From 76f9ccf9aecccfa44d4790fedc289fc505f39a30 Mon Sep 17 00:00:00 2001 From: Luca Carniato Date: Tue, 24 Oct 2023 16:51:16 +0200 Subject: [PATCH] Added mesh deletion example (#104 | GRIDEDIT-754) --- docs/examples/09_mesh2d_deletion.ipynb | 353 + .../data_examples/global_coastline.pol | 139788 +++++++++++++++ 2 files changed, 140141 insertions(+) create mode 100644 docs/examples/09_mesh2d_deletion.ipynb create mode 100644 docs/examples/data_examples/global_coastline.pol diff --git a/docs/examples/09_mesh2d_deletion.ipynb b/docs/examples/09_mesh2d_deletion.ipynb new file mode 100644 index 00000000..00ee0319 --- /dev/null +++ b/docs/examples/09_mesh2d_deletion.ipynb @@ -0,0 +1,353 @@ +{ + "cells": [ + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "# Deleting a mesh" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "This tutorial will demonstrate mesh deletion in spherical coordinates. At the very beginning, the necessary libraries have to be imported." + ] + }, + { + "cell_type": "code", + "execution_count": 1, + "metadata": {}, + "outputs": [], + "source": [ + "import meshkernel\n", + "import matplotlib.pyplot as plt\n", + "import numpy as np\n", + "from pathlib import Path\n", + "import datetime as dt" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "## Deleting a simple mesh" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Create a rectangular grid" + ] + }, + { + "cell_type": "code", + "execution_count": 2, + "metadata": {}, + "outputs": [], + "source": [ + "lon_min,lon_max = -2.5,-1.3\n", + "lat_min,lat_max = 48.4,49.0\n", + "lon_res,lat_res = 0.01,0.01\n", + "\n", + "make_grid_parameters = meshkernel.MakeGridParameters()\n", + "make_grid_parameters.origin_x = lon_min\n", + "make_grid_parameters.origin_y = lat_min\n", + "make_grid_parameters.upper_right_x = lon_max\n", + "make_grid_parameters.upper_right_y = lat_max\n", + "make_grid_parameters.block_size_x = lon_res\n", + "make_grid_parameters.block_size_y = lat_res\n", + "\n", + "mk2 = meshkernel.MeshKernel(projection=meshkernel.ProjectionType.SPHERICAL)\n", + "mk2.get_projection()\n", + "\n", + "mk2.curvilinear_compute_rectangular_grid_on_extension(make_grid_parameters)\n", + "mk2.curvilinear_convert_to_mesh2d() \n", + "mesh2d_orig = mk2.mesh2d_get()" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Create a polygon to be used for deletion" + ] + }, + { + "cell_type": "code", + "execution_count": 3, + "metadata": {}, + "outputs": [], + "source": [ + "pol_x = np.array([-2.554972, -2.475056, -2.488361, -2.4375 , -2.418417, -2.319139,\n", + " -2.313333, -2.28625 , -2.336694, -2.314167, -2.246722, -2.213361,\n", + " -2.195028, -2.182472, -2.157944, -2.175444, -2.152528, -2.125889,\n", + " -2.152528, -2.04925 , -2.057944, -2.032111, -2.034639, -1.997083,\n", + " -2.015472, -1.975028, -1.962972, -1.989667, -1.957139, -2.015056,\n", + " -2.004583, -2.033 , -1.98925 , -1.992556, -1.941667, -1.962972,\n", + " -1.935056, -1.905028, -1.843389, -1.837111, -1.872111, -1.842528,\n", + " -1.771667, -1.635028, -1.592528, -1.511722, -1.51 , -1.470056,\n", + " -1.43 , -1.3575 , -1.412889, -1.389222, -1.447583, -1.453361,\n", + " -1.505028, -1.530056, -1.570444, -1.576278, -1.615444, -1.580417,\n", + " -1.2 , -1.2 , -2.6 , -2.554972])\n", + "\n", + "pol_y = np.array([48.599583, 48.622889, 48.64625 , 48.653722, 48.634556, 48.690389,\n", + " 48.672083, 48.667444, 48.620389, 48.612111, 48.645444, 48.57375 ,\n", + " 48.611222, 48.577889, 48.587472, 48.597472, 48.618722, 48.604528,\n", + " 48.633694, 48.639583, 48.625833, 48.624972, 48.604944, 48.578306,\n", + " 48.571667, 48.536222, 48.549944, 48.583333, 48.578306, 48.598722,\n", + " 48.614111, 48.650806, 48.668722, 48.684583, 48.684583, 48.689972,\n", + " 48.702917, 48.690417, 48.712083, 48.679972, 48.645806, 48.616222,\n", + " 48.603722, 48.617889, 48.639611, 48.621222, 48.632056, 48.625417,\n", + " 48.643722, 48.63375 , 48.659139, 48.67625 , 48.655389, 48.672083,\n", + " 48.687056, 48.73125 , 48.744167, 48.821639, 48.835806, 48.856639,\n", + " 48.9 , 48.3 , 48.3 , 48.599583])" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Perform mesh deletion. It might take a minute due to the grid size" + ] + }, + { + "cell_type": "code", + "execution_count": 4, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Deleting grid with coastlines: 0.22 sec\n" + ] + } + ], + "source": [ + "delete_pol_geom = meshkernel.GeometryList(x_coordinates=pol_x, y_coordinates=pol_y)\n", + "print('Deleting grid with coastlines: ',end='')\n", + "dtstart = dt.datetime.now()\n", + "mk2.mesh2d_delete(geometry_list=delete_pol_geom, \n", + " delete_option=meshkernel.DeleteMeshOption.INSIDE_NOT_INTERSECTED,\n", + " invert_deletion=False)\n", + "print(f'{(dt.datetime.now()-dtstart).total_seconds():.2f} sec')" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Plot the deletion result" + ] + }, + { + "cell_type": "code", + "execution_count": 5, + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "(48.29, 49.0)" + ] + }, + "execution_count": 5, + "metadata": {}, + "output_type": "execute_result" + }, + { + "data": { + "image/png": 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\n", + "text/plain": [ + "
" + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [ + "plt.close('all')\n", + "figsize = (8,4)\n", + "mesh2d = mk2.mesh2d_get()\n", + "fig, ax = plt.subplots(figsize=figsize)\n", + "mesh2d_orig.plot_edges(ax,color='grey')\n", + "mesh2d.plot_edges(ax,color='k')\n", + "ax.plot(pol_x,pol_y,'r',linewidth=1)\n", + "ax.set_ylim(lat_min-0.11,lat_max)" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "## Deleting a mesh using a global polygon" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Create a rectangular grid" + ] + }, + { + "cell_type": "code", + "execution_count": 6, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "num_faces_before 1120\n", + "num_columns 13\n", + "num_rows 40\n" + ] + } + ], + "source": [ + "lon_min,lon_max = -6, 2\n", + "lat_min,lat_max = 48.5, 51.2 \n", + "lon_res,lat_res = 0.2,0.2\n", + "\n", + "make_grid_parameters = meshkernel.MakeGridParameters()\n", + "make_grid_parameters.origin_x = lon_min\n", + "make_grid_parameters.origin_y = lat_min\n", + "make_grid_parameters.upper_right_x = lon_max\n", + "make_grid_parameters.upper_right_y = lat_max\n", + "make_grid_parameters.block_size_x = lon_res\n", + "make_grid_parameters.block_size_y = lat_res\n", + "\n", + "mk = meshkernel.MeshKernel(projection=meshkernel.ProjectionType.SPHERICAL)\n", + "mk.curvilinear_compute_rectangular_grid_on_extension(make_grid_parameters)\n", + "mk.curvilinear_convert_to_mesh2d()\n", + "mesh2d = mk.mesh2d_get()\n", + "mesh2d_orig = mk.mesh2d_get()\n", + "\n", + "num_faces_before = len(mesh2d.face_x);\n", + "num_columns = int(( lat_max - lat_min) / 0.2)\n", + "num_rows = int((lon_max - lon_min) / 0.2)\n", + "\n", + "print('num_faces_before ', num_faces_before)\n", + "print('num_columns ', num_columns)\n", + "print('num_rows ', num_rows)" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Import global coastlines (about 130 000 segments)" + ] + }, + { + "cell_type": "code", + "execution_count": 7, + "metadata": {}, + "outputs": [], + "source": [ + "polygon_file_path = Path().absolute() / \"data_examples\" / \"global_coastline.pol\"\n", + "polygon_np = np.loadtxt(polygon_file_path, comments=\"*\", skiprows=2, dtype=np.double)\n", + "pol_x = np.array(polygon_np[:, 0], dtype=np.double)\n", + "pol_y = np.array(polygon_np[:, 1], dtype=np.double)" + ] + }, + { + "cell_type": "code", + "execution_count": 8, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + ">> deleting grid with coastlines: 25.40 sec\n" + ] + } + ], + "source": [ + "print('>> deleting grid with coastlines: ',end='')\n", + "dtstart = dt.datetime.now()\n", + "delete_pol_geom = meshkernel.GeometryList(x_coordinates=pol_x, y_coordinates=pol_y)\n", + "mk.mesh2d_delete(geometry_list=delete_pol_geom, \n", + " delete_option=meshkernel.DeleteMeshOption.INSIDE_NOT_INTERSECTED,\n", + " invert_deletion=False)\n", + "print(f'{(dt.datetime.now()-dtstart).total_seconds():.2f} sec')" + ] + }, + { + "cell_type": "code", + "execution_count": 9, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "num_faces_after 1120\n", + "deleted faces 54\n" + ] + }, + { + "data": { + "image/png": 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\n", + "text/plain": [ + "
" + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [ + "plt.close('all')\n", + "figsize = (8,4)\n", + "mesh2d = mk.mesh2d_get()\n", + "fig, ax = plt.subplots(figsize=figsize)\n", + "mesh2d_orig.plot_edges(ax,color='grey')\n", + "mesh2d.plot_edges(ax,color='k')\n", + "ax.plot(pol_x,pol_y,'r',linewidth=1)\n", + "ax.set_xlim(lon_min,lon_max)\n", + "ax.set_ylim(lat_min,lat_max)\n", + "num_faces_after = len(mesh2d.face_x);\n", + "print('num_faces_after ', num_faces_before)\n", + "print('deleted faces ', num_faces_before - num_faces_after)" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [] + } + ], + "metadata": { + "kernelspec": { + "display_name": "Python 3", + "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": "3.8.6" + } + }, + "nbformat": 4, + "nbformat_minor": 5 +} diff --git a/docs/examples/data_examples/global_coastline.pol b/docs/examples/data_examples/global_coastline.pol new file mode 100644 index 00000000..26046042 --- /dev/null +++ b/docs/examples/data_examples/global_coastline.pol @@ -0,0 +1,139788 @@ +L1 +139786 2 + 180.0 68.993778 + 180.0 65.03403 + 179.994972 65.032917 + 179.966639 65.019556 + 179.936611 65.013722 + 179.921611 65.014583 + 179.901639 65.004583 + 179.859889 64.993694 + 179.785778 64.953306 + 179.750889 64.921639 + 179.5875 64.839139 + 179.534167 64.804944 + 179.525028 64.794556 + 179.484972 64.789528 + 179.473222 64.795361 + 179.454917 64.795389 + 179.366667 64.786222 + 179.293333 64.783722 + 179.245 64.774556 + 179.216583 64.765389 + 179.161722 64.760389 + 179.128333 64.75375 + 179.036722 64.724528 + 178.948278 64.685417 + 178.771583 64.619583 + 178.708333 64.60875 + 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