diff --git a/.github/workflows/pythonpackage.yml b/.github/workflows/pythonpackage.yml new file mode 100644 index 0000000..a7478f1 --- /dev/null +++ b/.github/workflows/pythonpackage.yml @@ -0,0 +1,40 @@ +# This workflow will install Python dependencies, run tests and lint with a variety of Python versions +# For more information see: https://help.github.com/actions/language-and-framework-guides/using-python-with-github-actions + +name: Python package + +on: + push: + branches-ignore: + - main + pull_request: + +concurrency: + group: ${{ github.ref }} + cancel-in-progress: true + +jobs: + pytest: + + runs-on: ubuntu-latest + if: always() + + steps: + - uses: actions/checkout@v4 + - name: Set up Python + uses: actions/setup-python@v4 + with: + python-version: "3.x" + - name: Install dependencies + run: | + python -m pip install --upgrade pip + sudo apt-get update + sudo apt-get -y install libhdf5-dev + - name: Install package + run: | + pip install -e . --no-binary h5netcdf --no-binary h5py + pip install pytest + + - name: Test with pytest + run: | + pytest -vv \ No newline at end of file diff --git a/.gitignore b/.gitignore index deaca3c..d95d99b 100644 --- a/.gitignore +++ b/.gitignore @@ -174,4 +174,8 @@ cython_debug/ .pypirc # Archives -*.zip \ No newline at end of file +*.zip + +# Images generated from tests +/tests/**/*.png +/tests/*.png \ No newline at end of file diff --git a/examples/1d-postprocessing.ipynb b/examples/1d-postprocessing.ipynb index c162e91..7ac9022 100644 --- a/examples/1d-postprocessing.ipynb +++ b/examples/1d-postprocessing.ipynb @@ -155,7 +155,7 @@ }, { "cell_type": "code", - "execution_count": 5, + "execution_count": null, "metadata": {}, "outputs": [ { @@ -205,7 +205,7 @@ }, { "cell_type": "code", - "execution_count": 6, + "execution_count": null, "metadata": {}, "outputs": [ { @@ -269,7 +269,7 @@ }, { "cell_type": "code", - "execution_count": 7, + "execution_count": null, "metadata": {}, "outputs": [ { @@ -314,7 +314,7 @@ }, { "cell_type": "code", - "execution_count": 8, + "execution_count": null, "metadata": {}, "outputs": [ { @@ -368,7 +368,7 @@ }, { "cell_type": "code", - "execution_count": 9, + "execution_count": null, "metadata": {}, "outputs": [ { @@ -424,7 +424,7 @@ }, { "cell_type": "code", - "execution_count": 10, + "execution_count": null, "metadata": {}, "outputs": [ { diff --git a/examples/2d-selection.ipynb b/examples/2d-selection.ipynb new file mode 100644 index 0000000..479957e --- /dev/null +++ b/examples/2d-selection.ipynb @@ -0,0 +1,353 @@ +{ + "cells": [ + { + "cell_type": "code", + "execution_count": 1, + "metadata": {}, + "outputs": [], + "source": [ + "import xhermes\n", + "from xhermes.selectors import selector_poloidal, selector_radial, selector_2d\n", + "from xhermes.plotting import plot_selection\n", + "import matplotlib.pyplot as plt\n", + "\n", + "%load_ext autoreload\n", + "%autoreload 2" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "# Introduction / summary\n", + "This notebook introduces the basics of region selection in xHermes. Currently, only 2D regions and boundaries are supported, but selecting arbitrary radial and poloidal cell rings is so far only implemented in `sdtools` (https://github.com/mikekryjak/sdtools/blob/main/hermes3/selectors.py). This will be ported to xHermes in the near future.\n", + "\n", + "## Tools covered:\n", + "- selector_poloidal\n", + "- selector_radial\n", + "- selector_2d\n", + "- select_region()\n", + "\n", + "The selector tools return indexers, i.e. slices or integer arrays. `select_region()` uses those to select a region of a dataset, and works with `Dataset`, `DataArray` and `HypnotoadGrid`. \n", + "\n" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "# Read dataset and select the final time slice\n", + "Replace the paths with your own simulation" + ] + }, + { + "cell_type": "code", + "execution_count": 16, + "metadata": {}, + "outputs": [], + "source": [ + "ds = xhermes.open(\n", + " r\"/home/mike/work/cases/mastu2d/m9ax-10core_perftest\", ## Replace with your path to 1D-threshold solution\n", + " gridfilepath = \"/home/mike/work/cases/mu1af6-tunepuff.nc\",\n", + " keep_yboundaries=True,\n", + " keep_xboundaries=True,\n", + " geometry=\"toroidal\"\n", + ")\n", + "\n", + "ds = ds.bout.final_time()" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "# Poloidal selections\n", + "Use `selector_poloidal` to return a slice or integer array defining a poloidal location.\n", + "A complete list of locations is in the test of this function, /tests/test_selectors.py.\n", + "\n", + "Some notes on convention:\n", + "- \"upper\" and \"lower\" midplane refer to the sides of the cell edge exactly at the midplane.\n", + "- \"extra\", e.g. \"inner_lower_sol_extra\", refers to a single leg SOL slice which extends one cell beyond the midplane (so you can interpolate exactly onto the midplane if required)\n", + "- \"guards\" includes guard cells. If \"guards\" is not present in the name, guards are never present. Both guard cells are included.\n", + "\n", + "Example:" + ] + }, + { + "cell_type": "code", + "execution_count": 17, + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "slice(46, 76, None)" + ] + }, + "execution_count": 17, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "selector_poloidal(ds, \"outer_upper_sol\")" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "# Radial selections\n", + "Use `selector_radial` to return a slice or integer array defining a radial location. \n", + "The names `xlow` and `xup` refer to the direction towards the start and end of the radial index, so towards the core/pfr and SOL, respecitvely.\n", + "\n", + "The following radial regions are supported:\n", + "- domain (excluding guards)\n", + "- domain_guards\n", + "- boundary_xlow\n", + "- boundary_guard_xlow\n", + "- boundary_xup\n", + "- boundary_guard_xup\n", + "\n", + "Example:" + ] + }, + { + "cell_type": "code", + "execution_count": 18, + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "37" + ] + }, + "execution_count": 18, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "selector_radial(ds, \"boundary_xup\")" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "# 2D selections" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "`selector_2d` combines poloidal and radial selections with some extra features:\n", + "- Supports radial region `boundary` which automatically resolves to `xup`/`xlow`\n", + "- Raises exceptions for invalid combinations (e.g. selecting guards if none present, or xlow radial boundary for SOL poloidal region)\n", + "Example:" + ] + }, + { + "cell_type": "code", + "execution_count": 19, + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "(37, slice(46, 76, None))" + ] + }, + "execution_count": 19, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "selector_2d(ds, \"boundary\", \"outer_upper_sol\")" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "# Visualising selections\n", + "Use `plot_selection` to visualise the selection on both the logical and poloidal grid as selected by `select_2d`.\n", + "By default, it takes the name of the radial and poloidal regions. You can override this\n", + "and provide a custom selection slice/array instead.\n", + "\n", + "Examples:" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "#### Example: plotting the outer upper SOL boundary" + ] + }, + { + "cell_type": "code", + "execution_count": 20, + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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", 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" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "plot_selection(ds, \"domain\", \"outer_sol\")" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### Example: plotting a custom region" + ] + }, + { + "cell_type": "code", + "execution_count": 21, + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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", + "text/plain": [ + "
" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "plot_selection(ds, custom_selection=(slice(0,20), slice(20, 24)))" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "# Using selections to get data" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "You can use the same selection syntax to slice the dataset using `ds.select_region(radial_region, poloidal_region)`. You can also do this on an individual `DataArray`, e.g. `ds[\"Te\"].select_region(radial_region, poloidal_region)`.\n", + "\n", + "### NOTE:\n", + "Note that `select_poloidal`, `select_radial` and `select_2d` return selection indices/slices, while `ds.select_region` returns the sliced dataset." + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "#### Example: plotting density on the outer lower target" + ] + }, + { + "cell_type": "code", + "execution_count": 22, + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "[]" + ] + }, + "execution_count": 22, + "metadata": {}, + "output_type": "execute_result" + }, + { + "data": { + "image/png": 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", + "text/plain": [ + "
" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "ds_outer_lower_target = ds.hermes.select_region(\"domain\", \"outer_lower_target\")\n", + "ds_outer_lower_target[\"Ne\"].bout.final_time().plot()" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "#### Example: 2D plot of density on a custom selection" + ] + }, + { + "cell_type": "code", + "execution_count": 23, + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "" + ] + }, + "execution_count": 23, + "metadata": {}, + "output_type": "execute_result" + }, + { + "data": { + "image/png": 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", + "text/plain": [ + "
" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "custom_region = ds.hermes.select_region(custom_selection=(slice(0,20), slice(20, 24)))\n", + "custom_region[\"Te\"].plot()" + ] + } + ], + "metadata": { + "kernelspec": { + "display_name": "view (3.12.12)", + "language": "python", + "name": "python3" + }, + "language_info": { + "codemirror_mode": { + "name": "ipython", + "version": 3 + }, + "file_extension": ".py", + "mimetype": "text/x-python", + "name": "python", + "nbconvert_exporter": "python", + "pygments_lexer": "ipython3", + "version": "3.12.12" + } + }, + "nbformat": 4, + "nbformat_minor": 2 +} diff --git a/tests/test_selectors.py b/tests/test_selectors.py index 05da82c..284ef4a 100644 --- a/tests/test_selectors.py +++ b/tests/test_selectors.py @@ -1,2029 +1,417 @@ #!/usr/bin/env python3 -import xhermes -import pytest -import numpy.testing as npt - -from urllib.request import urlretrieve +import json import zipfile +from pathlib import Path +from urllib.request import urlretrieve -Rcoords = {} +import numpy.testing as npt +import pytest +from matplotlib import pyplot as plt + +import xhermes -Rcoords["core_boundary"] = {} -Rcoords["core_boundary"]["cdn"] = [ - 1.47631115174855, - 1.3574119557121556, - 1.3574119557121558, - 1.4763111517488048, - 1.5236888472784962, - 1.6425880442878467, - 1.6425880442878467, - 1.5236888472783248, -] -Rcoords["core_boundary"]["cdn_noguards"] = [ - 1.47631115174855, - 1.3574119557121556, - 1.3574119557121558, - 1.4763111517488048, - 1.5236888472784962, - 1.6425880442878467, - 1.6425880442878467, - 1.5236888472783248, -] -Rcoords["core_boundary"]["ldn"] = [ - 1.4762004799521282, - 1.3571057348174769, - 1.3583338938577543, - 1.4793452302396377, - 1.5206547695362183, - 1.641666106149631, - 1.6428942651841036, - 1.5237995194949054, -] -Rcoords["core_boundary"]["ldn_noguards"] = [ - 1.4762004799521282, - 1.3571057348174769, - 1.3583338938577543, - 1.4793452302396377, - 1.5206547695362183, - 1.641666106149631, - 1.6428942651841036, - 1.5237995194949054, -] -Rcoords["core_boundary"]["lsn"] = [ - 1.4833627485648482, - 1.4064969605621978, - 1.3357629952348513, - 1.4027963832660766, - 1.5972036167346986, - 1.6642370047651245, - 1.5935030394368748, - 1.5166372516696207, -] -Rcoords["core_boundary"]["lsn_noguards"] = [ - 1.4833627485648482, - 1.4064969605621978, - 1.3357629952348513, - 1.4027963832660766, - 1.5972036167346986, - 1.6642370047651245, - 1.5935030394368748, - 1.5166372516696207, -] -Rcoords["core_boundary"]["usn"] = [ - 1.5166372516695859, - 1.5935030394368754, - 1.664237004765125, - 1.5972036167346984, - 1.402796383266076, - 1.3357629952348515, - 1.4064969605621962, - 1.4833627485648742, -] -Rcoords["core_boundary"]["usn_noguards"] = [ - 1.5166372516695859, - 1.5935030394368754, - 1.664237004765125, - 1.5972036167346984, - 1.402796383266076, - 1.3357629952348515, - 1.4064969605621962, - 1.4833627485648742, -] -Rcoords["core_boundary"]["udn2"] = [ - 1.4860961593040758, - 1.3631713124586153, - 1.3553848205617494, - 1.4756073568444283, - 1.5243926453619918, - 1.6446151794396484, - 1.636828687515001, - 1.5139038528111441, -] -Rcoords["core_boundary"]["udn2_noguards"] = [ - 1.4860961593040758, - 1.3631713124586153, - 1.3553848205617494, - 1.4756073568444283, - 1.5243926453619918, - 1.6446151794396484, - 1.636828687515001, - 1.5139038528111441, -] +### +# This test checks all the poloidal selections from slice_poloidal against 10 grids of +# different topologies and guard cell configurations. The expected R coordinates of the selected +# cells are stored in a JSON file and compared to the test output. The test can also be used to +# generate the expected data by setting generate_data = True, which will save the R coordinates +# of the selected cells for all grids to the JSON file. The test also generates plots of +# the logical and poloidal grid with the selected region highlighted for visual inspection. +# Optional developer workflows are controlled with local booleans below. +### -Rcoords["pfr_boundary"] = {} -Rcoords["pfr_boundary"]["cdn"] = [ - 1.3570545312022744, - 1.3903428466877892, - 1.4407012457587614, - 1.4883585921023939, - 1.4883585921024305, - 1.4407012457583328, - 1.3903428466877508, - 1.3570545312024016, - 1.6429454688012248, - 1.60965715332716, - 1.5592987542232002, - 1.5116414079591611, - 1.5116414079592524, - 1.5592987542216736, - 1.6096571533271442, - 1.6429454688000986, -] -Rcoords["pfr_boundary"]["cdn_noguards"] = [ - 1.3570545312022941, - 1.3903428466877972, - 1.440701245758649, - 1.488358592103338, - 1.4883585921027487, - 1.440701245758685, - 1.3903428466877679, - 1.357054531202333, - 1.6429454687997518, - 1.6096571533271495, - 1.5592987542213523, - 1.5116414079595661, - 1.5116414079593343, - 1.559298754221913, - 1.6096571533271968, - 1.6429454688015508, -] -Rcoords["pfr_boundary"]["ldn"] = [ - 1.3570439233157323, - 1.3903327495886901, - 1.4406897105945056, - 1.4883477948784254, - 1.4901939451829107, - 1.4428429979868362, - 1.3916225089530783, - 1.3578284358965287, - 1.6421715644416834, - 1.6083774913895752, - 1.5571570025834462, - 1.509806054131236, - 1.5116522051651595, - 1.559310289385584, - 1.6096672504245926, - 1.6429560766871614, -] -Rcoords["pfr_boundary"]["ldn_noguards"] = [ - 1.357043923313362, - 1.3903327495887243, - 1.4406897105953078, - 1.4883477948782207, - 1.490193945183014, - 1.4428429979868362, - 1.3916225089530965, - 1.3578284358969717, - 1.6421715644415993, - 1.6083774913895752, - 1.557157002584246, - 1.5098060541307246, - 1.5116522051653145, - 1.5593102893871282, - 1.6096672504246137, - 1.6429560766871614, -] -Rcoords["pfr_boundary"]["lsn"] = [ - 1.3587475360673469, - 1.39304747297703, - 1.4404230676269965, - 1.4855281113579644, - 1.514471888637284, - 1.5595769323929152, - 1.6069525270104092, - 1.641252463906342, -] -Rcoords["pfr_boundary"]["lsn_noguards"] = [ - 1.3587475360674535, - 1.393047472977144, - 1.4404230676256027, - 1.4855281113585281, - 1.5144718886372204, - 1.5595769323936834, - 1.6069525270104672, - 1.641252463906545, -] -Rcoords["pfr_boundary"]["usn"] = [ - 1.6412524639052049, - 1.606952527010203, - 1.5595769323925075, - 1.5144718886373965, - 1.4855281113585053, - 1.4404230676260814, - 1.3930474729769577, - 1.358747536066733, -] -Rcoords["pfr_boundary"]["usn_noguards"] = [ - 1.6412524639059707, - 1.606952527010547, - 1.5595769323930377, - 1.5144718886373965, - 1.4855281113589693, - 1.4404230676272205, - 1.3930474729767126, - 1.3587475360672814, -] -Rcoords["pfr_boundary"]["udn2"] = [ - 1.3561302628068888, - 1.392195832091186, - 1.4453600400991193, - 1.4912708322402242, - 1.4882937958304845, - 1.4406327328607131, - 1.3902832577388466, - 1.3569920799695743, - 1.6430079200248795, - 1.609716742266855, - 1.5593672671291863, - 1.511706204123158, - 1.5087291683281547, - 1.5546399267133977, - 1.6078041673993468, - 1.643869736728313, -] -Rcoords["pfr_boundary"]["udn2_noguards"] = [ - 1.3561302628068888, - 1.3921958320912224, - 1.4453600400989661, - 1.4912708322402373, - 1.4882937958306277, - 1.4406327328618524, - 1.3902832577388267, - 1.3569920799693926, - 1.643007920024521, - 1.6097167422668996, - 1.5593672671291863, - 1.5117062041230973, - 1.5087291683281547, - 1.5546399267133368, - 1.6078041673994237, - 1.6438697367294128, -] +plot = False +generate_data = False +selection_check_enabled = True +remove_old_images = True -Rcoords["sol_boundary"] = {} -Rcoords["sol_boundary"]["cdn"] = [ - 1.3490394516992192, - 1.3818659386101813, - 1.428353888371968, - 1.4574482810643554, - 1.4520931461708175, - 1.3481053347554741, - 1.3481053347554743, - 1.4520931461708333, - 1.4574482810644611, - 1.428353888371238, - 1.3818659386102181, - 1.349039451699835, - 1.6509605483052638, - 1.618134061407027, - 1.5716461118141594, - 1.5425517178018866, - 1.5479068535260037, - 1.651894665244537, - 1.6518946652445372, - 1.5479068535260416, - 1.542551717802016, - 1.5716461118144105, - 1.618134061407013, - 1.6509605483055274, -] -Rcoords["sol_boundary"]["cdn_noguards"] = [ - 1.3490394516992388, - 1.3818659386102365, - 1.428353888371621, - 1.4574482810644533, - 1.4520931461708175, - 1.3481053347554741, - 1.3481053347554743, - 1.4520931461708333, - 1.4574482810643667, - 1.428353888371639, - 1.3818659386102083, - 1.3490394516992779, - 1.6509605483044465, - 1.6181340614070792, - 1.5716461118141594, - 1.542551717801988, - 1.5479068535260037, - 1.651894665244537, - 1.6518946652445372, - 1.5479068535260416, - 1.5425517178019648, - 1.5716461118146459, - 1.6181340614071251, - 1.650960548306248, -] -Rcoords["sol_boundary"]["ldn"] = [ - 1.3469057419279638, - 1.3795826401161162, - 1.4248425697240743, - 1.4493425861068616, - 1.4456277866025542, - 1.3457036730652108, - 1.3469746944527232, - 1.4529647895413647, - 1.4587665844537858, - 1.4287404652409004, - 1.3818015137427555, - 1.348529811145046, - 1.6514701891964136, - 1.6181984865874854, - 1.5712595348927372, - 1.5412334152758203, - 1.5470352103938407, - 1.6530253055472879, - 1.6542963269360622, - 1.5543722134163844, - 1.5506574141628549, - 1.5751574312782117, - 1.6204173599053093, - 1.6530942580785417, -] -Rcoords["sol_boundary"]["ldn_noguards"] = [ - 1.346905741926446, - 1.3795826401160638, - 1.4248425697237586, - 1.4493425861067895, - 1.4456277866025542, - 1.3457036730652108, - 1.3469746944527232, - 1.4529647895413647, - 1.4587665844537858, - 1.4287404652412157, - 1.3818015137427528, - 1.3485298111451958, - 1.6514701891952301, - 1.6181984865874854, - 1.5712595348927372, - 1.541233415275751, - 1.5470352103938407, - 1.6530253055472879, - 1.6542963269360622, - 1.5543722134163844, - 1.5506574141628746, - 1.5751574312795686, - 1.6204173599053024, - 1.6530942580785417, -] -Rcoords["sol_boundary"]["lsn"] = [ - 1.3511774763393163, - 1.3849498693947118, - 1.4287587615545707, - 1.4578534240560619, - 1.4563671605122155, - 1.3964046400218628, - 1.3265139519402376, - 1.3971621223084876, - 1.6028378776915158, - 1.6734860480609606, - 1.6035953599720802, - 1.543632839468597, - 1.542146575969406, - 1.571241238520578, - 1.6150501305933247, -] -Rcoords["sol_boundary"]["lsn_noguards"] = [ - 1.3511774763394229, - 1.3849498693949345, - 1.4287587615532298, - 1.4578534240560619, - 1.4563671605122155, - 1.3964046400218628, - 1.3265139519402376, - 1.3971621223084876, - 1.6028378776915158, - 1.6734860480609606, - 1.6035953599720802, - 1.543632839468597, - 1.542146575969199, - 1.5712412385212524, - 1.6150501305932232, -] -Rcoords["sol_boundary"]["usn"] = [ - 1.648822523634532, - 1.6150501305929674, - 1.571241238521114, - 1.5421465759691217, - 1.5436328394684862, - 1.603595359972079, - 1.6734860480609606, - 1.6028378776915153, - 1.3971621223084865, - 1.3265139519402378, - 1.3964046400218644, - 1.45636716051213, - 1.4578534240561523, - 1.4287587615536228, - 1.3849498693948326, -] -Rcoords["sol_boundary"]["usn_noguards"] = [ - 1.6488225236341325, - 1.6150501305933003, - 1.5712412385207188, - 1.5421465759693145, - 1.5436328394684862, - 1.603595359972079, - 1.6734860480609606, - 1.6028378776915153, - 1.3971621223084865, - 1.3265139519402378, - 1.3964046400218644, - 1.45636716051213, - 1.4578534240561012, - 1.428758761554595, - 1.3849498693945175, -] -Rcoords["sol_boundary"]["udn2"] = [ - 1.3462987131704414, - 1.3818174571697357, - 1.43105427757666, - 1.4673844284955488, - 1.4579570787713942, - 1.3407419696750136, - 1.3323530335121607, - 1.4151908478223034, - 1.4162371728834124, - 1.4048026958073287, - 1.3667941866615747, - 1.335121619092267, - 1.6648783809028975, - 1.6332058133419998, - 1.595197304141992, - 1.5837628271111848, - 1.5848091520919811, - 1.667646966487697, - 1.6592580303249864, - 1.5420429211759044, - 1.5326155715075533, - 1.5689457222517895, - 1.6181825424122647, - 1.6537012863462115, -] -Rcoords["sol_boundary"]["udn2_noguards"] = [ - 1.3462987131704414, - 1.3818174571697885, - 1.431054277576564, - 1.4673844284955464, - 1.4579570787713942, - 1.3407419696750136, - 1.3323530335121607, - 1.4151908478223034, - 1.4162371728834258, - 1.404802695807675, - 1.366794186661529, - 1.3351216190918591, - 1.6648783809036014, - 1.6332058133420464, - 1.5951973041415042, - 1.583762827111222, - 1.5848091520919811, - 1.667646966487697, - 1.6592580303249864, - 1.5420429211759044, - 1.5326155715077026, - 1.5689457222513763, - 1.6181825424123135, - 1.6537012863462115, -] +################################################################################## -Rcoords["targets"] = {} -Rcoords["targets"]["cdn"] = [ - [1.3570545312022744, 1.3570545312024016, 1.6429454688012248, 1.6429454688000986], - [1.355485567887546, 1.3554855678876732, 1.6445144321160046, 1.6445144321148777], - [1.3542906704066842, 1.3542906704068114, 1.6457093295968315, 1.6457093295957044], - [1.3531800003096113, 1.353180000310227, 1.64681999969322, 1.6468199996934834], - [1.351660670073396, 1.3516606700740117, 1.6483393299297315, 1.648339329929995], - [1.3490394516992192, 1.349039451699835, 1.6509605483052638, 1.6509605483055274], -] -Rcoords["targets"]["cdn_noguards"] = [ - [1.3570545312022941, 1.357054531202333, 1.6429454687997518, 1.6429454688015508], - [1.3554855678875655, 1.3554855678876045, 1.6445144321145306, 1.6445144321163303], - [1.3542906704067037, 1.3542906704067428, 1.6457093295953573, 1.6457093295971574], - [1.353180000309631, 1.35318000030967, 1.6468199996924031, 1.6468199996942037], - [1.3516606700734157, 1.3516606700734548, 1.6483393299289144, 1.6483393299307156], - [1.3490394516992388, 1.3490394516992779, 1.6509605483044465, 1.650960548306248], -] -Rcoords["targets"]["ldn"] = [ - [1.3570439233157323, 1.3578284358965287, 1.6421715644416834, 1.6429560766871614], - [1.3554786883898455, 1.3559472224699491, 1.64405277786851, 1.6445213116130981], - [1.3542866239398454, 1.3545279700647697, 1.6454720302738397, 1.6457133760630633], - [1.352499727880275, 1.3533852263336466, 1.6466147740057044, 1.6475002721216587], - [1.350686153715944, 1.3522993168796495, 1.6477006834605108, 1.6493138462869905], - [1.3492549262580957, 1.3508723082758398, 1.6491276920646714, 1.6507450737456004], - [1.3469057419279638, 1.348529811145046, 1.6514701891964136, 1.6530942580785417], -] -Rcoords["targets"]["ldn_noguards"] = [ - [1.357043923313362, 1.3578284358969717, 1.6421715644415993, 1.6429560766871614], - [1.355478688387474, 1.3559472224703923, 1.6440527778684255, 1.6445213116130981], - [1.3542866239374733, 1.354527970065213, 1.6454720302737553, 1.6457133760630633], - [1.352499727878758, 1.3533852263345278, 1.6466147740045214, 1.6475002721217678], - [1.3506861537144268, 1.352299316879799, 1.6477006834593275, 1.6493138462869905], - [1.3492549262565783, 1.3508723082759895, 1.6491276920634879, 1.6507450737456004], - [1.346905741926446, 1.3485298111451958, 1.6514701891952301, 1.6530942580785417], -] -Rcoords["targets"]["lsn"] = [ - [1.3587475360673469, 1.641252463906342], - [1.3572664799771055, 1.6427335199963515], - [1.3561382537657352, 1.6438617462079452], - [1.3550893507724362, 1.6449106492011007], - [1.3536542109397698, 1.6463457890337134], - [1.3511774763393163, 1.6488225236343166], -] -Rcoords["targets"]["lsn_noguards"] = [ - [1.3587475360674535, 1.641252463906545], - [1.357266479977212, 1.6427335199965547], - [1.356138253765842, 1.6438617462081484], - [1.355089350772543, 1.6449106492014907], - [1.3536542109398766, 1.6463457890341036], - [1.3511774763394229, 1.6488225236347065], -] -Rcoords["targets"]["usn"] = [ - [1.358747536066733, 1.6412524639052049], - [1.3572664799764917, 1.6427335199952144], - [1.3561382537651212, 1.6438617462068084], - [1.3550893507724986, 1.6449106492013161], - [1.3536542109398322, 1.6463457890339288], - [1.3511774763393787, 1.648822523634532], -] -Rcoords["targets"]["usn_noguards"] = [ - [1.3587475360672814, 1.6412524639059707], - [1.35726647997704, 1.6427335199959805], - [1.3561382537656699, 1.6438617462075742], - [1.3550893507723707, 1.6449106492009165], - [1.3536542109397043, 1.6463457890335293], - [1.3511774763392508, 1.6488225236341325], -] -Rcoords["targets"]["udn2"] = [ - [1.3561302628068888, 1.3569920799695743, 1.6430079200248795, 1.643869736728313], - [1.352582387835582, 1.355445306352312, 1.6445546936421849, 1.647417611680096], - [1.3504131361301577, 1.3542672703413088, 1.6457327296531505, 1.6495868633853048], - [1.3490694487480315, 1.3455411044833283, 1.6544588955133932, 1.6509305507683367], - [1.3480530175101113, 1.3369131433055386, 1.663086856688684, 1.6519469820064647], - [1.347125255805916, 1.3359655340329082, 1.6640344659617994, 1.6528747437106905], - [1.3462987131704414, 1.335121619092267, 1.6648783809028975, 1.6537012863462115], -] -Rcoords["targets"]["udn2_noguards"] = [ - [1.3561302628068888, 1.3569920799693926, 1.643007920024521, 1.6438697367294128], - [1.352582387835582, 1.3554453063521303, 1.6445546936418263, 1.6474176116812047], - [1.3504131361301577, 1.3542672703411271, 1.645732729652792, 1.6495868633864137], - [1.3490694487479669, 1.3455411044831653, 1.6544588955130344, 1.6509305507686016], - [1.3480530175101113, 1.336913143305131, 1.6630868566893888, 1.6519469820064647], - [1.347125255805916, 1.3359655340324998, 1.6640344659625035, 1.6528747437106905], - [1.3462987131704414, 1.3351216190918591, 1.6648783809036014, 1.6537012863462115], -] +POLOIDAL_RCOORDS_FILE = Path(__file__).parent / "test_slice_poloidal_reference.json" +RADIAL_RCOORDS_FILE = Path(__file__).parent / "test_slice_radial_reference.json" -Rcoords["xguards"] = {} -Rcoords["xguards"]["cdn"] = [ - [ - 1.351121910216036, - 1.35220228669768, - 1.3623278204474725, - 1.3958209148363467, - 1.4478038706291676, - 1.492692022636167, - 1.486561257755058, - 1.368953744057358, - 1.3689537440573578, - 1.486561257754997, - 1.4926920226360603, - 1.4478038706287428, - 1.3958209148363077, - 1.3623278204475995, - 1.3521643489748365, - 1.3510198921430865, - 1.6488780897873665, - 1.647797713304481, - 1.6376721795557359, - 1.604179085178969, - 1.5521961294206148, - 1.507307977495029, - 1.5134387418399728, - 1.6310462559394798, - 1.6310462559394805, - 1.5134387418399813, - 1.5073079774949893, - 1.5521961294190307, - 1.604179085178953, - 1.6376721795546123, - 1.6478356510273502, - 1.648980107860485, - ], - [ - 1.348004447590053, - 1.3490903714113258, - 1.359249374717467, - 1.3926330738967567, - 1.4437686773456233, - 1.490798206234755, - 1.4818147202790337, - 1.3618622374244644, - 1.3618622374244673, - 1.4818147202789902, - 1.4907982062346612, - 1.4437686773451792, - 1.392633073896718, - 1.359249374717594, - 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1.5941766713379775, - 1.6303614275692317, - 1.642046919559591, - 1.6434791167006424, - ], - [ - 1.3484728648460536, - 1.3498445981646738, - 1.361618877236275, - 1.3978258549802423, - 1.4517606013650703, - 1.4933130755398047, - 1.4875429253028418, - 1.3674489852188003, - 1.3597970009521656, - 1.4811709450167876, - 1.4907386255187691, - 1.4436614495151918, - 1.3925414290486269, - 1.359155776020733, - 1.3489581888158104, - 1.3478084210264438, - 1.6520890576008822, - 1.651003691397421, - 1.6408442239735124, - 1.6074585709573437, - 1.5563385503708618, - 1.5092613746912342, - 1.5188290548035965, - 1.6402029990488411, - 1.6325510147407583, - 1.5124570589033621, - 1.5066869246017365, - 1.5482394155556611, - 1.6021741445306934, - 1.6383811222735993, - 1.6502018545828614, - 1.6516561306854354, - ], - [ - 1.332292062597162, - 1.333693768398807, - 1.345616885800996, - 1.3810847540536186, - 1.4299376554930872, - 1.4639054144568566, - 1.455826853831905, - 1.3400688131480294, - 1.3316643766458336, - 1.413632219615771, - 1.4146230489656362, - 1.403614325515295, - 1.3660303685049033, - 1.334425679968123, - 1.3240944356958433, - 1.3229096511401175, - 1.6769845442293456, - 1.6758663519569519, - 1.665574320027344, - 1.6339696314989536, - 1.5963856744289553, - 1.5853769510279005, - 1.586367780289182, - 1.6683356233541087, - 1.6599311868519706, - 1.5441731461889807, - 1.5360945855409402, - 1.5700623443368267, - 1.618915245529635, - 1.6543831137157088, - 1.6663536557762033, - 1.6678398905493939, - ], - [ - 1.331768179431066, - 1.3331706266541552, - 1.3450961081611121, - 1.3805240532855545, - 1.4290757421360494, - 1.4613575191094241, - 1.4541748682724243, - 1.3395546701317573, - 1.33113849241184, - 1.4124554226260884, - 1.4134069283094408, - 1.4027080904331561, - 1.3654465665898001, - 1.3338942566674936, - 1.3235625342279993, - 1.3223772182321727, - 1.6775169255474114, - 1.676398237610659, - 1.666105743328099, - 1.6345534334142031, - 1.5972919095083473, - 1.5865930716904804, - 1.5875445772861958, - 1.6688615075881397, - 1.6604453298682427, - 1.5458251317341947, - 1.5386424808888686, - 1.570924257698443, - 1.6194759462986774, - 1.65490389135564, - 1.666876821096251, - 1.6683638483146104, - ], -] -Rcoords["xguards"]["udn2_noguards"] = [ - [ - 1.3696385719249695, - 1.4058233282355481, - 1.4593006129140935, - 1.494853751765254, - 1.4893192689349615, - 1.3742585606242101, - 1.3668340969973196, - 1.486045195136874, - 1.4926403442619964, - 1.447649882111345, - 1.3956847844633844, - 1.3621902950465767, - 1.6378097049470766, - 1.6043152155425704, - 1.5523501179293626, - 1.5073596558002615, - 1.5139548025133345, - 1.6331659030046604, - 1.6257414393512508, - 1.510680732651356, - 1.505146248235607, - 1.5406993673278804, - 1.5941766713380492, - 1.6303614275703469, - ], - [ - 1.361618877236275, - 1.3978258549802558, - 1.4517606013650604, - 1.493313075539754, - 1.4875429253028418, - 1.3674489852188003, - 1.3597970009521656, - 1.4811709450167876, - 1.4907386255187727, - 1.4436614495163882, - 1.3925414290486064, - 1.3591557760205517, - 1.6408442239731542, - 1.6074585709573885, - 1.5563385503708618, - 1.5092613746912025, - 1.5188290548035965, - 1.6402029990488411, - 1.6325510147407583, - 1.5124570589033621, - 1.5066869246017365, - 1.5482394155555441, - 1.602174144530755, - 1.6383811222747031, - ], - [ - 1.345616885800996, - 1.3810847540536715, - 1.4299376554929877, - 1.4639054144568346, - 1.455826853831905, - 1.3400688131480294, - 1.3316643766458336, - 1.413632219615771, - 1.4146230489656797, - 1.4036143255156914, - 1.3660303685048831, - 1.3344256799677154, - 1.6655743200280473, - 1.6339696314990042, - 1.5963856744284786, - 1.5853769510279496, - 1.586367780289182, - 1.6683356233541087, - 1.6599311868519706, - 1.5441731461889807, - 1.5360945855409456, - 1.5700623443364188, - 1.6189152455296838, - 1.6543831137157088, - ], - [ - 1.3450961081611121, - 1.3805240532856071, - 1.4290757421359543, - 1.4613575191094192, - 1.4541748682724243, - 1.3395546701317573, - 1.33113849241184, - 1.4124554226260884, - 1.4134069283093629, - 1.4027080904335507, - 1.3654465665897464, - 1.3338942566670866, - 1.6661057433288022, - 1.6345534334142475, - 1.5972919095079305, - 1.586593071690503, - 1.5875445772861958, - 1.6688615075881397, - 1.6604453298682427, - 1.5458251317341947, - 1.538642480888868, - 1.5709242576980418, - 1.6194759462987263, - 1.65490389135564, - ], -] +if POLOIDAL_RCOORDS_FILE.exists(): + with open(POLOIDAL_RCOORDS_FILE) as f: + poloidal_Rcoords = json.load(f) +else: + poloidal_Rcoords = {} -Rcoords["yguards"] = {} -Rcoords["yguards"]["cdn"] = [ - [ - 1.351121910216036, - 1.35220228669768, - 1.3521643489748365, - 1.3510198921430865, - 1.6488780897873665, - 1.647797713304481, - 1.6478356510273502, - 1.648980107860485, - ], - [ - 1.348004447590053, - 1.3490903714113258, - 1.3490522455377478, - 1.3479018849824416, - 1.6519955524132763, - 1.6509096285907707, - 1.6509477544643745, - 1.6520981150210559, - ], - [ - 1.3457844654346356, - 1.3468741313594736, - 1.3468358789015256, - 1.3456815344532564, - 1.6542155345687861, - 1.6531258686426702, - 1.6531641211006447, - 1.6543184655503398, - ], - [ - 1.3441988658198571, - 1.3452911008421307, - 1.345252761656299, - 1.3440956813882579, - 1.6558011341836467, - 1.654708899160098, - 1.6547472383459563, - 1.6559043186154196, - ], - [ - 1.3429920314796377, - 1.3440861649646945, - 1.3440477617915498, - 1.3428886594438583, - 1.657007968523749, - 1.6559138350374567, - 1.6559522382106273, - 1.6571113405596958, - ], - [ - 1.3418708265465504, - 1.3429666803315563, - 1.3429282192567884, - 1.3417672842635695, - 1.6581291734567583, - 1.6570333196705196, - 1.6570717807453215, - 1.6582327157393875, - ], - [ - 1.3403379479540054, - 1.341436086891985, - 1.3413975490292447, - 1.3402341791370624, - 1.6596620520491099, - 1.6585639131098826, - 1.6586024509726571, - 1.6597658208657016, - ], - [ - 1.337695653831142, - 1.3387975540037518, - 1.3387588900952503, - 1.3375915110916137, - 1.662304346172477, - 1.661202445998645, - 1.6612411099071795, - 1.6624084889116495, - ], - [ - 1.3332194053011495, - 1.3343271797538077, - 1.334288319900861, - 1.3331146754909773, - 1.6667805947007435, - 1.665672820238051, - 1.665711680089024, - 1.6668853245103719, - ], - [ - 1.3262059970526672, - 1.327321769486699, - 1.32728264689639, - 1.326100458743324, - 1.6737940029616882, - 1.6726782304712706, - 1.6727173530738773, - 1.6738995412702466, - ], -] -Rcoords["yguards"]["ldn"] = [ - [ - 1.351098589384265, - 1.3521788839426898, - 1.3533257052197223, - 1.3521379085718201, - 1.6477562750728374, - 1.6466351292323067, - 1.6478590532245063, - 1.6490034229808332, - ], - [ - 1.347988628128352, - 1.3490744540594475, - 1.349908967677857, - 1.3487142657286941, - 1.651179282181987, - 1.650051647545224, - 1.6509636707261006, - 1.6521139272216052, - ], - [ - 1.3457739513307034, - 1.3468635091148056, - 1.3473505208953254, - 1.3461509606109365, - 1.6537421387473443, - 1.6526099406142545, - 1.6531747419153409, - 1.6543289713937732, - ], - [ - 1.3441921246047224, - 1.3452842447098423, - 1.345451330302033, - 1.3442483321920564, - 1.655644449034799, - 1.6545090227404624, - 1.654754092824651, - 1.6559110509069928, - ], - [ - 1.342988153568164, - 1.3440821672729795, - 1.3440195451641688, - 1.3428140484602902, - 1.6570785011260134, - 1.6559407292204105, - 1.655956234088865, - 1.6571152090703678, - ], - [ - 1.3411845720082245, - 1.3422813323046718, - 1.3428673443050676, - 1.3416598941186015, - 1.6582324740920198, - 1.6570928686953357, - 1.657757161469451, - 1.6589190625635988, - ], - [ - 1.3393554643467396, - 1.340454901668437, - 1.3417729653755084, - 1.3405637063674234, - 1.6593284936726487, - 1.6581871908802135, - 1.6595836819723064, - 1.6607484359045268, - ], - [ - 1.3379129565731547, - 1.3390144294479105, - 1.3403355834384743, - 1.3391240168207834, - 1.6607679683358456, - 1.6596245005653933, - 1.6610242223773937, - 1.662191146155045, - ], - [ - 1.335547092260045, - 1.3366517621523963, - 1.3379778883618967, - 1.3367627013251246, - 1.6631289458583738, - 1.6619820826358387, - 1.6633869964928438, - 1.6645573293602662, - ], - [ - 1.331652219482794, - 1.3327617803544605, - 1.3340958310021072, - 1.332875116468144, - 1.6670160123899918, - 1.665863968360624, - 1.6672771409445588, - 1.6684526924348846, - ], - [ - 1.325637101434888, - 1.326753331113207, - 1.3280989936790553, - 1.3268707574960314, - 1.6730196598870926, - 1.6718605754443987, - 1.6732858083217452, - 1.674468486575013, - ], -] -Rcoords["yguards"]["lsn"] = [ - [1.3455252435239562, 1.3493913431172626, 1.6506702768032917, 1.6547205511460767], - [1.3425532770504351, 1.346443053635181, 1.6536188989082803, 1.6576942096655574], - [1.3404368903769044, 1.3443429453238698, 1.6557192340619036, 1.6598117702341173], - [1.338925315823088, 1.34284270483694, 1.657219631564172, 1.661324167739766], - [1.3377748575335655, 1.341700711364507, 1.6583617417946508, 1.6624752438698642], - [1.336706063997912, 1.34063965769189, 1.6594229018356115, 1.6635446048797216], - [1.3352449096822347, 1.3391888928159235, 1.6608738088927946, 1.6650065249773132], - [1.3327264863239994, 1.3366878627506917, 1.663375075392321, 1.6675262415778205], - [1.3284609854072722, 1.332450371230052, 1.6676129431407054, 1.6717938547846003], - [1.321780904871205, 1.3258106290864096, 1.6742532160786563, 1.678477031369694], -] -Rcoords["yguards"]["usn"] = [ - [1.654474756464572, 1.6506086568630587, 1.3493297231775065, 1.345279448841912], - [1.657446722937884, 1.6535569463448578, 1.3463811010722373, 1.342305790322168], - [1.6595631096115744, 1.6556570546563525, 1.3442807659187972, 1.3401882297537804], - [1.6610746841654018, 1.6571572951433449, 1.342780368416595, 1.3386758322481422], - [1.6622251424547962, 1.6582992886156418, 1.3416382581859838, 1.3375247561179078], - [1.6632939359913206, 1.6593603422881587, 1.3405770981445706, 1.336455395107964], - [1.6647550903098085, 1.660811107163892, 1.3391261910871552, 1.3349934750101897], - [1.6672735136551695, 1.6633121372294644, 1.3366249245879676, 1.3324737584099309], - [1.6715390145846454, 1.6675496287466045, 1.3323870568360807, 1.3282061452488694], - [1.678219095092287, 1.674189370899626, 1.3257467839070638, 1.3215229686179963], -] -Rcoords["yguards"]["udn2"] = [ - [ - 1.3566478664544601, - 1.3579988496006845, - 1.3520257471569581, - 1.350881782386862, - 1.6490162315839503, - 1.647936318047838, - 1.642046919559591, - 1.6434791167006424, - ], - [ - 1.3484728648460536, - 1.3498445981646738, - 1.3489581888158104, - 1.3478084210264438, - 1.6520890576008822, - 1.651003691397421, - 1.6502018545828614, - 1.6516561306854354, - ], - [ - 1.3429040643496084, - 1.3442877123763077, - 1.346773335913108, - 1.3456196489536607, - 1.6542774672301779, - 1.6531884197338829, - 1.6557591296681424, - 1.657226096816295, - ], - [ - 1.3393150605894653, - 1.3407054792927553, - 1.3452126338783748, - 1.3440562539237357, - 1.6558406127461118, - 1.6547490363694077, - 1.6593415824751134, - 1.6608157679848776, - ], - [ - 1.3371246614701762, - 1.3385188742537726, - 1.3440246475438316, - 1.3428662762639825, - 1.657030405635487, - 1.6559369596668272, - 1.6615283099610973, - 1.663006543139701, - ], - [ - 1.3357693623982938, - 1.3371657971328288, - 1.3352417806128676, - 1.3340701930027874, - 1.6658252555094974, - 1.6647194111349009, - 1.6628814585251734, - 1.6643620632738587, - ], - [ - 1.334744892249557, - 1.3361429437176904, - 1.3265853682532185, - 1.3254031924103211, - 1.6744912542340455, - 1.6733754975713195, - 1.6639043637821547, - 1.665386694718918, - ], - [ - 1.3338103467451938, - 1.3352098263354846, - 1.3256361963770453, - 1.3244530031644577, - 1.6754413458336332, - 1.6743246388510324, - 1.6648375268497508, - 1.666321383046519, - ], - [ - 1.332978201463924, - 1.334378915524485, - 1.324791140139018, - 1.3236070653154028, - 1.6762871987196204, - 1.6751696686902786, - 1.665668477061708, - 1.6671536520677814, - ], - [ - 1.332292062597162, - 1.333693768398807, - 1.3240944356958433, - 1.3229096511401175, - 1.6769845442293456, - 1.6758663519569519, - 1.6663536557762033, - 1.6678398905493939, - ], - [ - 1.331768179431066, - 1.3331706266541552, - 1.3235625342279993, - 1.3223772182321727, - 1.6775169255474114, - 1.676398237610659, - 1.666876821096251, - 1.6683638483146104, - ], -] +if RADIAL_RCOORDS_FILE.exists(): + with open(RADIAL_RCOORDS_FILE) as f: + radial_Rcoords = json.load(f) +else: + radial_Rcoords = {} @pytest.fixture(scope="session") -def example_grids(tmp_path_factory): +def all_grids(tmp_path_factory): # Pytest fixture to make temporary directory # the decorator makes sure the files are only used for this session # and don't break stuff tmp = tmp_path_factory.mktemp("hypnotoad") + zip_path = tmp / "Hypnotoad_examples.zip" url = "https://zenodo.org/records/17966926/files/Hypnotoad_examples.zip" - urlretrieve(url, "Hypnotoad_examples.zip") - with zipfile.ZipFile("Hypnotoad_examples.zip", "r") as z: + urlretrieve(url, zip_path) + with zipfile.ZipFile(zip_path, "r") as z: z.extractall(tmp) - return tmp + all_grids = dict( + sn_grids=dict( + lsn=xhermes.HypnotoadGrid(tmp / "example_lsn.grd.nc"), + lsn_noguards=xhermes.HypnotoadGrid(tmp / "example_lsn_noguards.grd.nc"), + usn=xhermes.HypnotoadGrid(tmp / "example_usn.grd.nc"), + usn_noguards=xhermes.HypnotoadGrid(tmp / "example_usn_noguards.grd.nc"), + ), + dn_grids=dict( + cdn=xhermes.HypnotoadGrid(tmp / "example_cdn.grd.nc"), + cdn_noguards=xhermes.HypnotoadGrid(tmp / "example_cdn_noguards.grd.nc"), + ldn=xhermes.HypnotoadGrid(tmp / "example_ldn.grd.nc"), + ldn_noguards=xhermes.HypnotoadGrid(tmp / "example_ldn_noguards.grd.nc"), + udn2=xhermes.HypnotoadGrid(tmp / "example_udn2.grd.nc"), + udn2_noguards=xhermes.HypnotoadGrid(tmp / "example_udn2_noguards.grd.nc"), + ), + ) + + all_grids["sn_grids"]["lsn_removeguards"] = all_grids["sn_grids"][ + "lsn" + ].remove_guards() + all_grids["dn_grids"]["cdn_removeguards"] = all_grids["dn_grids"][ + "cdn" + ].remove_guards() + return all_grids + + +def test_radial_slices(all_grids): + radial_selections = [ + "domain", + "domain_guards", + "xguards", + "sol", + "sol_guards", + "core", + "core_guards", + "pfr", + "pfr_guards", + "boundary_xlow", + "boundary_guard_xlow", + "boundary_xup", + "boundary_guard_xup", + ] -def test_selectors(example_grids): grids = dict( - cdn=example_grids / "example_cdn.grd.nc", - cdn_noguards=example_grids / "example_cdn_noguards.grd.nc", - ldn=example_grids / "example_ldn.grd.nc", - ldn_noguards=example_grids / "example_ldn_noguards.grd.nc", - lsn=example_grids / "example_lsn.grd.nc", - lsn_noguards=example_grids / "example_lsn_noguards.grd.nc", - usn=example_grids / "example_usn.grd.nc", - usn_noguards=example_grids / "example_usn_noguards.grd.nc", - udn2=example_grids / "example_udn2.grd.nc", - udn2_noguards=example_grids / "example_udn2_noguards.grd.nc", + lsn=all_grids["sn_grids"]["lsn"], + lsn_removeguards=all_grids["sn_grids"]["lsn_removeguards"], + cdn=all_grids["dn_grids"]["cdn"], + cdn_removeguards=all_grids["dn_grids"]["cdn_removeguards"], ) - for selection in Rcoords.keys(): - for geometry in Rcoords[selection].keys(): - expected = Rcoords[selection][geometry] - ds = xhermes.HypnotoadGrid(grids[geometry]) - test = ds["Rxy"][xhermes.slice_2d(ds, selection)] + if selection_check_enabled: + # All grids have the same radial selectors, so we can just check one of them + ds_test = all_grids["sn_grids"]["lsn"] + available_selections = xhermes.selector_radial(ds_test, return_available=True) + missing = [ + selection + for selection in available_selections + if selection not in radial_selections + ] + + if missing: + msg = "The following radial selectors are missing in the the test definition:\n" + for selection in missing: + msg += f' "{selection}"\n' + raise ValueError(msg) + + if plot: + output_dir = Path(__file__).parent / "radial_selection_images" + output_dir.mkdir(exist_ok=True) + + if remove_old_images: + # Remove all old images if present + for output_file in output_dir.glob("*.png"): + output_file.unlink() + + nrows = len(grids) + + for selection in radial_selections: + print(f"\n{selection}") + print("--------------------") + + if plot: + fig = plt.figure(figsize=(6, nrows * 4)) + gs = fig.add_gridspec(nrows, 2, width_ratios=[1, 1], hspace=0.5, wspace=0.1) + + for row, (name, grid) in enumerate(grids.items()): + if "guard" in selection and "removeguards" in name: + continue + + print(f"{name}, ", end="") + radial_selector = xhermes.selector_radial(grid, selection) + + if plot: + ax0 = fig.add_subplot(gs[row, 0]) + ax1 = fig.add_subplot(gs[row, 1]) + xhermes.plot_selection( + grid, + custom_selection=(radial_selector, slice(None)), + axes=[ax0, ax1], + ) + ax0.set_title(f"{name}\nLogical") + ax1.set_title(f"{name}\nPoloidal") + + R_test = grid["Rxy"][radial_selector, slice(None)] - npt.assert_array_equal( - test, - expected, - err_msg=f"Selector mismatch for {selection} in {geometry}!", + if generate_data: + if selection not in radial_Rcoords: + radial_Rcoords[selection] = {} + radial_Rcoords[selection][name] = R_test.tolist() + else: + if selection not in radial_Rcoords: + raise ValueError( + f"Selection {selection} not found in radial reference data, cannot test!" + ) + if name not in radial_Rcoords[selection]: + raise ValueError( + f"Grid {name} not found in radial reference data for selection {selection}, cannot test!" + ) + R_expected = radial_Rcoords[selection][name] + npt.assert_array_equal( + R_test, + R_expected, + err_msg=f"Radial selector mismatch for {selection} in {name}!", + ) + + print() + + if plot: + fig.savefig( + output_dir / f"{selection}.png", + dpi=300, + bbox_inches="tight", ) + plt.close(fig) + + if generate_data: + with open(RADIAL_RCOORDS_FILE, "w") as f: + json.dump(radial_Rcoords, f, indent=2) + print(f"Saved expected data to {RADIAL_RCOORDS_FILE}") + + if generate_data or plot: + raise Exception( + "Test is set to fail if generate_data = True or plot = True, to prevent accidentally leaving these on. Set both to False to run the test normally." + ) + + +def test_poloidal_slices(all_grids): + poloidal_selections = {} + + poloidal_selections["sn"] = [ + "core", + "inner_target", + "outer_target", + "inner_xpoint", + "outer_xpoint", + "targets", + "inner_lower_midplane", + "inner_upper_midplane", + "outer_lower_midplane", + "outer_upper_midplane", + "inner_sol_extra", + "outer_sol_extra", + "inner_sol_extra_guards", + "outer_sol_extra_guards", + "inner_sol", + "outer_sol", + "inner_sol_guards", + "outer_sol_guards", + "sol", + "sol_guards", + "inner_divertor", + "outer_divertor", + "inner_divertor_guards", + "outer_divertor_guards", + "pfr", + "pfr_guards", + "yguards", + ] + + poloidal_selections["dn"] = [ + "inner_lower_target", + "outer_lower_target", + "inner_upper_target", + "outer_upper_target", + "targets", + "inner_lower_xpoint", + "inner_upper_xpoint", + "outer_upper_xpoint", + "outer_lower_xpoint", + "inner_lower_midplane", + "inner_upper_midplane", + "outer_upper_midplane", + "outer_lower_midplane", + "inner_lower_sol_extra", + "inner_upper_sol_extra", + "outer_upper_sol_extra", + "outer_lower_sol_extra", + "inner_lower_sol_extra_guards", + "inner_upper_sol_extra_guards", + "outer_upper_sol_extra_guards", + "outer_lower_sol_extra_guards", + "inner_lower_sol", + "inner_upper_sol", + "outer_upper_sol", + "outer_lower_sol", + "inner_lower_sol_guards", + "inner_upper_sol_guards", + "outer_upper_sol_guards", + "outer_lower_sol_guards", + "inner_lower_upstream", + "inner_upper_upstream", + "outer_upper_upstream", + "outer_lower_upstream", + "inner_lower_upstream_extra", + "inner_upper_upstream_extra", + "outer_upper_upstream_extra", + "outer_lower_upstream_extra", + "inner_lower_divertor", + "inner_upper_divertor", + "outer_upper_divertor", + "outer_lower_divertor", + "inner_lower_divertor_guards", + "inner_upper_divertor_guards", + "outer_upper_divertor_guards", + "outer_lower_divertor_guards", + "inner_sol", + "outer_sol", + "sol", + "inner_sol_guards", + "outer_sol_guards", + "sol_guards", + "inner_core", + "outer_core", + "core", + "inner_lower_pfr", + "inner_upper_pfr", + "outer_lower_pfr", + "outer_upper_pfr", + "lower_pfr", + "upper_pfr", + "pfr", + "inner_lower_pfr_guards", + "inner_upper_pfr_guards", + "outer_lower_pfr_guards", + "outer_upper_pfr_guards", + "lower_pfr_guards", + "upper_pfr_guards", + "pfr_guards", + "yguards", + ] + + if selection_check_enabled: + # Test if all selectors are present in test set + ds_test_sn = all_grids["sn_grids"]["lsn"] + ds_test_dn = all_grids["dn_grids"]["cdn"] + + missing = dict(sn=[], dn=[]) + + for topology_type, ds in zip(["sn", "dn"], [ds_test_sn, ds_test_dn]): + available_selections = xhermes.selector_poloidal(ds, return_available=True) + for selection in available_selections: + if selection not in poloidal_selections[topology_type]: + missing[topology_type].append(selection) + + if len(missing["sn"]) > 0 or len(missing["dn"]) > 0: + msg = "The following selectors are missing from the test grids:\n" + for topology_type in ["sn", "dn"]: + if len(missing[topology_type]) > 0: + msg += f"\n{topology_type}:\n" + for sel in missing[topology_type]: + msg += f' "{sel}"\n' + raise ValueError(msg) + + if plot: + output_dir = Path(__file__).parent / "poloidal_selection_images" + output_dir.mkdir(exist_ok=True) + + if remove_old_images: + # Remove all old images if present + for output_file in output_dir.glob("*.png"): + output_file.unlink() + + for topology_type in ["sn", "dn"]: + print(f"\n-> Testing {topology_type} selectors...") + grids = all_grids[f"{topology_type}_grids"] + nrows = len(grids) + + for i, selection in enumerate(poloidal_selections[topology_type]): + print(f"\n{selection}") + print("--------------------") + + if plot: + fig = plt.figure(figsize=(6, nrows * 4)) + gs = fig.add_gridspec( + nrows, 2, width_ratios=[1, 1], hspace=0.5, wspace=0.1 + ) + + for row, (grid_name, grid) in enumerate(grids.items()): + if "guards" in selection and ( + "noguards" in grid_name or "removeguards" in grid_name + ): + continue + print(f"{grid_name}, ", end="") + poloidal_selector = xhermes.selector_poloidal(grid, selection) + + # Generate plots for visual check + if plot: + ax0 = fig.add_subplot(gs[row, 0]) + ax1 = fig.add_subplot(gs[row, 1]) + xhermes.plot_selection( + grid, + custom_selection=(slice(None), poloidal_selector), + axes=[ax0, ax1], + ) + ax0.set_title(f"{grid_name}\nLogical") + ax1.set_title(f"{grid_name}\nPoloidal") + + # Generate test data and compare to expected + R_test = grid["Rxy"][slice(None), poloidal_selector] + + if generate_data: + if selection not in poloidal_Rcoords: + poloidal_Rcoords[selection] = {} + poloidal_Rcoords[selection][grid_name] = R_test.tolist() + else: + if selection not in poloidal_Rcoords: + raise ValueError( + f"Selection {selection} not found in reference data, cannot test!" + ) + if grid_name not in poloidal_Rcoords[selection]: + raise ValueError( + f"Grid {grid_name} not found in reference data for selection {selection}, cannot test!" + ) + R_expected = poloidal_Rcoords[selection][grid_name] + npt.assert_array_equal( + R_test, + R_expected, + err_msg=f"Selector mismatch for {selection} in {grid_name}!", + ) + print() + + if plot: + fig.savefig( + output_dir / f"{selection}-{topology_type}.png", + dpi=300, + bbox_inches="tight", + ) + plt.close(fig) + + if generate_data: + with open(POLOIDAL_RCOORDS_FILE, "w") as f: + json.dump(poloidal_Rcoords, f, indent=2) + print(f"Saved expected data to {POLOIDAL_RCOORDS_FILE}") + + if generate_data or plot: + raise Exception( + "Test is set to fail if generate_data = True or plot = True, to prevent accidentally leaving these on. Set both to False to run the test normally." + ) diff --git a/tests/test_slice_poloidal_reference.json b/tests/test_slice_poloidal_reference.json new file mode 100644 index 0000000..20bd22e --- /dev/null +++ b/tests/test_slice_poloidal_reference.json @@ -0,0 +1,36746 @@ +{ + "inner_target": { + "lsn": [ + 1.3637220088424484, + 1.3608186662336084, + 1.3587475360673469, + 1.3572664799771055, + 1.3561382537657352, + 1.3550893507724362, + 1.3536542109397698, + 1.3511774763393163, + 1.346973708708679, + 1.340368792899633 + ], + "lsn_noguards": [ + 1.3637220088425548, + 1.360818666233715, + 1.3587475360674535, + 1.357266479977212, + 1.356138253765842, + 1.355089350772543, + 1.3536542109398766, + 1.3511774763394229, + 1.3469737087087863, + 1.3403687928997388 + ], + "usn": [ + 1.3637220088418354, + 1.3608186662329946, + 1.358747536066733, + 1.3572664799764917, + 1.3561382537651212, + 1.3550893507724986, + 1.3536542109398322, + 1.3511774763393787, + 1.3469737087087414, + 1.3403687928996944 + ], + "usn_noguards": [ + 1.363722008842383, + 1.3608186662335429, + 1.3587475360672814, + 1.35726647997704, + 1.3561382537656699, + 1.3550893507723707, + 1.3536542109397043, + 1.3511774763392508, + 1.3469737087086135, + 1.3403687928995673 + ], + "lsn_removeguards": [ + 1.3587475360673469, + 1.3572664799771055, + 1.3561382537657352, + 1.3550893507724362, + 1.3536542109397698, + 1.3511774763393163 + ] + }, + "outer_target": { + "lsn": [ + 1.6362779911319922, + 1.6391813337406693, + 1.641252463906342, + 1.6427335199963515, + 1.6438617462079452, + 1.6449106492011007, + 1.6463457890337134, + 1.6488225236343166, + 1.6530262912678624, + 1.659631207072607 + ], + "lsn_noguards": [ + 1.636277991132195, + 1.639181333740872, + 1.641252463906545, + 1.6427335199965547, + 1.6438617462081484, + 1.6449106492014907, + 1.6463457890341036, + 1.6488225236347065, + 1.6530262912682507, + 1.6596312070729946 + ], + "usn": [ + 1.636277991130857, + 1.639181333739533, + 1.6412524639052049, + 1.6427335199952144, + 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file diff --git a/xhermes/__init__.py b/xhermes/__init__.py index 661fa22..e36b352 100644 --- a/xhermes/__init__.py +++ b/xhermes/__init__.py @@ -4,12 +4,19 @@ "HypnotoadGrid", "HermesDatasetAccessor", "HermesDataArrayAccessor", - "slice_poloidal", - "slice_2d", + "selector_poloidal", + "selector_radial", + "selector_2d", + "plot_selection", + "plot_grid", "plot_region", "plot_rz_grid", ] -from .load import open_hermesdataset, open, HypnotoadGrid -from .accessors import HermesDatasetAccessor, HermesDataArrayAccessor -from .selectors import slice_poloidal, slice_2d -from .plotting import plot_region, plot_rz_grid +from .accessors import HermesDataArrayAccessor, HermesDatasetAccessor +from .load import HypnotoadGrid, open, open_hermesdataset +from .plotting import plot_grid, plot_selection +from .selectors import ( + selector_2d, + selector_poloidal, + selector_radial, +) diff --git a/xhermes/accessors.py b/xhermes/accessors.py index 0604b9b..f609877 100644 --- a/xhermes/accessors.py +++ b/xhermes/accessors.py @@ -1,7 +1,8 @@ import numpy as np -from xarray import register_dataset_accessor, register_dataarray_accessor -from xbout import BoutDatasetAccessor, BoutDataArrayAccessor -from .selectors import slice_2d +from xarray import register_dataarray_accessor, register_dataset_accessor +from xbout import BoutDataArrayAccessor, BoutDatasetAccessor + +from .selectors import _select_region, selector_poloidal, selector_radial @register_dataset_accessor("hermes") @@ -13,22 +14,26 @@ class HermesDatasetAccessor(BoutDatasetAccessor): def __init__(self, ds): super().__init__(ds) - def select_region(self, name): + def select_region(self, radial_region=None, poloidal_region=None, custom_selection=None): """ Select a radial/poloidal region from the dataset Parameters ---------- - name : str - Region name to select. Must be compatible with `slice_2d`. + poloidal_region : str + Poloidal region name to select. See xhermes.selectors.get_poloidal_slices. + radial_region : str + Radial region name to select. See xhermes.selectors.slice_2d. + custom_selection : tuple of slices, optional + Custom selection in the form (slice(x_start, x_end), slice(theta_start, theta_end)). + If provided, this will override the radial_region and poloidal_region parameters. Returns ------- xarray.Dataset - Dataset with data selected for the specified region + Dataset with data selected for the specified region. """ - selection = slice_2d(self.data, name) - return self.data.isel(x=selection[0], theta=selection[1]) + return _select_region(self.data, radial_region, poloidal_region, custom_selection) def unnormalise(self): """ @@ -72,6 +77,12 @@ def extract_1d_tokamak_geometry(self, remove_outer=False): - Dataset with the new geometry """ ds = self.data.squeeze() # Get rid of 1-length dimensions + m = ds.metadata + + if m["geometry_extracted"]: + raise Exception( + "extract_1d_tokamak_geometry was called twice! Note: this is now done automatically upon loading" + ) # Reconstruct grid position (pos, as in position) from dy dy = ds.coords["dy"].values @@ -94,31 +105,37 @@ def extract_1d_tokamak_geometry(self, remove_outer=False): ds = ds.swap_dims({"y": "pos"}) ds.coords["pos"].attrs = ds.coords["y"].attrs - ds["pos"].attrs.update({ - "conversion": 1, - "units": "m", - "standard_name": "parallel position", - "long_name": "Parallel connection length", - }) + ds["pos"].attrs.update( + { + "conversion": 1, + "units": "m", + "standard_name": "parallel position", + "long_name": "Parallel connection length", + } + ) # Derive and append metadata for the cross-sectional area # and volume. The conversions are 1 because the derivation # is from already-normalised parameters ds["da"] = ds.dx * ds.dz * ds.J / np.sqrt(ds.g_22) - ds["da"].attrs.update({ - "conversion": 1, - "units": "m2", - "standard_name": "cross-sectional area", - "long_name": "Cell parallel cross-sectional area", - }) + ds["da"].attrs.update( + { + "conversion": 1, + "units": "m2", + "standard_name": "cross-sectional area", + "long_name": "Cell parallel cross-sectional area", + } + ) ds["dv"] = ds.J * ds.dx * ds.dy * ds.dz - ds["dv"].attrs.update({ - "conversion": 1, - "units": "m3", - "standard_name": "cell volume", - "long_name": "Cell Volume", - }) + ds["dv"].attrs.update( + { + "conversion": 1, + "units": "m3", + "standard_name": "cell volume", + "long_name": "Cell Volume", + } + ) return ds @@ -153,6 +170,11 @@ def extract_2d_tokamak_geometry(self): ds = self.data.squeeze() m = ds.metadata + if m["geometry_extracted"]: + raise Exception( + "extract_2d_tokamak_geometry was called twice! Note: this is now done automatically upon loading" + ) + if "topology" not in m: raise Exception( "2D Tokamak topology missing from metadata. Please load model with the flag geometry = 'toroidal' and provide grid" @@ -202,6 +224,15 @@ def extract_2d_tokamak_geometry(self): m["jyseps2_2g"] = m["jyseps2_2"] + m["MYG"] * (num_targets - 1) m["ny_innerg"] = m["ny_inner"] + m["MYG"] * (num_targets - 1) + # If guard cells have been removed, the separatrix index must be shifted back. + # This assumes that there are always 2 X guards. + if m["MXG"] == 0: + m["ixseps1g"] = m["ixseps1"] - 2 + m["ixseps2g"] = m["ixseps2"] - 2 + else: + m["ixseps1g"] = m["ixseps1"] + m["ixseps2g"] = m["ixseps2"] + # Array of radial (x) indices and of poloidal (y) indices for each cell # This is useful because Xarray makes it awkward to extract indices in certain cases ds["x_idx"] = ( @@ -218,46 +249,68 @@ def extract_2d_tokamak_geometry(self): ["x", "theta"], ds["dx"].data * ds["dy"].data * ds["dz"].data * ds["J"].data, ) - ds["dv"].attrs.update({ - "conversion": 1, - "units": "m3", - "standard_name": "cell volume", - "long_name": "Cell volume", - "source": "xHermes", - }) + ds["dv"].attrs.update( + { + "conversion": 1, + "units": "m3", + "standard_name": "cell volume", + "long_name": "Cell volume", + "source": "xHermes", + } + ) # Cell areas in real space - comes from Jacobian # Note: can be calculated from flux space or real space coordinates: # dV = (hthe/Bpol) * (R*Bpol*dr) * dy*2pi = hthe * dy * dr * 2pi * R ds["dr"] = (["x", "theta"], ds.dx.data / (ds.R.data * ds.Bpxy.data)) - ds["dr"].attrs.update({ - "conversion": 1, - "units": "m", - "standard_name": "radial length", - "long_name": "Length of cell in the radial direction", - "source": "xHermes", - }) + ds["dr"].attrs.update( + { + "conversion": 1, + "units": "m", + "standard_name": "radial cell length", + "long_name": "Length of cell in the radial direction", + "source": "xHermes", + } + ) ds["hthe"] = (["x", "theta"], ds["J"].data * ds["Bpxy"].data) # h_theta - ds["hthe"].attrs.update({ - "conversion": 1, - "units": "m/radian", - "standard_name": "h_theta: poloidal arc length per radian", - "long_name": "h_theta: poloidal arc length per radian", - "source": "xHermes", - }) - - ds["dl"] = ( + ds["hthe"].attrs.update( + { + "conversion": 1, + "units": "m/radian", + "standard_name": "h_theta: poloidal arc cell length per radian", + "long_name": "h_theta: poloidal arc cell length per radian", + "source": "xHermes", + } + ) + + ds["dpol"] = ( ["x", "theta"], ds["dy"].data * ds["hthe"].data, - ) # poloidal arc length - ds["dl"].attrs.update({ - "conversion": 1, - "units": "m", - "standard_name": "poloidal arc length", - "long_name": "Poloidal arc length", - "source": "xHermes", - }) + ) # Poloidal cell length + ds["dpol"].attrs.update( + { + "conversion": 1, + "units": "m", + "standard_name": "Poloidal cell length", + "long_name": "Poloidal cell length", + "source": "xHermes", + } + ) + + ds["dtor"] = ( + ["x", "theta"], + ds["dz"].data * np.sqrt(ds["g_33"].data), + ) # Toroidal cell length + ds["dtor"].attrs.update( + { + "conversion": 1, + "units": "m", + "standard_name": "Toroidal cell length", + "long_name": "Toroidal cell length", + "source": "xHermes", + } + ) return ds @@ -277,33 +330,37 @@ def clear_guards(self): """ # Clear radial guards - xguards = slice_2d(self.data, "xguards") + xguards = selector_radial(self.data, "xguards") ds = self.data.copy() - ds[{"x": xguards[0], "theta": xguards[1]}] = np.nan + ds[{"x": xguards, "theta": slice(None)}] = np.nan # Clear target guards if they exist if self.data.metadata["MYG"] > 0: - yguards = slice_2d(self.data, "yguards") - ds[{"x": yguards[0], "theta": yguards[1]}] = np.nan + yguards = selector_poloidal(self.data, "yguards") + ds[{"x": slice(None), "theta": yguards}] = np.nan return ds - def select_region(self, name): + def select_region(self, radial_region=None, poloidal_region=None, custom_selection=None): """ - Select a radial/poloidal region from the DataArray + Select a radial/poloidal region from the dataarray Parameters ---------- - name : str - Region name to select. Must be compatible with `slice_2d`. + poloidal_region : str + Poloidal region name to select. See xhermes.selectors.get_poloidal_slices. + radial_region : str + Radial region name to select. See xhermes.selectors.slice_2d. + custom_selection : tuple of slices, optional + Custom selection in the form (slice(x_start, x_end), slice(theta_start, theta_end)). + If provided, this will override the radial_region and poloidal_region parameters. Returns ------- xarray.DataArray - DataArray with data selected for the specified region + DataArray with data selected for the specified region. """ - selection = slice_2d(self.data, name) - return self.data.isel(x=selection[0], theta=selection[1]) + return _select_region(self.data, radial_region, poloidal_region, custom_selection) def unnormalise(self): """ @@ -322,3 +379,4 @@ def unnormalise(self): self.data *= self.data.attrs["conversion"] self.data.attrs["units_type"] = "SI" return self + diff --git a/xhermes/load.py b/xhermes/load.py index da40c52..5b203f5 100644 --- a/xhermes/load.py +++ b/xhermes/load.py @@ -1,10 +1,11 @@ -from xbout import open_boutdataset - import os + import numpy as np from netCDF4 import Dataset as ncDataset +from xbout import open_boutdataset from xbout.region import _get_topology -from .selectors import slice_poloidal + +from xhermes.selectors import selector_2d, selector_poloidal, selector_radial def open_hermesdataset( @@ -81,55 +82,67 @@ def open_hermesdataset( if varname[:2] == "NV": # Momentum - da.attrs.update({ - "units": "kg m / s", - "conversion": Mp * Nnorm * Cs0, - "standard_name": "momentum", - "long_name": varname[2:] + " parallel momentum", - }) + da.attrs.update( + { + "units": "kg m / s", + "conversion": Mp * Nnorm * Cs0, + "standard_name": "momentum", + "long_name": varname[2:] + " parallel momentum", + } + ) elif varname[0] == "N": # Density - da.attrs.update({ - "units": "m^-3", - "conversion": Nnorm, - "standard_name": "density", - "long_name": varname[1:] + " number density", - }) + da.attrs.update( + { + "units": "m^-3", + "conversion": Nnorm, + "standard_name": "density", + "long_name": varname[1:] + " number density", + } + ) elif varname[0] == "T": # Temperature - da.attrs.update({ - "units": "eV", - "conversion": Tnorm, - "standard_name": "temperature", - "long_name": varname[1:] + " temperature", - }) + da.attrs.update( + { + "units": "eV", + "conversion": Tnorm, + "standard_name": "temperature", + "long_name": varname[1:] + " temperature", + } + ) elif varname[0] == "V": # Velocity - da.attrs.update({ - "units": "m / s", - "conversion": Cs0, - "standard_name": "velocity", - "long_name": varname[1:] + " parallel velocity", - }) + da.attrs.update( + { + "units": "m / s", + "conversion": Cs0, + "standard_name": "velocity", + "long_name": varname[1:] + " parallel velocity", + } + ) elif varname[0] == "P": # Pressure - da.attrs.update({ - "units": "Pa", - "conversion": e * Tnorm * Nnorm, - "standard_name": "pressure", - "long_name": varname[1:] + " pressure", - }) + da.attrs.update( + { + "units": "Pa", + "conversion": e * Tnorm * Nnorm, + "standard_name": "pressure", + "long_name": varname[1:] + " pressure", + } + ) elif varname == "phi": # Potential - da.attrs.update({ - "units": "V", - "conversion": Tnorm, - "standard_name": "potential", - "long_name": "Plasma potential", - }) + da.attrs.update( + { + "units": "V", + "conversion": Tnorm, + "standard_name": "potential", + "long_name": "Plasma potential", + } + ) else: # Don't know what this is da.attrs["units_type"] = "unknown" @@ -137,160 +150,204 @@ def open_hermesdataset( # Coordinates if varname == "dy": # Poloidal cell angular width - da.attrs.update({ - "units": "radian", - "conversion": 1, - "standard_name": "poloidal cell angular width", - "long_name": "Poloidal cell angular width", - }) + da.attrs.update( + { + "units": "radian", + "conversion": 1, + "standard_name": "poloidal cell angular width", + "long_name": "Poloidal cell angular width", + } + ) elif varname == "dx": # Radial cell width - da.attrs.update({ - "units_type": "hermes", - "units": "Wb", - "conversion": rho_s0**2 * Bnorm, - "standard_name": "radial cell width", - "long_name": "Radial cell width in flux space", - }) + da.attrs.update( + { + "units_type": "hermes", + "units": "Wb", + "conversion": rho_s0**2 * Bnorm, + "standard_name": "radial cell width", + "long_name": "Radial cell width in flux space", + } + ) elif varname == "dz": # Radial cell width - da.attrs.update({ - "units_type": "SI", - "units": "radian", - "conversion": 1, - "standard_name": "toroidal cell angular width", - "long_name": "Poloidal cell angular width", - }) + da.attrs.update( + { + "units_type": "SI", + "units": "radian", + "conversion": 1, + "standard_name": "toroidal cell angular width", + "long_name": "Poloidal cell angular width", + } + ) elif varname == "J": # Jacobian - da.attrs.update({ - "units_type": "hermes", - "units": "m/radian T", - "conversion": rho_s0 / Bnorm, - "standard_name": "Jacobian", - "long_name": "Jacobian to translate from flux to cylindrical coordinates in real space", - }) + da.attrs.update( + { + "units_type": "hermes", + "units": "m/radian T", + "conversion": rho_s0 / Bnorm, + "standard_name": "Jacobian", + "long_name": "Jacobian to translate from flux to cylindrical coordinates in real space", + } + ) elif varname == "g11": # Metric tensor term - da.attrs.update({ - "units_type": "hermes", - "units": "T2 m2", - "conversion": (Bnorm * rho_s0) ** 2, - "standard_name": "g11", - "long_name": "g11 term in the metric tensor", - }) + da.attrs.update( + { + "units_type": "hermes", + "units": "T2 m2", + "conversion": (Bnorm * rho_s0) ** 2, + "standard_name": "g11", + "long_name": "g11 term in the metric tensor", + } + ) elif varname == "g22": # Metric tensor term - da.attrs.update({ - "units_type": "hermes", - "units": "m-2", - "conversion": 1 / (rho_s0) ** 2, - "standard_name": "g22", - "long_name": "g22 term in the metric tensor", - }) + da.attrs.update( + { + "units_type": "hermes", + "units": "m-2", + "conversion": 1 / (rho_s0) ** 2, + "standard_name": "g22", + "long_name": "g22 term in the metric tensor", + } + ) elif varname == "g33": # Metric tensor term - da.attrs.update({ - "units_type": "hermes", - "units": "m-2", - "conversion": 1 / (rho_s0) ** 2, - "standard_name": "g33", - "long_name": "g33 term in the metric tensor", - }) + da.attrs.update( + { + "units_type": "hermes", + "units": "m-2", + "conversion": 1 / (rho_s0) ** 2, + "standard_name": "g33", + "long_name": "g33 term in the metric tensor", + } + ) elif varname == "g12": # Metric tensor term - da.attrs.update({ - "units_type": "hermes", - "units": "T", - "conversion": Bnorm, - "standard_name": "g12", - "long_name": "g12 term in the metric tensor", - }) + da.attrs.update( + { + "units_type": "hermes", + "units": "T", + "conversion": Bnorm, + "standard_name": "g12", + "long_name": "g12 term in the metric tensor", + } + ) elif varname == "g13": # Metric tensor term - da.attrs.update({ - "units_type": "hermes", - "units": "T", - "conversion": Bnorm, - "standard_name": "g13", - "long_name": "g13 term in the metric tensor", - }) + da.attrs.update( + { + "units_type": "hermes", + "units": "T", + "conversion": Bnorm, + "standard_name": "g13", + "long_name": "g13 term in the metric tensor", + } + ) elif varname == "g23": # Metric tensor term - da.attrs.update({ - "units_type": "hermes", - "units": "m-2", - "conversion": 1 / (rho_s0) ** 2, - "standard_name": "g23", - "long_name": "g23 term in the metric tensor", - }) + da.attrs.update( + { + "units_type": "hermes", + "units": "m-2", + "conversion": 1 / (rho_s0) ** 2, + "standard_name": "g23", + "long_name": "g23 term in the metric tensor", + } + ) elif varname == "g_11": # Metric tensor term - da.attrs.update({ - "units_type": "hermes", - "units": "T-2m-2", - "conversion": 1 / (Bnorm * rho_s0) ** 2, - "standard_name": "g_11", - "long_name": "g_11 term in the metric tensor", - }) + da.attrs.update( + { + "units_type": "hermes", + "units": "T-2m-2", + "conversion": 1 / (Bnorm * rho_s0) ** 2, + "standard_name": "g_11", + "long_name": "g_11 term in the metric tensor", + } + ) elif varname == "g_22": # Metric tensor term - da.attrs.update({ - "units_type": "hermes", - "units": "m2", - "conversion": (rho_s0) ** 2, - "standard_name": "g_22", - "long_name": "g_22 term in the metric tensor", - }) + da.attrs.update( + { + "units_type": "hermes", + "units": "m2", + "conversion": (rho_s0) ** 2, + "standard_name": "g_22", + "long_name": "g_22 term in the metric tensor", + } + ) elif varname == "g_33": # Metric tensor term - da.attrs.update({ - "units_type": "hermes", - "units": "m2", - "conversion": (rho_s0) ** 2, - "standard_name": "g_33", - "long_name": "g_33 term in the metric tensor", - }) + da.attrs.update( + { + "units_type": "hermes", + "units": "m2", + "conversion": (rho_s0) ** 2, + "standard_name": "g_33", + "long_name": "g_33 term in the metric tensor", + } + ) elif varname == "g_12": # Metric tensor term - da.attrs.update({ - "units_type": "hermes", - "units": "T-1", - "conversion": 1 / Bnorm, - "standard_name": "g_12", - "long_name": "g_12 term in the metric tensor", - }) + da.attrs.update( + { + "units_type": "hermes", + "units": "T-1", + "conversion": 1 / Bnorm, + "standard_name": "g_12", + "long_name": "g_12 term in the metric tensor", + } + ) elif varname == "g_13": # Metric tensor term - da.attrs.update({ - "units_type": "hermes", - "units": "T-1", - "conversion": 1 / Bnorm, - "standard_name": "g_13", - "long_name": "g_13 term in the metric tensor", - }) + da.attrs.update( + { + "units_type": "hermes", + "units": "T-1", + "conversion": 1 / Bnorm, + "standard_name": "g_13", + "long_name": "g_13 term in the metric tensor", + } + ) elif varname == "g_23": # Metric tensor term - da.attrs.update({ - "units_type": "hermes", - "units": "m2", - "conversion": (rho_s0) ** 2, - "standard_name": "g_23", - "long_name": "g_23 term in the metric tensor", - }) + da.attrs.update( + { + "units_type": "hermes", + "units": "m2", + "conversion": (rho_s0) ** 2, + "standard_name": "g_23", + "long_name": "g_23 term in the metric tensor", + } + ) elif varname == "t" or varname == "t_array": # Time - da.attrs.update({ - "units_type": "hermes", - "units": "s", - "conversion": 1 / Omega_ci, - "standard_name": "time", - "long_name": "Time", - }) + da.attrs.update( + { + "units_type": "hermes", + "units": "s", + "conversion": 1 / Omega_ci, + "standard_name": "time", + "long_name": "Time", + } + ) if unnormalise: ds.hermes.unnormalise() + # Identify species before processing components that depend on ion_species. + meta["species"] = [ + x.split("P")[1] for x in ds.data_vars if x.startswith("P") and len(x) < 4 + ] + meta["charged_species"] = [x for x in meta["species"] if "e" in x or "+" in x] + meta["ion_species"] = [x for x in meta["species"] if "+" in x] + meta["neutral_species"] = list( + set(meta["species"]).difference(set(meta["charged_species"])) + ) + if ds.attrs["options"] is not None: # Process options options = ds.attrs["options"] @@ -315,22 +372,6 @@ def open_hermesdataset( components[component] = {"type": c_type, "options": c_opts} ds.attrs["components"] = components - # Identify dimensions - dims = list(ds.squeeze().dims) - if "t" in dims: - dims.remove("t") - meta["dimensions"] = len(dims) - - # Identify species - meta["species"] = [ - x.split("P")[1] for x in ds.data_vars if x.startswith("P") and len(x) < 4 - ] - meta["charged_species"] = [x for x in meta["species"] if "e" in x or "+" in x] - meta["ion_species"] = [x for x in meta["species"] if "+" in x] - meta["neutral_species"] = list( - set(meta["species"]).difference(set(meta["charged_species"])) - ) - # Prepare dictionary mapping recycling species pairs if "recycling" in ds.attrs["components"]: meta["recycling_pairs"] = dict() @@ -340,6 +381,26 @@ def open_hermesdataset( else: print(f"No recycling partner found for {ion}") + # Identify dimensions + dims = list(ds.squeeze().dims) + if "t" in dims: + dims.remove("t") + num_dims = len(dims) + meta["dimensions"] = num_dims + + # Add geometry related metadata + meta["geometry_extracted"] = False + if num_dims == 1: + ds = ds.hermes.extract_1d_tokamak_geometry() + meta["geometry_extracted"] = True + else: + # Right now everything in the 2D function applies to 3D as well + ds = ds.hermes.extract_2d_tokamak_geometry() + meta["geometry_extracted"] = True + + # Put back into dataset + ds.attrs["metadata"] = meta + return ds @@ -463,7 +524,7 @@ def _add_metadata(self): ]: m[param] = int(self[param].data) - m["MYG"] = self.y_boundary_guards.data + m["MYG"] = int(self.y_boundary_guards) m["MXG"] = 2 # Hypnotoad grids always have X guards (?) # Put m back into the object temporarily to use xBOUT's topology detection @@ -508,6 +569,41 @@ def _add_metadata(self): m["jyseps2_2g"] = m["jyseps2_2"] + m["MYG"] * (num_targets - 1) m["ny_innerg"] = m["ny_inner"] + m["MYG"] * (num_targets - 1) + # X guards are always present in a Hypnotoad grid. + # They can be removed only with HypnotoadGrid.remove_guards(), + # where ixseps1g and ixseps2g are recalculated. + m["ixseps1g"] = m["ixseps1"] + m["ixseps2g"] = m["ixseps2"] + + # Put metadata into the object once again with the extra entries + self.metadata = m + + def _select_region(self, radial_region=None, poloidal_region=None, custom_selection=None): + """ + Select a radial/poloidal region from the a Dataset or DataArray + + Parameters + ---------- + poloidal_region : str + Poloidal region name to select. See xhermes.selectors.get_poloidal_slices. + radial_region : str + Radial region name to select. See xhermes.selectors.slice_2d. + custom_selection : tuple of slices, optional + Custom selection in the form (slice(x_start, x_end), slice(theta_start, theta_end)). + If provided, this will override the radial_region and poloidal_region parameters. + + Returns + ------- + xarray.Dataset or xarray.DataArray + Dataset with data selected for the specified region. + """ + if custom_selection is not None: + selection = custom_selection + else: + selection = selector_2d(self.data, radial_region, poloidal_region) + + return self.data.isel(x=selection[0], theta=selection[1]) + def remove_guards(self): """ Removes radial and poloidal guard cells from Hypnotoad grid. @@ -525,6 +621,9 @@ def remove_guards(self): if m["MXG"] == 0 and m["MYG"] == 0: raise RuntimeError("X and Y guards already removed") + selector_yguards = selector_poloidal(self, "yguards") + selector_xdomain = selector_radial(self, "domain") + for key in new.keys(): item = new[key] @@ -533,12 +632,10 @@ def remove_guards(self): # If 2D array, remove radial and poloidal guards if len(item.shape) == 2: if m["MXG"] != 0: - item = item[slice(2, -2), slice(None)] + item = item[selector_xdomain, :] if m["MYG"] != 0: - item = np.delete( - item, slice_poloidal(new, "yguards"), axis=1 - ) + item = np.delete(item, selector_yguards, axis=1) # If 1D array matching radial size, remove radial guards if m["MXG"] != 0: @@ -548,14 +645,23 @@ def remove_guards(self): # If 1D array matching poloidal size, remove poloidal guards if m["MYG"] != 0: if len(item.shape) == 1 and item.shape[0] == new["ny"]: - item = np.delete(item, slice_poloidal(new, "yguards")) + item = np.delete(item, selector_yguards, axis=0) new[key] = item + new.metadata["y_boundary_guards"] = 0 + new["y_boundary_guards"] = 0 + + # Recalculate metadata now that guard cells are removed + new._add_metadata() + + # _add_metadata has to assume MXG=2 as Hypnotoad doesn't allow no guard cells. + # We have to override it back to 0. new.metadata["MXG"] = 0 new.metadata["MYG"] = 0 - new.metadata["y_boundary_guards"] = 0 - new["y_boundary_guads"] = 0 + new.metadata["ixseps1g"] = new.metadata["ixseps1"] - 2 + new.metadata["ixseps2g"] = new.metadata["ixseps2"] - 2 + new.metadata["nxg"] = new.metadata["nx"] - 4 return new diff --git a/xhermes/plotting.py b/xhermes/plotting.py index f94a387..e1a243c 100644 --- a/xhermes/plotting.py +++ b/xhermes/plotting.py @@ -1,36 +1,91 @@ -import numpy as np import matplotlib as mpl import matplotlib.pyplot as plt -from .selectors import slice_2d +import numpy as np +from .selectors import selector_2d -def plot_region(ds, region_name, dpi=150, title=""): + +def plot_selection( + ds, + radial_region=None, + poloidal_region=None, + custom_selection=None, + dpi=150, + title="", + axes=None, +): """ - Visualises selected grid region over a logical and poloidal grid plot + Visualises selected grid region over a logical and poloidal grid plot. + Takes the name of the poloidal and radial regions and passes them to slice_2d. + Alternatively, can use a custom selection tuple compatible with NumPy 2D indexing. Parameters ds : dict-like Either a Hermes-3 results dataset or a HypnotoadGrid object. Needs to have metadata with region boundaries, and Rxy, Zxy and their corner coordinates as keys. - region_name : str - Region name to show. Must be compatible with `slice_2d`. + poloidal_region : str, optional + Name of the poloidal region to select (see xhermes.selectors.get_poloidal_slices for options). + If None, please pass a custom_selection, which should be a tuple of (radial_sel, poloidal_sel) + compatible with NumPy 2D indexing. + radial_region : str, optional + Name of the radial region to select (e.g., "domain", "domain_guards", "inner_boundary", + "inner_guard", "outer_boundary", "outer_guard"). + If None, please pass a custom_selection, which should be a tuple of (radial_sel, poloidal_sel) + compatible with NumPy 2D indexing. + custom_selection : tuple of (radial_sel, poloidal_sel), optional + If poloidal_region or radial_region are None, you can pass a custom selection tuple compatible + with NumPy 2D indexing. + dpi : int, optional + Dots per inch for the figure. Higher values give better quality but larger file size. + title : str, optional + Title for the figure. Default is an empty string. """ - fig, axes = plt.subplots(1, 2, figsize=(8, 6), dpi=dpi) + if custom_selection is None: + if poloidal_region is None and radial_region is None: + raise ValueError( + "Must provide both poloidal_region and radial_region, or pass custom_selection." + ) + if poloidal_region is None or radial_region is None: + raise ValueError( + "poloidal_region and radial_region must be provided together." + ) + else: + if poloidal_region is not None or radial_region is not None: + raise ValueError( + "Pass either poloidal_region/radial_region or custom_selection, not both." + ) + if not isinstance(custom_selection, (tuple, list)) or len(custom_selection) != 2: + raise ValueError( + "custom_selection must be a 2-item tuple/list of (radial_sel, poloidal_sel)." + ) + + if custom_selection is not None: + selection = custom_selection + else: + selection = selector_2d(ds, radial_region, poloidal_region) - selection = slice_2d(ds, region_name) + if axes is None: + fig, axes = plt.subplots(1, 2, figsize=(6, 4), dpi=dpi) + own_fig = True + else: + if len(axes) != 2 or any(not hasattr(axis, "get_figure") for axis in axes): + raise ValueError("axes must contain exactly two matplotlib Axes objects.") + fig = axes[0].get_figure() + own_fig = False - plot_rz_grid(ds, mode="logical", selection=selection, ax=axes[0]) - plot_rz_grid(ds, mode="poloidal", selection=selection, ax=axes[1], legend=False) + plot_grid(ds, mode="logical", selection=selection, ax=axes[0]) + plot_grid(ds, mode="poloidal", selection=selection, ax=axes[1], legend=False) axes[0].set_title("Logical grid") axes[1].set_title("Poloidal grid") - fig.tight_layout() - fig.suptitle(title, y=1.03) - plt.show() + if own_fig: + fig.tight_layout() + fig.suptitle(title, y=1.03) + plt.show() -def plot_rz_grid( +def plot_grid( ds, selection=None, mode="logical", @@ -40,8 +95,8 @@ def plot_rz_grid( plot_region_boundaries=True, legend=True, title="", - linecolor="grey", - linewidth=0.2, + linecolor="black", + linewidth=0.05, ): """ Create a 2D polygon plot of a Hermes-3 grid @@ -52,7 +107,7 @@ def plot_rz_grid( Either a Hermes-3 results dataset or a HypnotoadGrid object. Needs to have metadata with region boundaries, and Rxy, Zxy and their corner coordinates as keys. - selection : (poloidal_sel, radial_sel) + selection : (radial_sel, poloidal_sel) Two-element tuple of int or slice specifying the row and column selectors, compatible with NumPy 2D indexing. mode : "logical" shows grid in index space. "poloidal" shows R,Z space. @@ -75,7 +130,7 @@ def plot_rz_grid( m = ds.metadata - if ax is None: + if ax == None: fig, ax = plt.subplots() # Marker size for selection plot @@ -83,17 +138,19 @@ def plot_rz_grid( ax.set_title(title) - cmap = mpl.colors.ListedColormap([ - "white", - "coral", - "limegreen", - "skyblue", - "violet", - "navy", - "grey", - "darkslategrey", - "deeppink", - ]) + cmap = mpl.colors.ListedColormap( + [ + "white", + "coral", + "limegreen", + "skyblue", + "violet", + "navy", + "grey", + "darkslategrey", + "deeppink", + ] + ) norm = mpl.colors.BoundaryNorm(np.arange(-0.5, cmap.N + 0.5, 1), cmap.N) # Handle different naming conventions in grid and xBOUT dataset @@ -141,8 +198,7 @@ def plot_rz_grid( for i in range(Nx): for j in range(Ny): p = mpl.patches.Polygon( - np - .concatenate((cell_r[i][j][tuple(idx)], cell_z[i][j][tuple(idx)])) + np.concatenate((cell_r[i][j][tuple(idx)], cell_z[i][j][tuple(idx)])) .reshape(2, 5) .T, fill=False, @@ -159,12 +215,12 @@ def plot_rz_grid( color_idx[:, m["jyseps2_1g"]] = 3 color_idx[:, m["jyseps2_2g"]] = 4 color_idx[:, m["ny_innerg"]] = 5 - color_idx[m["ixseps1"], :] = 6 + color_idx[m["ixseps1g"], :] = 6 if "single-null" not in m["topology"]: - color_idx[m["ixseps2"], :] = 7 + color_idx[m["ixseps2g"], :] = 7 - # Plot selection - if selection is not None: + # Plot selection: color patches deeppink in RZ mode + if selection != None: color_idx[selection] = 8 ax.plot( ds[Rname][selection], @@ -179,26 +235,41 @@ def plot_rz_grid( zorder=100, ) + # Plot selection ax.plot( - ds[Rname][m["ixseps1"], :], - ds[Zname][m["ixseps1"], :], - label="ixseps1", + ds[Rname][selection], + ds[Zname][selection], + label="selection", lw=0, alpha=1, - ms=2, + ms=ms_selection / 5, marker="o", + c=cmap(8), + markeredgecolor="yellow", + zorder=100, + ) + + # Plot separatrix + ax.plot( + ds[Rname][m["ixseps1g"], :], + ds[Zname][m["ixseps1g"], :], + label="ixseps1g", + lw=0, + alpha=1, + ms=2, + marker=None, c=cmap(5), ) if "single-null" not in m["topology"]: ax.plot( - ds[Rname][m["ixseps2"], :], - ds[Zname][m["ixseps2"], :], - label="ixseps2", + ds[Rname][m["ixseps2g"], :], + ds[Zname][m["ixseps2g"], :], + label="ixseps2g", lw=0, alpha=1, ms=2, - marker="o", + marker=None, c=cmap(6), ) @@ -235,12 +306,11 @@ def plot_rz_grid( color[:, m["jyseps2_1g"]] = 3 color[:, m["jyseps2_2g"]] = 4 color[:, m["ny_innerg"]] = 5 - color[m["ixseps1"], :] = 6 + color[m["ixseps1g"], :] = 6 if "single-null" not in m["topology"]: - color[m["ixseps2"], :] = 7 + color[m["ixseps2g"], :] = 7 - if selection is not None: - color[selection] = 8 + if selection != None: ax.plot( Y[selection], X[selection], @@ -260,7 +330,7 @@ def plot_rz_grid( color, cmap=cmap, norm=norm, - linewidth=0.1, + linewidth=linewidth, antialiased=True, color="k", ) @@ -274,8 +344,8 @@ def plot_rz_grid( mpl.lines.Line2D([0], [0], label="jyseps2_1g", color=cmap(3)), mpl.lines.Line2D([0], [0], label="jyseps2_2g", color=cmap(4)), mpl.lines.Line2D([0], [0], label="ny_innerg", color=cmap(5)), - mpl.lines.Line2D([0], [0], label="ixseps1", color=cmap(6)), - mpl.lines.Line2D([0], [0], label="ixseps2", color=cmap(7)), + mpl.lines.Line2D([0], [0], label="ixseps1g", color=cmap(6)), + mpl.lines.Line2D([0], [0], label="ixseps2g", color=cmap(7)), mpl.lines.Line2D( [0], [0], @@ -287,7 +357,7 @@ def plot_rz_grid( ] if legend: - ax.legend(handles=legend_handles, loc="best", ncols=2) + ax.legend(handles=legend_handles, loc="best", ncols=2, fontsize="xx-small") ax.set_axisbelow(True) ax.grid(False) diff --git a/xhermes/selectors.py b/xhermes/selectors.py index 3a376d7..d33f518 100644 --- a/xhermes/selectors.py +++ b/xhermes/selectors.py @@ -1,215 +1,501 @@ import numpy as np -def slice_poloidal(ds, name): +def selector_poloidal(ds, name=None, return_available=False): """ - Returns poloidal indices/slices for named regions within a dataset. + Returns poloidal indices for named regions within a dataset. Parameters ---------- ds : Dataset Either HypnotoadGrid or xBOUT/xHermes dataset. - name : str - Identifier of the poloidal region to select. + name : str, optional + Name of the poloidal region to select. If None, no region is selected. + return_available : bool, optional + If True, return all available poloidal regions as a list. Returns ------- - int or slice - integer index or slice describing the required poloidal indices. + slice or array + Slice or array of integer indices describing the required poloidal region. """ m = ds.metadata + # TODO: use j1_1g etc from xBOUT once it's implemented there + j1_1g = m["jyseps1_1g"] + j1_2g = m["jyseps1_2g"] + j2_1g = m["jyseps2_1g"] + j2_2g = m["jyseps2_2g"] + ixseps1g = m["ixseps1g"] MYG = m["MYG"] + MYG_half = int(MYG / 2) nyg = m["nyg"] ny_innerg = m["ny_innerg"] topology = m["topology"] index = {} - # Target selection if "single-null" in topology: - if any([ - x in name - for x in ["inner_lower", "inner_upper", "outer_lower", "outer_upper"] - ]): - raise ValueError(f"{name} region not present in {topology}") + index["core"] = slice(j1_1g + 1, j2_2g + 1) - if "single-null" in topology: + # Targets and X-points if "lower" in topology: index["inner_target"] = MYG index["outer_target"] = nyg - MYG - 1 - else: + + index["inner_xpoint"] = j1_1g + index["outer_xpoint"] = j2_2g + 1 + + elif "upper" in topology: index["inner_target"] = nyg - MYG - 1 index["outer_target"] = MYG + index["inner_xpoint"] = j2_2g + 1 + index["outer_xpoint"] = j1_1g + + index["targets"] = np.r_[index["inner_target"], index["outer_target"]] + + # R is called Rxy in the grid.. + if "Rxy" in ds.keys(): + suffix = "xy" + elif "R" in ds.keys(): + suffix = "" + else: + raise Exception("RZ coordinates not found in dataset") + + R_sep = ds[f"R{suffix}"][ixseps1g, :] + R_diff = np.diff(R_sep) + + # Single null midplane found by R gradient sign change + peaks = np.where(abs(np.diff(np.sign(R_diff))) > 0)[0] + 1 + + if "lower" in topology: + index["inner_lower_midplane"] = int(peaks[1]) + index["inner_upper_midplane"] = int(peaks[1]) + 1 + index["outer_lower_midplane"] = int(peaks[2]) + index["outer_upper_midplane"] = int(peaks[2]) - 1 + + # SOL starting in cell before midplane so that you can interpolate to exact midplane + index["inner_sol_extra"] = slice(MYG, index["inner_upper_midplane"] + 1) + index["outer_sol_extra"] = slice( + index["outer_lower_midplane"] - 1, nyg - MYG + ) + index["inner_sol_extra_guards"] = slice( + 0, index["inner_upper_midplane"] + 1 + ) + index["outer_sol_extra_guards"] = slice( + index["outer_lower_midplane"] - 1, nyg - 0 + ) + + # SOL starting at the first cell centre after the midplane + index["inner_sol"] = slice(MYG, index["inner_upper_midplane"]) + index["outer_sol"] = slice(index["outer_lower_midplane"], nyg - MYG) + index["inner_sol_guards"] = slice(0, index["inner_upper_midplane"]) + index["outer_sol_guards"] = slice(index["outer_lower_midplane"], nyg - 0) + + # SOL from target to target + index["sol"] = slice(MYG, nyg - MYG) + index["sol_guards"] = slice(0, nyg - 0) + + # SOL starting in the first cell centre after X-point + index["inner_divertor"] = slice(MYG, j1_1g + 1) + index["outer_divertor"] = slice(j2_2g + 1, nyg - MYG) + index["inner_divertor_guards"] = slice(0, j1_1g + 1) + index["outer_divertor_guards"] = slice(j2_2g + 1, nyg - 0) + + index["pfr"] = np.r_[index["inner_divertor"], index["outer_divertor"]] + index["pfr_guards"] = np.r_[ + index["inner_divertor_guards"], index["outer_divertor_guards"] + ] + + if "upper" in topology: + index["inner_lower_midplane"] = int(peaks[2]) - 1 + index["inner_upper_midplane"] = int(peaks[2]) + index["outer_lower_midplane"] = int(peaks[1]) + 1 + index["outer_upper_midplane"] = int(peaks[1]) + + # SOL starting in cell before midplane so that you can interpolate to exact midplane + index["inner_sol_extra"] = slice(index["inner_lower_midplane"], nyg - MYG) + index["outer_sol_extra"] = slice(MYG, index["outer_lower_midplane"] + 1) + index["inner_sol_extra_guards"] = slice( + index["inner_lower_midplane"], nyg - 0 + ) + index["outer_sol_extra_guards"] = slice( + 0, index["outer_lower_midplane"] + 1 + ) + + # SOL starting at the first cell centre after the midplane + index["inner_sol"] = slice(index["inner_lower_midplane"] + 1, nyg - MYG) + index["inner_sol_guards"] = slice( + index["inner_lower_midplane"] + 1, nyg - 0 + ) + index["outer_sol"] = slice(MYG, index["outer_lower_midplane"]) + index["outer_sol_guards"] = slice(0, index["outer_lower_midplane"]) + + # SOL from target to target + index["sol"] = slice(MYG, nyg - MYG) + index["sol_guards"] = slice(0, nyg - 0) + + # SOL starting in the first cell centre after X-point + index["inner_divertor"] = slice(j2_2g + 1, nyg - MYG) + index["outer_divertor"] = slice(MYG, j1_1g + 1) + index["inner_divertor_guards"] = slice(j2_2g + 1, nyg - 0) + index["outer_divertor_guards"] = slice(0, j1_1g + 1) + + index["inner_pfr"] = index["inner_divertor"] + index["outer_pfr"] = index["outer_divertor"] + index["inner_pfr_guards"] = index["inner_divertor_guards"] + index["outer_pfr_guards"] = index["outer_divertor_guards"] + + index["pfr"] = np.r_[index["inner_divertor"], index["outer_divertor"]] + index["pfr_guards"] = np.r_[ + index["inner_divertor_guards"], index["outer_divertor_guards"] + ] + elif "double-null" in topology: + # Targets index["inner_lower_target"] = MYG index["outer_lower_target"] = nyg - MYG - 1 index["inner_upper_target"] = ny_innerg - MYG * 2 - 1 index["outer_upper_target"] = ny_innerg + index["targets"] = np.r_[ + index["inner_lower_target"], + index["outer_lower_target"], + index["inner_upper_target"], + index["outer_upper_target"], + ] + + # X-point index defined as first point in divertor region + index["inner_lower_xpoint"] = j1_1g + index["inner_upper_xpoint"] = j2_1g + 1 + index["outer_upper_xpoint"] = j1_2g + index["outer_lower_xpoint"] = j2_2g + 1 + + # Double null midplane found by region cuts + index["inner_lower_midplane"] = int((j2_1g - j1_1g) / 2) + j1_1g + index["inner_upper_midplane"] = int((j2_1g - j1_1g) / 2) + j1_1g + 1 + index["outer_upper_midplane"] = int((j2_2g - j1_2g) / 2) + j1_2g + index["outer_lower_midplane"] = int((j2_2g - j1_2g) / 2) + j1_2g + 1 + + ## SOL + + # SOL starting in cell before midplane so that you can interpolate to exact midplane + index["inner_lower_sol_extra"] = slice(MYG, index["inner_lower_midplane"] + 2) + index["inner_upper_sol_extra"] = slice( + index["inner_upper_midplane"] - 1, ny_innerg - MYG - MYG + ) + index["outer_upper_sol_extra"] = slice( + ny_innerg, index["outer_lower_midplane"] + 1 + ) + index["outer_lower_sol_extra"] = slice( + index["outer_lower_midplane"] - 1, nyg - MYG + ) + index["inner_lower_sol_extra_guards"] = slice( + 0, index["inner_lower_midplane"] + 2 + ) + index["inner_upper_sol_extra_guards"] = slice( + index["inner_upper_midplane"] - 1, ny_innerg - MYG - 0 + ) + index["outer_upper_sol_extra_guards"] = slice( + ny_innerg - MYG, index["outer_lower_midplane"] + 1 + ) + index["outer_lower_sol_extra_guards"] = slice( + index["outer_lower_midplane"] - 1, nyg - 0 + ) + + # SOL starting at the first cell centre after the midplane + index["inner_lower_sol"] = slice(MYG, index["inner_lower_midplane"] + 1) + index["inner_upper_sol"] = slice( + index["inner_upper_midplane"], ny_innerg - MYG - MYG + ) + index["outer_upper_sol"] = slice(ny_innerg - 0, index["outer_lower_midplane"]) + index["outer_lower_sol"] = slice(index["outer_lower_midplane"], nyg - MYG) + + index["inner_lower_sol_guards"] = slice(0, index["inner_lower_midplane"] + 1) + index["inner_upper_sol_guards"] = slice( + index["inner_upper_midplane"], ny_innerg - MYG - 0 + ) + index["outer_upper_sol_guards"] = slice( + ny_innerg - MYG, index["outer_lower_midplane"] + ) + index["outer_lower_sol_guards"] = slice(index["outer_lower_midplane"], nyg - 0) + + # SOL upstream region (midplane to X-point) + index["inner_lower_upstream"] = slice( + index["inner_lower_xpoint"] + 1, index["inner_lower_midplane"] + 1 + ) + index["inner_upper_upstream"] = slice( + index["inner_upper_midplane"], index["inner_upper_xpoint"] + ) + index["outer_upper_upstream"] = slice( + index["outer_upper_xpoint"] + 1, index["outer_upper_midplane"] + 1 + ) + index["outer_lower_upstream"] = slice( + index["outer_lower_midplane"], index["outer_lower_xpoint"] + ) + + # SOL upstream region (midplane to X-point) with an extra cell beyond the midplane + index["inner_lower_upstream_extra"] = slice( + index["inner_lower_xpoint"] + 1, index["inner_lower_midplane"] + 2 + ) + index["inner_upper_upstream_extra"] = slice( + index["inner_upper_midplane"] - 1, index["inner_upper_xpoint"] + ) + index["outer_upper_upstream_extra"] = slice( + index["outer_upper_xpoint"] + 1, index["outer_upper_midplane"] + 2 + ) + index["outer_lower_upstream_extra"] = slice( + index["outer_lower_midplane"] - 1, index["outer_lower_xpoint"] + ) + + # SOL starting at the first cell centre after the X-point + index["inner_lower_divertor"] = slice(MYG, j1_1g + 1) + index["inner_upper_divertor"] = slice(j2_1g + 1, ny_innerg - MYG - MYG) + index["outer_upper_divertor"] = slice(ny_innerg, j1_2g + 1) + index["outer_lower_divertor"] = slice(j2_2g + 1, nyg - MYG) + + index["inner_lower_divertor_guards"] = slice(0, j1_1g + 1) + index["inner_upper_divertor_guards"] = slice(j2_1g + 1, ny_innerg - MYG - 0) + index["outer_upper_divertor_guards"] = slice(ny_innerg - MYG, j1_2g + 1) + index["outer_lower_divertor_guards"] = slice(j2_2g + 1, nyg - 0) + + index["inner_sol"] = slice(MYG, ny_innerg - MYG - MYG) + index["outer_sol"] = slice(ny_innerg, nyg - MYG) + + index["sol"] = np.r_[index["inner_sol"], index["outer_sol"]] + + index["inner_sol_guards"] = slice(0, ny_innerg - MYG - 0) + index["outer_sol_guards"] = slice(ny_innerg - MYG, nyg - 0) + + index["sol_guards"] = np.r_[ + index["inner_sol_guards"], index["outer_sol_guards"] + ] + + # Core and PFR + index["inner_core"] = slice(j1_1g + 1, j2_1g + 1) + index["outer_core"] = slice(j1_2g + 1, j2_2g + 1) + index["core"] = np.r_[index["inner_core"], index["outer_core"]] + + index["inner_lower_pfr"] = index["inner_lower_divertor"] + index["inner_upper_pfr"] = index["inner_upper_divertor"] + index["outer_lower_pfr"] = index["outer_lower_divertor"] + index["outer_upper_pfr"] = index["outer_upper_divertor"] + + index["lower_pfr"] = np.r_[ + index["inner_lower_divertor"], index["outer_lower_divertor"] + ] + index["upper_pfr"] = np.r_[ + index["outer_upper_divertor"], index["inner_upper_divertor"] + ] + index["pfr"] = np.r_[index["lower_pfr"], index["upper_pfr"]] + + index["inner_lower_pfr_guards"] = index["inner_lower_divertor_guards"] + index["inner_upper_pfr_guards"] = index["inner_upper_divertor_guards"] + index["outer_lower_pfr_guards"] = index["outer_lower_divertor_guards"] + index["outer_upper_pfr_guards"] = index["outer_upper_divertor_guards"] + + index["lower_pfr_guards"] = np.r_[ + index["inner_lower_divertor_guards"], index["outer_lower_divertor_guards"] + ] + index["upper_pfr_guards"] = np.r_[ + index["outer_upper_divertor_guards"], index["inner_upper_divertor_guards"] + ] + index["pfr_guards"] = np.r_[ + index["lower_pfr_guards"], index["upper_pfr_guards"] + ] + # Guard selection - if "guard" in name: - if MYG > 0: - if "single-null" in topology: - index["yguards"] = np.r_[slice(None, MYG), slice(nyg - MYG, nyg)] - - else: - index["yguards"] = np.r_[ - slice(None, MYG), - slice(ny_innerg - MYG * 2, ny_innerg - MYG), - slice(ny_innerg - MYG, ny_innerg), - slice(nyg - MYG, nyg), - ] + if MYG > 0: + if "single-null" in topology: + index["yguards"] = np.r_[slice(None, MYG), slice(nyg - MYG, nyg)] else: - raise ValueError("Cannot select guards - no guards found in domain!") + index["yguards"] = np.r_[ + slice(None, MYG), + slice(ny_innerg - MYG * 2, ny_innerg - MYG), + slice(ny_innerg - MYG, ny_innerg), + slice(nyg - MYG, nyg), + ] + if not return_available and not name: + raise ValueError( + "Must specify a poloidal region to select, or set return_available to True" + ) + if return_available: + return list(index.keys()) - return index[name] + if name in index: + return index[name] + else: + raise ValueError( + f"Unknown poloidal selection {name}. Must be one of {list(index.keys())}" + ) -def slice_2d(ds, name): +def selector_radial(ds, radial_region=None, return_available=False): """ - Return a tuple of radial and poloidal indices/slices for regions within a dataset. + Return a slice of radial indices for a given radial region. Parameters ---------- - ds : xarray.Dataset-like + ds : Dataset Either HypnotoadGrid or xBOUT/xHermes dataset. - name : str - Name of the region to select (e.g., "inner_target", "yguards"). + radial_region : str, optional + Name of the radial region to select (e.g., "domain", "domain_guards", "xlow_boundary", + "xlow_boundary_guard", "xup_boundary", "xup_boundary_guard"). + return_available : bool, optional + If True, return all available radial regions as a list. Returns ------- - tuple - Tuple of slices defining the requested region within the dataset. + slice + Slice describing the required radial region within the dataset. """ m = ds.metadata - # TODO: use j1_1g etc from xBOUT once it's implemented there - j1_1g = m["jyseps1_1g"] - j1_2g = m["jyseps1_2g"] - j2_1g = m["jyseps2_1g"] - j2_2g = m["jyseps2_2g"] - MXG = m["MXG"] - MYG = m["MYG"] - nxg = m["nxg"] - nyg = m["nyg"] - ny_innerg = m["ny_innerg"] - topology = m["topology"] - def polidx(x): - return slice_poloidal(ds, x) + index = { + "domain": slice(m["MXG"], m["nxg"] - m["MXG"]), + "domain_guards": slice(0, m["nxg"]), + "xguards": np.r_[slice(0, m["MXG"]), slice(m["nxg"] - m["MXG"], m["nxg"])], + "boundary_xlow": m["MXG"], + "boundary_guard_xlow": m["MXG"] - 1, + "boundary_xup": m["nxg"] - m["MXG"] - 1, + "boundary_guard_xup": m["nxg"] - m["MXG"], + "sol": slice(m["ixseps1g"], m["nxg"] - m["MXG"]), + "sol_guards": slice(m["ixseps1g"], m["nxg"]), + "core": slice(m["MXG"], m["ixseps1g"]), + "core_guards": slice(0, m["ixseps1g"]), + } + + index["pfr"] = index["core"] + index["pfr_guards"] = index["core_guards"] + + if return_available: + return list(index.keys()) + + if radial_region is None: + raise ValueError( + "Must specify a radial region to select, or set return_available to True" + ) - slice_x_domain = slice(MXG, nxg - MXG) # Domain X points (excl guards) - slice_x_outer = nxg - MXG - 1 # Last domain cell on SOL edge side - slice_x_inner = MXG + if "guard" in radial_region and m["MXG"] == 0: + raise ValueError("Cannot select X guard cells if they don't exist! MXG is 0") - slices = {} + if radial_region in index: + return index[radial_region] - slices["xguards"] = ( - np.r_[slice(0, MXG), slice(nxg - MXG, nxg)], - slice(None, None), + raise ValueError( + f"Unknown radial region {radial_region}. Must be one of {list(index.keys())}" ) - ## Single null - if "single" in topology: - slices["targets"] = ( - slice_x_domain, - np.r_[polidx("inner_target"), polidx("outer_target")], - ) - slices["core_boundary"] = (slice_x_inner, slice(j1_1g + 1, j2_2g + 1)) +def selector_2d(ds, radial_region, poloidal_region): + """ - ## Lower single null - if "lower" in topology: - slices["sol_boundary"] = ( - slice_x_outer, - slice(polidx("inner_target"), polidx("outer_target")), - ) - slices["pfr_boundary"] = ( - slice_x_inner, - np.r_[slice(MYG, j1_1g + 1), slice(j2_2g + 1, nyg - MYG)], - ) + Combines radial and poloidal selection with special handling of incompatible combinations (e.g., SOL and inner boundary). + Adds "boundary" and "boundary_guard" option for radial_region which picks the side automatically. + Returns a tuple of radial and poloidal slices. - ## Upper single null - elif "upper" in topology: - slices["sol_boundary"] = ( - slice_x_outer, - slice(polidx("outer_target"), polidx("inner_target")), - ) - slices["pfr_boundary"] = ( - slice_x_inner, - np.r_[slice(MYG, j1_1g + 1), slice(j2_2g + 1, nyg - MYG)], - ) - else: - raise ValueError("Single null topology must be either upper or lower.") + Parameters + ---------- + ds : xarray.Dataset-like + Either HypnotoadGrid or xBOUT/xHermes dataset. + radial_region : str + Name of the radial region to select (e.g., "domain", "domain_guards", "boundary", "boundary_guard"). + poloidal_region : str + Name of the poloidal region to select (see xhermes.selectors.selector_poloidal for options). - ## Double null - elif "double" in topology: - slices["targets"] = ( - slice_x_domain, - np.r_[ - polidx("inner_lower_target"), - polidx("inner_upper_target"), - polidx("outer_upper_target"), - polidx("outer_lower_target"), - ], - ) + Returns + ------- + tuple + Tuple of slices defining the requested region within the dataset. - slices["sol_inner_boundary"] = ( - slice_x_outer, - np.r_[ - slice(polidx("inner_lower_target"), polidx("inner_upper_target") + 1), - ], - ) + """ - slices["sol_outer_boundary"] = ( - slice_x_outer, - np.r_[ - slice(polidx("outer_upper_target"), polidx("outer_lower_target") + 1), - ], - ) + m = ds.metadata - slices["sol_boundary"] = ( - slice_x_outer, - np.r_[ - slice(polidx("inner_lower_target"), polidx("inner_upper_target") + 1), - slice(polidx("outer_upper_target"), polidx("outer_lower_target") + 1), - ], + ## Handle selecting guard cells if no guards present + if "guard" in radial_region and m["MXG"] == 0: + raise ValueError("Cannot select X guard cells if they don't exist! MXG is 0") + if "guard" in poloidal_region and m["MYG"] == 0: + raise ValueError("Cannot select Y guard cells if they don't exist! MYG is 0") + + ## When radial_region is just "boundary", automatically pick the side + if radial_region == "boundary" or radial_region == "boundary_guard": + if any([x in poloidal_region for x in ["sol", "divertor"]]): + x_side = "xup" + elif any([x in poloidal_region for x in ["core", "pfr"]]): + x_side = "xlow" + else: + raise ValueError( + f"Cannot automatically determine which boundary to select for poloidal region `{poloidal_region}`. " + "Please specify the radial region as either 'boundary_xlow', 'boundary_guard_xlow', 'boundary_xup', or 'boundary_guard_xup'." + ) + radial_region = f"{radial_region}_{x_side}" + + ## Handle selecting wrong radial region side + if radial_region == "boundary_xlow" and any( + [x in poloidal_region for x in ["sol", "divertor"]] + ): + raise ValueError( + f"Cannot select {poloidal_region} with {radial_region}: " + "SOL and divertor regions don't extend to the inner boundary." ) - - slices["core_boundary"] = ( - slice_x_inner, - np.r_[slice(j1_1g + 1, j2_1g + 1), slice(j1_2g + 1, j2_2g + 1)], + if radial_region == "boundary_xup" and any( + [x in poloidal_region for x in ["core", "pfr"]] + ): + raise ValueError( + f"Cannot select {poloidal_region} with {radial_region}: " + "Core and PFR regions don't extend to the outer boundary." ) - slices["pfr_boundary"] = ( - slice_x_inner, - np.r_[ - slice(MYG, j1_1g + 1), - slice(j2_1g + 1, ny_innerg - MYG * 2), - slice(ny_innerg, j1_2g + 1), - slice(j2_2g + 1, nyg - MYG), - ], + radial_selection = selector_radial(ds, radial_region) + poloidal_selection = selector_poloidal(ds, poloidal_region) + + if ( + isinstance(radial_selection, np.ndarray) + and isinstance(poloidal_selection, np.ndarray) + and radial_selection.size > 1 + and poloidal_selection.size > 1 + ): + message = ( + "Cannot combine radial and poloidal selections when both resolve to " + "non-contiguous index arrays. This produces unsupported paired advanced " + "indexing rather than a 2D region. Use two-pass handling instead, for " + "example plot the X and Y selections separately or clear guards in two passes." ) + print(message) + raise ValueError(message) + + return (radial_selection, poloidal_selection) + +def _select_region(ds, radial_region=None, poloidal_region=None, custom_selection=None): + """ + Select a radial/poloidal region from the a Dataset or DataArray + + Parameters + ---------- + poloidal_region : str + Poloidal region name to select. See xhermes.selectors.selector_poloidal. + radial_region : str + Radial region name to select. See xhermes.selectors.selector_2d. + custom_selection : tuple of slices, optional + Custom selection in the form (slice(x_start, x_end), slice(theta_start, theta_end)). + If provided, this will override the radial_region and poloidal_region parameters. + + Returns + ------- + xarray.Dataset or xarray.DataArray + Dataset with data selected for the specified region. + """ + if custom_selection is not None: + selection = custom_selection else: - raise ValueError(f"Unknown topology: {topology}") - - # Poloidal selections - if name in [ - "inner_target", - "outer_target", - "inner_lower_target", - "inner_upper_target", - "outer_lower_target", - "outer_upper_target", - "yguards", - ]: - slices[name] = (slice_x_domain, slice_poloidal(ds, name)) - - return slices[name] + selection = selector_2d(ds, radial_region, poloidal_region) + + return ds.isel(x=selection[0], theta=selection[1])