellmound_tmr_model_setup_and_run(shellmound_tmr_model_setup, mf6_exe): return m -def test_irregular_perimeter_boundary(shellmound_tmr_model_with_dis): +@pytest.mark.parametrize('from_binary', (False, True)) +def test_ic_setup(shellmound_tmr_model_with_dis, from_binary): + """Test starting heads setup from model top or parent model head solution + (MODFLOW binary output).""" + m = copy.deepcopy(shellmound_tmr_model_with_dis) + binaryfile = m.cfg['chd']['perimeter_boundary']['parent_head_file'] + if from_binary: + config = {'strt': {'from_parent': {'binaryfile': binaryfile, + 'period': 0 + }}} + m.cfg['ic']['source_data'] = config + ic = m.setup_ic() + ic.write() + assert os.path.exists(os.path.join(m.model_ws, ic.filename)) + assert isinstance(ic, mf6.ModflowGwfic) + assert ic.strt.array.shape == m.dis.botm.array.shape + + assert m.ic.strt.array[m.dis.idomain.array > 0].min() > 0 + assert m.ic.strt.array[m.dis.idomain.array > 0].max() < 50 + + +def test_irregular_perimeter_boundary(shellmound_tmr_model_with_dis, tmpdir): m = shellmound_tmr_model_with_dis - chd = m.setup_perimeter_boundary() - j=2 + chd = m.setup_chd() + + ra = chd.stress_period_data.array[0] + kh, ih, jh = zip(*ra['cellid']) + # all specified heads should be active + assert np.all(m.idomain[kh, ih, jh] > 0) + assert len(set(ra['cellid'])) == len(ra) + + bcells = m.tmr.inset_boundary_cells.copy() + k, i, j = bcells.k.values, bcells.i.values, bcells.j.values + bcells['idomain'] = m.idomain[k, i, j] + bcells['botm'] = m.dis.botm.array[k, i, j] + + # get the parent head values + hdsobj = bf.HeadFile(m.tmr.parent_head_file, precision='double') + parent_heads = hdsobj.get_data(kstpkper=(0, 0)) + + # pad the parent heads on the top and bottom + # (as in tmr.get_inset_boundary_values()) + parent_heads = np.pad(parent_heads, pad_width=1, mode='edge')[:, 1:-1, 1:-1] + + # interpolate inset boundary heads using interpolate method in Tmr class + # apparently we can't just use griddata to do this because + # 'linear' leaves out some values (presumably due to weights that + # don't exactly sum to 1 because of floating point error) + # and 'nearest' leaves in too many values (presumably due to extrapolation) + # todo: should probably look into a method that is friendlier + # to interpolating data from regular grids (the parent model), + # such as interpn (which xarray uses) although regular grid methods + # wouldn't work for 3 or 4D interpolation because z is irregular + bheads_tmr = m.tmr.interpolate_values(parent_heads.ravel(), method='linear') + + # x, y, z locations of parent model head values + px, py, pz = m.tmr.parent_xyzcellcenters + + # x, y, z locations of inset model boundary cells + x, y, z = bcells[['x', 'y', 'z']].T.values + + bcells['bhead_tmr'] = bheads_tmr + # only include valid heads, for cells that are active and not above the water table + valid_tmr = (bcells['bhead_tmr'] < 1e10) & (bcells['bhead_tmr'] > -1e10) & \ + (bcells['idomain'] > 0) & (bcells['bhead_tmr'] > bcells['botm']) + + # valid bcells derived above should have same collection of cell numbers + # as recarray in constant head package + assert len(set(bcells.loc[valid_tmr, 'cellid'])) == len(ra) + + # additional code to generate layers for visual comparison in a GIS environment + export_layers = False + if export_layers: + from mfexport import export, export_array + export(m, m.modelgrid, 'chd', pdfs=False, output_path=tmpdir) + export(m, m.modelgrid, 'dis', 'idomain', pdfs=False, output_path=tmpdir) + max_extent = np.sum(m.idomain == 1, axis=0) > 0 + rpath = Path(tmpdir, 'shellmound_tmr_inset/rasters') + rpath.mkdir(parents=True, exist_ok=True) + export_array(rpath / 'max_idm_extent.tif', + max_extent, modelgrid=m.modelgrid) + parent_max_extent = np.sum(m.parent.dis.idomain.array == 1, axis=0) > 0 + export_array(rpath / 'parent_max_idm_extent.tif', + parent_max_extent, modelgrid=m.parent.modelgrid) + + # and for comparison plot of different interpolation results + # nearest neighbor (can extrapolate) + bheads_nearest = griddata((px, py, pz), parent_heads.ravel(), + (x, y, z), method='nearest') + bheads_nearest[(bheads_nearest > 1e10) | (bheads_nearest < -1e10)] = np.nan + # linear method with griddata + # (apparently prone to some spurious values that are rectified + # by computing the weights manually and then rounding them) + bheads_griddata_linear = griddata((px, py, pz), parent_heads.ravel(), + (x, y, z), method='linear') + bheads_griddata_linear[(bheads_griddata_linear > 1e10) | \ + (bheads_griddata_linear < -1e10)] = np.nan + bheads_tmr[(bheads_tmr > 1e10) | (bheads_tmr < -1e10)] = np.nan + from matplotlib import pyplot as plt + plt.plot(bheads_nearest, label='bheads_nearest') + plt.plot(bheads_tmr, label='bheads_tmr') + plt.plot(bheads_griddata_linear, label='bheads_linear') + ax = plt.gca() + #ax.set_ylim(33, 33.6); ax.set_xlim(0, 350) + ax.legend() def test_set_parent_model(shellmound_tmr_model_with_dis): @@ -132,6 +237,12 @@ def test_sfr_riv_setup(shellmound_tmr_model_with_dis): assert 'Yazoo River' in rivdata.name.unique() +@pytest.mark.skip(reason="still working on this one") +def test_perimeter_boundary(shellmound_tmr_model_with_dis): + m = shellmound_tmr_model_with_dis + m.setup_chd() + + def test_model_setup(shellmound_tmr_model_setup): m = shellmound_tmr_model_setup specified_packages = m.cfg['model']['packages'] diff --git a/mfsetup/tests/test_oc.py b/mfsetup/tests/test_oc.py new file mode 100644 index 00000000..4fdda516 --- /dev/null +++ b/mfsetup/tests/test_oc.py @@ -0,0 +1,64 @@ +"""Tests for the oc.py module +""" +import pytest + +from mfsetup.oc import fill_oc_stress_period_data, parse_oc_period_input + + +@pytest.mark.parametrize('input,expected,output_fmt', [ + # dictionary-based flopy-like input to (mf6) flopy-style input + ({'saverecord': {0: {'head': 'last', 'budget': 'last'}}}, + {'saverecord': {0: [('head', 'last'), ('budget', 'last')]}}, + 'mf6'), + # mf6-style input to (mf6) flopy-style input + ({'period_options': {0: ['save head last', 'save budget last']}}, + {'saverecord': {0: [('head', 'last'), ('budget', 'last')]}}, + 'mf6'), + # mf6-style input to flopy-style input + ({'period_options': {0: ['save head first', 'save budget first']}}, + {'stress_period_data': {(0, 0): ['save head', 'save budget']}}, + 'mfnwt'), + ({'period_options': {0: ['save head last', 'save budget last']}}, + {'stress_period_data': {(0, 9): ['save head', 'save budget']}}, + 'mfnwt'), + ({'period_options': {0: ['save head frequency 5', 'save budget frequency 5']}}, + {'stress_period_data': {(0, 0): ['save head', 'save budget'], + (0, 5): ['save head', 'save budget']}}, + 'mfnwt'), + ({'period_options': {0: ['save head steps 2 3', 'save budget steps 2 3']}}, + {'stress_period_data': {(0, 2): ['save head', 'save budget'], + (0, 3): ['save head', 'save budget']}}, + 'mfnwt'), + ({'period_options': {0: ['save head all', 'save budget all']}}, + None, 'mfnwt' + ), + # input already in flopy format + ({'stress_period_data': {(0, 2): ['save head', 'save budget'], + (0, 3): ['save head', 'save budget']}}, + {}, + 'mfnwt') + ], + ) +def test_parse_oc_period_input(input, expected, output_fmt): + results = parse_oc_period_input(input, nstp=[10], output_fmt=output_fmt) + # kludge for testing 'all' + if expected is None: + expected = {'stress_period_data': {(0, i): ['save head', 'save budget'] + for i in range(10)}} + assert results == expected + + +@pytest.mark.parametrize('stress_period_data,nper', + [({(0, 0): ['save head', 'save budget'], + (3, 0): ['save head'] + }, + 5)] + ) +def test_fill_oc_stress_period_data(stress_period_data, nper): + results = fill_oc_stress_period_data(stress_period_data, nper) + expected = {(0, 0): ['save head', 'save budget'], + (1, 0): ['save head', 'save budget'], + (2, 0): ['save head', 'save budget'], + (3, 0): ['save head'], + (4, 0): ['save head']} + assert results == expected diff --git a/mfsetup/tests/test_pfl_mfnwt_inset.py b/mfsetup/tests/test_pfl_mfnwt_inset.py index bde55e9c..c223a052 100644 --- a/mfsetup/tests/test_pfl_mfnwt_inset.py +++ b/mfsetup/tests/test_pfl_mfnwt_inset.py @@ -515,7 +515,6 @@ def test_lak_setup(pfl_nwt_with_dis): def test_nwt_setup(pfl_nwt, project_root_path): - m = pfl_nwt #deepcopy(pfl_nwt) m.cfg['nwt']['use_existing_file'] = project_root_path + '/mfsetup/tests/data/RGN_rjh_3_23_18.NWT' nwt = m.setup_nwt() @@ -525,12 +524,23 @@ def test_nwt_setup(pfl_nwt, project_root_path): nwt.write_file() -def test_oc_setup(pfl_nwt): +@pytest.mark.parametrize('input,expected', [ + # MODFLOW 6-style input + ({'period_options': {0: ['save head last', 'save budget last'], + 1: []}}, + {'stress_period_data': {(0, 0): ['save head', 'save budget'], + (1, 0): []}}), + # MODFLOW 2005-style input + ({'stress_period_data': {(0, 0): ['save head', 'save budget'], + (1, 0): []}}, + {'stress_period_data': {(0, 0): ['save head', 'save budget'], + (1, 0): []}}) +]) +def test_oc_setup(pfl_nwt, input, expected): m = pfl_nwt + m.cfg['oc'].update(input) oc = m.setup_oc() - for (kper, kstp), words in oc.stress_period_data.items(): - assert kstp == m.perioddata.loc[kper, 'nstp'] - 1 - assert words == m.perioddata.loc[kper, 'oc'] + assert oc.stress_period_data == expected['stress_period_data'] # TODO: add datetime comments to OC file @@ -593,7 +603,7 @@ def test_lake_gag_setup(pfl_nwt_with_dis): def test_perimeter_boundary_setup(pfl_nwt_with_dis_bas6): m = pfl_nwt_with_dis_bas6 #deepcopy(pfl_nwt_with_dis) - chd = m.setup_perimeter_boundary() + chd = m.setup_chd() chd.write_file() assert os.path.exists(chd.fn_path) assert len(chd.stress_period_data.data.keys()) == len(set(m.cfg['parent']['copy_stress_periods'])) diff --git a/mfsetup/tests/test_pleasant_mf6_inset.py b/mfsetup/tests/test_pleasant_mf6_inset.py index 62ea139d..64c46365 100644 --- a/mfsetup/tests/test_pleasant_mf6_inset.py +++ b/mfsetup/tests/test_pleasant_mf6_inset.py @@ -155,9 +155,11 @@ def test_tdis_setup(get_pleasant_mf6): m.write_input() results = read_mf6_block(m.simulation.tdis.filename, 'perioddata') for i, line in enumerate(results['perioddata'][1:]): - start_date, end_date = line.split('#')[1].strip().split('to') - assert pd.Timestamp(start_date) == m.perioddata.start_datetime[i] - assert pd.Timestamp(end_date) == m.perioddata.end_datetime[i] + start_date, end_date = line.split(':')[1].strip().split('to') + expected_start_date = pd.Timestamp(m.perioddata.start_datetime[i]) + expected_end_date = pd.Timestamp(m.perioddata.end_datetime[i]) + assert pd.Timestamp(start_date) == expected_start_date + assert pd.Timestamp(end_date) == expected_end_date def test_dis_setup(get_pleasant_mf6_with_grid): @@ -202,14 +204,22 @@ def test_idomain(get_pleasant_mf6_with_dis): assert m.idomain.sum() == m.dis.idomain.array.sum() -def test_ic_setup(get_pleasant_mf6_with_dis): - m = get_pleasant_mf6_with_dis +@pytest.mark.parametrize('from_binary', (False, True)) +def test_ic_setup(get_pleasant_mf6_with_dis, from_binary): + """Test starting heads setup from parent model strt array or parent model head solution + (MODFLOW binary output).""" + m = copy.deepcopy(get_pleasant_mf6_with_dis) + if not from_binary: + m.cfg['ic']['source_data']['strt'] = None ic = m.setup_ic() ic.write() assert os.path.exists(os.path.join(m.model_ws, ic.filename)) assert isinstance(ic, mf6.ModflowGwfic) assert ic.strt.array.shape == m.dis.botm.array.shape + assert m.ic.strt.array[m.dis.idomain.array > 0].min() > 250 + assert m.ic.strt.array[m.dis.idomain.array > 0].max() < 350 + @pytest.mark.parametrize('simulate_high_k_lakes', (False, True)) def test_sto_setup(get_pleasant_mf6_with_dis, simulate_high_k_lakes): @@ -424,7 +434,7 @@ def test_external_tables(get_pleasant_mf6_with_dis): for period, block in blocks.items(): assert block[0].strip().split()[1].strip('\'') in m.cfg['external_files']['wel_stress_period_data'].values() - chd = m.setup_perimeter_boundary() + chd = m.setup_chd() chd.write() for f in m.cfg['external_files']['chd_stress_period_data'].values(): assert os.path.exists(f) @@ -530,14 +540,14 @@ def test_perimeter_boundary_setup(get_pleasant_mf6_with_dis): m = get_pleasant_mf6_with_dis #deepcopy(pfl_nwt_with_dis) m.cfg['chd']['external_files'] = False - chd = m.setup_perimeter_boundary() + chd = m.setup_chd() chd.write() assert os.path.exists(os.path.join(m.model_ws, chd.filename)) assert len(chd.stress_period_data.array) == len(set(m.cfg['parent']['copy_stress_periods'])) assert len(m.get_boundary_cells()[0]) == (m.nrow*2 + m.ncol*2 - 4) * m.nlay # total number of boundary cells # number of boundary heads; # can be less than number of active boundary cells if the (parent) water table is not always in (inset) layer 1 - assert len(chd.stress_period_data.array[0]) <= np.sum(m.idomain[m.get_boundary_cells()] == 1) + #assert len(chd.stress_period_data.array[0]) <= np.sum(m.idomain[m.get_boundary_cells()] == 1) # check for inactive cells spd0 = chd.stress_period_data.array[0] @@ -556,9 +566,10 @@ def test_model_setup(pleasant_mf6_setup_from_yaml, tmpdir): assert 'ims' in m.simulation.package_key_dict assert set(m.get_package_list()) == {'DIS', 'IC', 'NPF', 'STO', 'RCHA', 'OC', 'SFR_0', 'LAK_0', 'WEL_0', - 'OBS_0', # lak obs todo: specify names of mf6 packages with multiple instances + 'OBS_1', # lak obs todo: specify names of mf6 packages with multiple instances 'CHD_0', - 'OBS_1' # head obs + 'OBS_0', # chd obs + 'OBS_2' # head obs } external_path = os.path.join(m.model_ws, 'external') external_files = glob.glob(external_path + '/*') diff --git a/mfsetup/tests/test_pleasant_mfnwt_inset.py b/mfsetup/tests/test_pleasant_mfnwt_inset.py index d4f1a1d7..2bbdec52 100644 --- a/mfsetup/tests/test_pleasant_mfnwt_inset.py +++ b/mfsetup/tests/test_pleasant_mfnwt_inset.py @@ -103,6 +103,12 @@ def test_wel_setup(get_pleasant_nwt_with_dis_bas6): assert len(spd) >= nwells0 + n_added_wels +def test_oc_setup(get_pleasant_nwt_with_dis_bas6): + m = get_pleasant_nwt_with_dis_bas6 # deepcopy(model) + oc = m.setup_oc() + # oc stress period data should be filled + assert len(oc.stress_period_data) == m.nper + def test_model_setup(full_pleasant_nwt): m = full_pleasant_nwt assert isinstance(m, MFnwtModel) diff --git a/mfsetup/tests/test_sourcedata.py b/mfsetup/tests/test_sourcedata.py index fbba2da8..32c42ad4 100644 --- a/mfsetup/tests/test_sourcedata.py +++ b/mfsetup/tests/test_sourcedata.py @@ -111,8 +111,8 @@ def source_data_from_model_cases(pfl_nwt): def test_parse_source_data(source_data_cases, source_data_from_model_cases, - pfl_nwt_with_grid, project_root_path): - model = pfl_nwt_with_grid + pfl_nwt_with_dis, project_root_path): + model = pfl_nwt_with_dis cases = source_data_cases + source_data_from_model_cases results = [] @@ -180,27 +180,42 @@ def test_parse_source_data(source_data_cases, # TODO: write test for multiplier intermediate layers - # test mapping of layers from binary file; - # based on layer bottom mapping + # test regridding of heads from binary file; + # based on layer mapping filename = source_data_from_model_cases[2]['from_parent']['binaryfile'] - source_model = pfl_nwt_with_grid.parent + source_model = pfl_nwt_with_dis.parent modelname = 'parent' - pfl_nwt_with_grid._parent_layers = {0: -0.5, 1: 0, 2: 1, 3: 2, 4: 3} sd = MFBinaryArraySourceData(variable='strt', filename=filename, dest_model=model, source_modelgrid=source_model.modelgrid, - from_source_model_layers={}, + from_source_model_layers={0: 0, 1: 0, 2: 1, 3: 2, 4: 3}, length_units=model.cfg[modelname]['length_units'], time_units=model.cfg[modelname]['time_units']) data = sd.get_data() - # first two layers in dest model should both be from parent layer 0 + mask = sd._source_grid_mask arr0 = sd.regrid_from_source_model(sd.source_array[0], mask=mask, method='linear') + # with explicit layer mapping, + # first two layers in dest model should both be from parent layer 0 assert np.array_equal(data[0], data[1]) assert np.array_equal(arr0, data[0]) - pfl_nwt_with_grid._parent_layers = None # reset + pfl_nwt_with_dis._parent_layers = None # reset + + # test regridding of heads from binary file; + # based on 3d interpolation + sd = MFBinaryArraySourceData(variable='strt', filename=filename, + dest_model=model, + source_modelgrid=source_model.modelgrid, + from_source_model_layers=None, + length_units=model.cfg[modelname]['length_units'], + time_units=model.cfg[modelname]['time_units']) + data = sd.get_data() + # layers 0 and 1 should not be exactly equal + assert not np.array_equal(data[0], data[1]) + # but similar + assert np.allclose(data[0], data[1], rtol=0.01) @pytest.mark.parametrize('values, length_units, time_units, mult, expected', diff --git a/mfsetup/tests/test_tmr.py b/mfsetup/tests/test_tmr.py index ce769014..a610c07e 100644 --- a/mfsetup/tests/test_tmr.py +++ b/mfsetup/tests/test_tmr.py @@ -1,9 +1,30 @@ +""" +Tests for the tmr.py module + +Notes +----- +Some relevant tests are also in the following modules +test_mf6_tmr_shellmound.py +""" +from pathlib import Path + +import numpy as np +import pandas as pd import pytest from flopy.utils import binaryfile as bf from mfsetup.discretization import get_layer from mfsetup.grid import get_ij -from mfsetup.tmr import Tmr +from mfsetup.tmr import Tmr, TmrNew + +from .test_mf6_tmr_shellmound import ( + shellmound_tmr_cfg, + shellmound_tmr_cfg_path, + shellmound_tmr_model, + shellmound_tmr_model_with_dis, + shellmound_tmr_model_with_grid, + shellmound_tmr_simulation, +) # fixture to feed multiple model fixtures to a test @@ -21,7 +42,7 @@ def pleasant_model(request, def tmr(pleasant_model): m = pleasant_model tmr = Tmr(m.parent, m, - parent_head_file=m.cfg['parent']['headfile'], + parent_head_file=m.cfg['chd']['perimeter_boundary']['parent_head_file'], inset_parent_layer_mapping=m.parent_layers, inset_parent_period_mapping=m.parent_stress_periods) return tmr @@ -65,3 +86,100 @@ def test_get_inset_boundary_heads(tmr, parent_heads): # error between parent heads and inset heads # todo: interpolate parent head solution to inset points for comparison + + +def test_tmr_new(pleasant_model): + m = pleasant_model + parent_headfile = Path(m.cfg['chd']['perimeter_boundary']['parent_head_file']) + parent_cellbudgetfile = parent_headfile.with_suffix('.cbc') + + tmr = TmrNew(m.parent, m, + parent_head_file=parent_headfile) + + results = tmr.get_inset_boundary_values(for_external_files=False) + assert np.all(results.columns == + ['k', 'i', 'j', 'per', 'head']) + # indices should be zero-based + assert results['k'].min() == 0 + # non NaN heads + assert not results['head'].isna().any() + # no heads below cell bottoms + cell_botms = m.dis.botm.array[results['k'], results['i'], results['j']] + assert not np.any(results['head'] < cell_botms) + # no duplicate heads + results['cellid'] = list(zip(results.per, results.k, results.i, results.j)) + assert not results.cellid.duplicated().any() + + # test external files case + # and with connections defined by layer + tmr.define_connections_by = 'by_layer' + tmr._inset_boundary_cells = None # reset properties + tmr._interp_weights = None + results = tmr.get_inset_boundary_values(for_external_files=True) + # '#k' required for header row + assert np.all(results.columns == + ['#k', 'i', 'j', 'per', 'head']) + # indices should be one-based (written directly to external files) + assert results['#k'].min() == 1 + + +def test_get_boundary_cells_shapefile(shellmound_tmr_model_with_dis, test_data_path, tmpdir): + m = shellmound_tmr_model_with_dis + + from mfexport import export + export(m, m.modelgrid, 'dis', 'idomain', pdfs=False, output_path=tmpdir) + boundary_shapefile = test_data_path / 'shellmound/tmr_parent/gis/irregular_boundary.shp' + tmr = TmrNew(m.parent, m, + inset_parent_period_mapping=m.parent_stress_periods, + boundary_type='head') + df = tmr.get_inset_boundary_cells(shapefile=boundary_shapefile) + assert np.all(df.columns == ['k', 'i', 'j', 'cellface', 'top', 'botm', 'idomain', + 'cellid', 'geometry']) + # option to write a shapefile of boundary cells for visual inspection + write_shapefile = False + if write_shapefile: + out_shp = Path(tmpdir, 'shps/bcells.shp') + df.drop('cellid', axis=1).to_file(out_shp) + + +def test_get_boundary_heads(shellmound_tmr_model_with_dis, test_data_path): + m = shellmound_tmr_model_with_dis + boundary_shapefile = test_data_path / 'shellmound/tmr_parent/gis/irregular_boundary.shp' + parent_head_file = test_data_path / 'shellmound/tmr_parent/shellmound.hds' + tmr = TmrNew(m.parent, m, parent_head_file=parent_head_file, + inset_parent_period_mapping=m.parent_stress_periods, + boundary_type='head', + shapefile=boundary_shapefile) + perimeter_df = tmr.get_inset_boundary_values() + m.setup_chd() + dfs = [] + for per, data in m.chd.stress_period_data.data.items(): + df = pd.DataFrame(data) + df['per'] = per + dfs.append(df) + df = pd.concat(dfs) + df['k'], df['i'], df['j'] = list(zip(*df['cellid'])) + j=2 + + +@pytest.mark.skip(reason="still working on this test") +def test_get_boundary_heads_transient(shellmound_tmr_model_with_dis, test_data_path): + m = shellmound_tmr_model_with_dis + boundary_shapefile = test_data_path / 'shellmound/tmr_parent/gis/irregular_boundary.shp' + tmr = TmrNew(m.parent, m, + inset_parent_period_mapping=m.parent_stress_periods, + boundary_type='head') + + # get parent model elapsed time at start of each inset model stress period + offset = m.perioddata.start_datetime[0] - m.tmr.parent_start_date_time + inset_times_parent = pd.to_timedelta(m.perioddata.time, unit=m.time_units) + offset + inset_times_parent = [0] + inset_times_parent.dt.days.tolist()[:-1] + + # apply the parent model times to each bcell in the inset + dfs = [] + for i, r in m.perioddata.iterrows(): + perdata = bcells.copy() + perdata['per'] = r.per + perdata['parent_time'] = inset_times_parent[r.per] + dfs.append(perdata) + all_bcells = pd.concat(dfs) diff --git a/mfsetup/tmr.py b/mfsetup/tmr.py index 65ef445c..4fbdeb6e 100644 --- a/mfsetup/tmr.py +++ b/mfsetup/tmr.py @@ -1,16 +1,22 @@ import os import time +from pathlib import Path import flopy +import geopandas as gp +import numpy as np import pandas as pd +from shapely.geometry import MultiLineString fm = flopy.modflow -import numpy as np from flopy.utils import binaryfile as bf from flopy.utils.postprocessing import get_water_table +from scipy.interpolate import griddata -from mfsetup.discretization import weighted_average_between_layers -#from mfsetup.export import get_surface_bc_flux +from mfsetup.discretization import ( + find_remove_isolated_cells, + weighted_average_between_layers, +) from mfsetup.fileio import check_source_files from mfsetup.grid import get_ij from mfsetup.interpolate import ( @@ -634,7 +640,7 @@ def get_inset_boundary_heads(self, for_external_files=True): k = np.array(k) i = np.array(i) j = np.array(j) - # get heads from parent model + # get heads from parent model # TODO: generalize head extraction from parent model using 3D interpolation dfs = [] @@ -680,18 +686,18 @@ def get_inset_boundary_heads(self, for_external_files=True): # drop heads in dry cells, but only in mf6 # too much trouble with interpolated heads in mf2005 - bhead = regridded[k, i, j] + head = regridded[k, i, j] if self.inset.version == 'mf6': - wet = bhead > self.inset.dis.botm.array[k, i, j] + wet = head > self.inset.dis.botm.array[k, i, j] else: - wet = np.ones(len(bhead)).astype(bool) + wet = np.ones(len(head)).astype(bool) # make a DataFrame of regridded heads at perimeter cell locations df = pd.DataFrame({'per': inset_per, 'k': k[wet], 'i': i[wet], 'j': j[wet], - 'bhead': bhead[wet] + 'head': head[wet] }) dfs.append(df) df = pd.concat(dfs) @@ -853,14 +859,417 @@ def distribute_parent_fluxes_to_inset(Q_parent, botm_parent, top_parent, return np.array(Q_inset) -if __name__ == '__main__': - parent_head_file = '../csls100_nwt/csls100.hds' - parent_cell_budget_file = '../csls100_nwt/csls100.cbc' - kstpkper = (0, 0) +class TmrNew: + """ + Class for general telescopic mesh refinement of a MODFLOW model. Head or + flux fields from parent model are interpolated to boundary cells of + inset model, which may be in any configuration (jagged, rotated, etc.). + + Parameters + ---------- + parent_model : flopy model instance instance of parent model + Must have a valid, attached ModelGrid (modelgrid) attribute. + inset_model : flopy model instance instance of inset model + Must have a valid, attached ModelGrid (modelgrid) attribute. + parent_head_file : filepath + MODFLOW binary head output + parent_cell_budget_file : filepath + MODFLOW binary cell budget output + define_connections : str, {'max_active_extent', 'by_layer'} + Method for defining perimeter cells where the TMR boundary + condition will be applied. If 'max_active_extent', the + maximum footprint of the active area (including all cell + locations with at least one layer that is active) will be used. + If 'by_layer', the perimeter of the active area in each layer will be used + (excluding any interior clusters of active cells). The 'by_layer' + option is potentially problematic if some layers have substantial + areas of pinched-out (idomain != 1) cells, which may result + in perimeter boundary condition cells getting placed too close + to the area of interest. By default, 'max_active_extent'. + + Notes + ----- + """ + + def __init__(self, parent_model, inset_model, + parent_head_file=None, parent_cell_budget_file=None, + boundary_type=None, inset_parent_period_mapping=None, + parent_start_date_time=None, source_mask=None, + define_connections_by='max_active_extent', + shapefile=None, + ): + self.parent = parent_model + self.inset = inset_model + self.parent_head_file = parent_head_file + self.parent_cell_budget_file = parent_cell_budget_file + self.define_connections_by = define_connections_by + self.shapefile = shapefile + self.boundary_type = boundary_type + if boundary_type is None and parent_head_file is not None: + self.boundary_type = 'head' + elif boundary_type is None and parent_cell_budget_file is not None: + self.boundary_type = 'flux' + self.parent_start_date_time = parent_start_date_time + + # properties + self._idomain = None + self._inset_boundary_cells = None + self._inset_parent_period_mapping = inset_parent_period_mapping + self._interp_weights = None + self._source_mask = source_mask + + + @property + def idomain(self): + """Active area of the inset model. + """ + if self._idomain is None: + if self.inset.version == 'mf6': + self._idomain = self.inset.dis.idomain.array + else: + self._idomain = self.inset.bas6.ibound.array + return self._idomain + + @property + def inset_boundary_cells(self): + if self._inset_boundary_cells is None: + by_layer = self.define_connections_by == 'by_layer' + df = self.get_inset_boundary_cells(by_layer=by_layer) + x, y, z = self.inset.modelgrid.xyzcellcenters + df['x'] = x[df.i, df.j] + df['y'] = y[df.i, df.j] + df['z'] = z[df.k, df.i, df.j] + self._inset_boundary_cells = df + self._interp_weights = None + return self._inset_boundary_cells + + @property + def inset_parent_period_mapping(self): + nper = self.inset.nper + # if mapping between source and dest model periods isn't specified + # assume one to one mapping of stress periods between models + if self._inset_parent_period_mapping is None: + parent_periods = list(range(self.parent.nper)) + self._inset_parent_period_mapping = {i: parent_periods[i] + if i < self.parent.nper else parent_periods[-1] for i in range(nper)} + return self._inset_parent_period_mapping + + @inset_parent_period_mapping.setter + def inset_parent_period_mapping(self, inset_parent_period_mapping): + self._inset_parent_period_mapping = inset_parent_period_mapping + + @property + def interp_weights(self): + """For a given parent, only calculate interpolation weights + once to speed up re-gridding of arrays to pfl_nwt.""" + if self._interp_weights is None: + + # x, y, z locations of parent model head values + px, py, pz = self.parent_xyzcellcenters + + # x, y, z locations of inset model boundary cells + x, y, z = self.inset_boundary_cells[['x', 'y', 'z']].T.values + + self._interp_weights = interp_weights((px, py, pz), (x, y, z), d=3) + assert not np.any(np.isnan(self._interp_weights[1])) + return self._interp_weights + + @property + def parent_xyzcellcenters(self): + """Get x, y, z locations of parent cells in a buffered area + (defined by the _source_grid_mask property) around the + inset model.""" + px, py, pz = self.parent.modelgrid.xyzcellcenters + + # add an extra layer on the top and bottom + # for inset model cells above or below + # the last cell center in the vert. direction + # pad top by top layer thickness + b1 = self.parent.modelgrid.top - self.parent.modelgrid.botm[0] + top = pz[0] + b1 + # pad botm by botm layer thickness + if self.parent.modelgrid.shape[0] > 1: + b2 = -np.diff(self.parent.modelgrid.botm[-2:], axis=0)[0] + else: + b2 = b1 + botm = pz[-1] - b2 + pz = np.vstack([[top], pz, [botm]]) + + nlay, nrow, ncol = pz.shape + px = np.tile(px, (nlay, 1, 1)) + py = np.tile(py, (nlay, 1, 1)) + mask = self._source_grid_mask + # mask already has extra top/botm layers + # (_source_grid_mask property) + px = px[mask] + py = py[mask] + pz = pz[mask] + return px, py, pz + + @property + def _source_grid_mask(self): + """Boolean array indicating window in parent model grid (subset of cells) + that encompass the pfl_nwt model domain. Used to speed up interpolation + of parent grid values onto pfl_nwt grid.""" + if self._source_mask is None: + mask = np.zeros((self.parent.modelgrid.nrow, + self.parent.modelgrid.ncol), dtype=bool) + if self.inset.parent_mask.shape == self.parent.modelgrid.xcellcenters.shape: + mask = self.inset.parent_mask + else: + x, y = np.squeeze(self.inset.bbox.exterior.coords.xy) + pi, pj = get_ij(self.parent.modelgrid, x, y) + pad = 3 + i0 = np.max([pi.min() - pad, 0]) + i1 = np.min([pi.max() + pad + 1, self.parent.modelgrid.nrow]) + j0 = np.max([pj.min() - pad, 0]) + j1 = np.min([pj.max() + pad + 1, self.parent.modelgrid.ncol]) + mask[i0:i1, j0:j1] = True + # make the mask 3D + # include extra layer for top and bottom edges of model + mask3d = np.tile(mask, (self.parent.modelgrid.nlay + 2, 1, 1)) + self._source_mask = mask3d + elif len(self._source_mask.shape) == 2: + mask3d = np.tile(self._source_mask, (self.parent.modelgrid.nlay + 2, 1, 1)) + self._source_mask = mask3d + return self._source_mask - parent = fm.Modflow.load('csls100.nam', model_ws='../csls100_nwt/', - load_only=['dis'], check=False) - inset = fm.Modflow.load('pfl10.nam', model_ws='../plainfield_inset/', - load_only=['dis', 'upw'], check=False) - tmr = Tmr(parent, inset) - df = tmr.get_inset_boundary_fluxes(kstpkper=kstpkper) + def get_inset_boundary_cells(self, by_layer=False, shapefile=None): + """Get a dataframe of connection information for + horizontal boundary cells. + + Parameters + ---------- + by_layer : bool + Controls how boundary cells will be defined. If True, + the perimeter of the active area in each layer will be used + (excluding any interior clusters of active cells). If + False, the maximum footprint of the active area + (including all cell locations with at least one layer that + is active). + """ + print('\ngetting perimeter cells...') + t0 = time.time() + if shapefile is None: + shapefile = self.shapefile + if shapefile: + perimeter = gp.read_file(shapefile) + perimeter = perimeter[['geometry']] + # reproject the perimeter shapefile to the model CRS if needed + if perimeter.crs != self.inset.modelgrid.crs: + perimeter.to_crs(self.inset.modelgrid.crs, inplace=True) + # convert polygons to linear rings + # (so just the cells along the polygon exterior are selected) + geoms = [] + for g in perimeter.geometry: + if g.type == 'MultiPolygon': + g = MultiLineString([p.exterior for p in g.geoms]) + elif g.type == 'Polygon': + g = g.exterior + geoms.append(g) + # add a buffer of 1 cell width so that cells aren't missed + # extra cells will get culled later + # when only cells along the outer perimeter (max idomain extent) + # are selected + buffer_dist = np.mean([self.inset.modelgrid.delr.mean(), + self.inset.modelgrid.delc.mean()]) + perimeter['geometry'] = [g.buffer(buffer_dist * 0.5) for g in geoms] + grid_df = self.inset.modelgrid.get_dataframe(layers=False) + df = gp.sjoin(grid_df, perimeter, op='intersects', how='inner') + # add layers + dfs = [] + for k in range(self.inset.nlay): + kdf = df.copy() + kdf['k'] = k + dfs.append(kdf) + specified_bcells = pd.concat(dfs) + # get the active extent in each layer + # and the cell faces along the edge + # apply those cell faces to specified_bcells + by_layer = True + else: + specified_bcells = None + if not by_layer: + # get the max footprint of active cells + max_active_area = np.sum(self.idomain == 1, axis=0) > 0 + # fill any holes within the max footprint + # including any LGR areas (that are inactive in this model) + # set min cluster size to 1 greater than number of inactive cells + # (to not allow any holes) + minimum_cluster_size = np.sum(max_active_area == 0) + 1 + # find_remove_isolated_cells fills clusters of 1s with 0s + # to fill holes, we want to look for clusters of 0s and fill with 1s + # invert the result to get True values for active cells and filled areas + filled = ~find_remove_isolated_cells(~max_active_area, minimum_cluster_size) + max_active_area = filled.astype(int) + # pad filled idomain array with zeros around the edge + # so that perimeter connections are identified + filled = np.pad(max_active_area, 1, constant_values=0) + filled3d = np.tile(filled, (self.idomain.shape[0], 1, 1)) + df = get_horizontal_connections(filled3d, connection_info=False) + # deincrement rows and columns + # so that they reflect positions in the non-padded array + df['i'] -= 1 + df['j'] -= 1 + else: + dfs = [] + for k, layer_idomain in enumerate(self.idomain): + + # just get the perimeter of inactive cells + # (exclude any interior active cells) + # start by filling any interior active cells + from scipy.ndimage import binary_fill_holes + binary_idm = layer_idomain > 0 + filled = binary_fill_holes(binary_idm) + # pad filled idomain array with zeros around the edge + # so that perimeter connections are identified + filled = np.pad(filled, 1, constant_values=0) + # get the cells along the inside edge + # of the model active area perimeter, + # via a sobel filter + df = get_horizontal_connections(filled, connection_info=False) + df['k'] = k + # deincrement rows and columns + # so that they reflect positions in the non-padded array + df['i'] -= 1 + df['j'] -= 1 + dfs.append(df) + df = pd.concat(dfs) + + # cull the boundary cells identified above + # with the sobel filter on the outer perimeter + # to just the cells specified in the shapefile + if specified_bcells is not None: + df['cellid'] = list(zip(df.k, df.i, df.j)) + specified_bcells['cellid'] = list(zip(specified_bcells.k, specified_bcells.i, specified_bcells.j)) + df = df.loc[df.cellid.isin(specified_bcells.cellid)] + + # add layer top and bottom and idomain information + layer_tops = np.stack([self.inset.dis.top.array] + + [l for l in self.inset.dis.botm.array])[:-1] + df['top'] = layer_tops[df.k, df.i, df.j] + df['botm'] = self.inset.dis.botm.array[df.k, df.i, df.j] + df['idomain'] = 1 + if self.inset.version == 'mf6': + df['idomain'] = self.inset.dis.idomain.array[df.k, df.i, df.j] + elif 'BAS6' in self.inset.get_package_list(): + df['idomain'] = self.inset.bas6.ibound.array[df.k, df.i, df.j] + df = df[['k', 'i', 'j', 'cellface', 'top', 'botm', 'idomain']] + # drop inactive cells + df = df.loc[df['idomain'] > 0] + + # get cell polygons from modelgrid + # write shapefile of boundary cells with face information + grid_df = self.inset.modelgrid.dataframe.copy() + grid_df['cellid'] = list(zip(grid_df.k, grid_df.i, grid_df.j)) + geoms = dict(zip(grid_df['cellid'], grid_df['geometry'])) + if 'cellid' not in df.columns: + df['cellid'] = list(zip(df.k, df.i, df.j)) + df['geometry'] = [geoms[cellid] for cellid in df.cellid] + df = gp.GeoDataFrame(df, crs=self.inset.modelgrid.crs) + outshp = Path(self.inset._tables_path, 'boundary_cells.shp') + df.drop('cellid', axis=1).to_file(outshp) + print(f"wrote {outshp}") + print("perimeter cells took {:.2f}s\n".format(time.time() - t0)) + return df + + def get_inset_boundary_values(self, for_external_files=False): + + if self.boundary_type == 'head': + check_source_files([self.parent_head_file]) + hdsobj = bf.HeadFile(self.parent_head_file) # , precision='single') + all_kstpkper = hdsobj.get_kstpkper() + + last_steps = {kper: kstp for kstp, kper in all_kstpkper} + + # get the perimeter cells and calculate the weights + _ = self.interp_weights + + print('\ngetting perimeter heads...') + t0 = time.time() + dfs = [] + parent_periods = [] + for inset_per, parent_per in self.inset_parent_period_mapping.items(): + print(f'for stress period {inset_per}', end=', ') + t1 = time.time() + # skip getting data if parent period is already represented + # (heads will be reused) + if parent_per in parent_periods: + continue + else: + parent_periods.append(parent_per) + parent_kstpkper = last_steps[parent_per], parent_per + parent_heads = hdsobj.get_data(kstpkper=parent_kstpkper) + # pad the parent heads on the top and bottom + # so that inset cells above and below the top/bottom cell centers + # will be within the interpolation space + # (parent x, y, z locations already contain this pad; parent_xyzcellcenters) + parent_heads = np.pad(parent_heads, pad_width=1, mode='edge')[:, 1:-1, 1:-1] + + # interpolate inset boundary heads from 3D parent head solution + heads = self.interpolate_values(parent_heads, method='linear') + #heads = griddata((px, py, pz), parent_heads.ravel(), + # (x, y, z), method='linear') + + # make a DataFrame of interpolated heads at perimeter cell locations + df = self.inset_boundary_cells.copy() + df['per'] = inset_per + df['head'] = heads + + # boundary heads must be greater than the cell bottom + # and idomain > 0 + loc = (df['head'] > df['botm']) & (df['idomain'] > 0) + df = df.loc[loc] + # drop invalid heads (most likely due to dry cells) + valid = (df['head'] < 1e10) & (df['head'] > -1e10) + df = df.loc[valid] + dfs.append(df) + print("took {:.2f}s".format(time.time() - t1)) + + df = pd.concat(dfs) + # drop duplicate cells (accounting for stress periods) + # (that may have connections in the x and y directions, + # and therefore would be listed twice) + df['cellid'] = list(zip(df.per, df.k, df.i, df.j)) + duplicates = df.duplicated(subset=['cellid']) + df = df.loc[~duplicates, ['k', 'i', 'j', 'per', 'head']] + print("getting perimeter heads took {:.2f}s\n".format(time.time() - t0)) + + # convert to one-based and comment out header if df will be written straight to external file + if for_external_files: + df.rename(columns={'k': '#k'}, inplace=True) + df['#k'] += 1 + df['i'] += 1 + df['j'] += 1 + return df + + def interpolate_values(self, source_array, method='linear'): + """Interpolate values in source array onto + the destination model grid, using modelgrid instances + attached to the source and destination models. + + Parameters + ---------- + source_array : ndarray + Values from source model to be interpolated to destination grid. + 3D numpy array of same shape as the source model. + method : str ('linear', 'nearest') + Interpolation method. + + Returns + ------- + interpolated : ndarray + 3D array of interpolated values at the inset model grid locations. + """ + parent_values = source_array.flatten()[self._source_grid_mask.flatten()] + if method == 'linear': + interpolated = interpolate(parent_values, *self.interp_weights, + fill_value=None) + elif method == 'nearest': + # x, y, z locations of parent model head values + px, py, pz = self.parent_xyzcellcenters + # x, y, z locations of inset model boundary cells + x, y, z = self.inset_boundary_cells[['x', 'y', 'z']].T.values + interpolated = griddata((px, py, pz), parent_values, + (x, y, z), method=method) + return interpolated diff --git a/requirements-dev.yml b/requirements-dev.yml index dd0e03f9..38fd9394 100644 --- a/requirements-dev.yml +++ b/requirements-dev.yml @@ -15,6 +15,7 @@ dependencies: - xarray - netcdf4 - pandas +- geopandas - gdal - fiona - rasterio>=1.0 @@ -39,4 +40,4 @@ dependencies: - gis-utils - git+git://github.com/modflowpy/flopy@develop - git+git://github.com/aleaf/modflow-export@develop - - git+git://github.com/aleaf/sfrmaker@develop + - git+git://github.com/usgs/sfrmaker@develop diff --git a/requirements.yml b/requirements.yml index ab4bb575..84e2e763 100644 --- a/requirements.yml +++ b/requirements.yml @@ -15,6 +15,7 @@ dependencies: - xarray - netcdf4 - pandas +- geopandas - gdal - fiona - rasterio>=1.0 @@ -28,4 +29,4 @@ dependencies: - git+git://github.com/modflowpy/flopy@develop - gis-utils - git+git://github.com/aleaf/modflow-export@develop - - git+git://github.com/aleaf/sfrmaker@develop + - git+git://github.com/usgs/sfrmaker@develop