diff --git a/docs/examples/example_nemo_curvilinear.py b/docs/examples/example_nemo_curvilinear.py index d2496943db..17ec21b960 100644 --- a/docs/examples/example_nemo_curvilinear.py +++ b/docs/examples/example_nemo_curvilinear.py @@ -34,6 +34,34 @@ def run_nemo_curvilinear(mode, outfile, advtype="RK4"): fieldset = parcels.FieldSet.from_nemo( filenames, variables, dimensions, chunksize=chunksize ) + if advtype == "AA": + mesh_mask = f"{data_folder}/mesh_mask_edges.nc4" + fieldset.add_field( + parcels.Field.from_netcdf( + mesh_mask, "e2u", dimensions, interp_method="nearest" + ) + ) + fieldset.add_field( + parcels.Field.from_netcdf( + mesh_mask, "e1v", dimensions, interp_method="nearest" + ) + ) + fieldset.add_field( + parcels.Field.from_netcdf( + mesh_mask, "e1t", dimensions, interp_method="nearest" + ) + ) + fieldset.add_field( + parcels.Field.from_netcdf( + mesh_mask, "e2t", dimensions, interp_method="nearest" + ) + ) + fieldset.add_field( + parcels.Field( + "e3t", np.array(1), lon=0, lat=0, depth=0, interp_method="nearest" + ) + ) + assert fieldset.U.chunksize == chunksize # Now run particles as normal diff --git a/docs/examples/example_peninsula.py b/docs/examples/example_peninsula.py index b1a8c86c58..66786791da 100644 --- a/docs/examples/example_peninsula.py +++ b/docs/examples/example_peninsula.py @@ -199,13 +199,40 @@ def test_peninsula_fieldset(mode, mesh, tmpdir): assert (err_smpl <= 1.0e-3).all() -@pytest.mark.parametrize( - "mode", ["scipy"] -) # Analytical Advection only implemented in Scipy mode -@pytest.mark.parametrize("mesh", ["flat", "spherical"]) -def test_peninsula_fieldset_AnalyticalAdvection(mode, mesh, tmpdir): +@pytest.mark.parametrize("mode", ["jit", "scipy"]) +def test_peninsula_fieldset_AnalyticalAdvection(mode, tmpdir): """Execute peninsula test using Analytical Advection on C grid.""" fieldset = peninsula_fieldset(101, 51, "flat", grid_type="C") + lon = fieldset.U.lon + lat = fieldset.U.lat + dx = lon[1] - lon[0] + dy = lat[1] - lat[0] + fieldset.add_field( + parcels.Field( + "e2u", dy * np.ones((len(lat), len(lon))), lon, lat, interp_method="nearest" + ) + ) + fieldset.add_field( + parcels.Field( + "e1v", dx * np.ones((len(lat), len(lon))), lon, lat, interp_method="nearest" + ) + ) + fieldset.add_field( + parcels.Field( + "e1t", dx * np.ones((len(lat), len(lon))), lon, lat, interp_method="nearest" + ) + ) + fieldset.add_field( + parcels.Field( + "e2t", dy * np.ones((len(lat), len(lon))), lon, lat, interp_method="nearest" + ) + ) + fieldset.add_field( + parcels.Field( + "e3t", np.array(1), lon=0, lat=0, depth=0, interp_method="nearest" + ) + ) + outfile = tmpdir.join("PeninsulaAA") pset = peninsula_example( fieldset, outfile, npart=10, mode=mode, method=parcels.AdvectionAnalytical diff --git a/docs/examples/tutorial_analyticaladvection.ipynb b/docs/examples/tutorial_analyticaladvection.ipynb index 59f036ea9f..ed19863906 100644 --- a/docs/examples/tutorial_analyticaladvection.ipynb +++ b/docs/examples/tutorial_analyticaladvection.ipynb @@ -29,9 +29,7 @@ "\n", "And specifically for the implementation in Parcels \n", "\n", - "2. The `AdvectionAnalytical` kernel only works for `Scipy Particles`. \n", - "3. Since Analytical Advection does not use timestepping, the `dt` parameter in `pset.execute()` should be set to `np.inf`. For backward-in-time simulations, it should be set to `-np.inf`. \n", - "4. For time-varying fields, only the 'intermediate timesteps' scheme ([section 2.3 of Döös et al 2017](https://www.geosci-model-dev.net/10/1733/2017/gmd-10-1733-2017.pdf)) is implemented. While there is also a way to also analytically solve the time-evolving fields ([section 2.4 of Döös et al 2017](https://www.geosci-model-dev.net/10/1733/2017/gmd-10-1733-2017.pdf)), this is not yet implemented in Parcels.\n", + "2. For time-varying fields, only the 'intermediate timesteps' scheme ([section 2.3 of Döös et al 2017](https://www.geosci-model-dev.net/10/1733/2017/gmd-10-1733-2017.pdf)) is implemented. While there is also a way to also analytically solve the time-evolving fields ([section 2.4 of Döös et al 2017](https://www.geosci-model-dev.net/10/1733/2017/gmd-10-1733-2017.pdf)), this is not yet implemented in Parcels.\n", "\n", "We welcome contributions to the further development of this algorithm and in particular the analytical time-varying case. See [here](https://github.com/OceanParcels/parcels/blob/master/parcels/application_kernels/advection.py) for the code of the `AdvectionAnalytical` kernel.\n" ] @@ -52,7 +50,7 @@ "metadata": {}, "outputs": [], "source": [ - "from datetime import timedelta\n", + "from datetime import timedelta as delta\n", "\n", "import matplotlib.pyplot as plt\n", "import numpy as np\n", @@ -94,7 +92,7 @@ " def calc_r_phi(ln, lt):\n", " return np.sqrt(ln**2 + lt**2), np.arctan2(ln, lt)\n", "\n", - " omega = 2 * np.pi / timedelta(days=1).total_seconds()\n", + " omega = 2 * np.pi / delta(days=1).total_seconds()\n", " for i in range(lon.size):\n", " for j in range(lat.size):\n", " r, phi = calc_r_phi(lon[i], lat[j])\n", @@ -109,10 +107,49 @@ " fieldset = parcels.FieldSet.from_data(data, dimensions, mesh=\"flat\")\n", " fieldset.U.interp_method = \"cgrid_velocity\"\n", " fieldset.V.interp_method = \"cgrid_velocity\"\n", - " return fieldset\n", + " return fieldset, dx, dy\n", "\n", "\n", - "fieldsetRR = radialrotation_fieldset()" + "fieldsetRR, dx, dy = radialrotation_fieldset()" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "For `AdvectionAnalytical`, we also need the cell sizes of the grid, following the [Nemo naming convention](https://www.nemo-ocean.eu/doc/node20.html). These are typically given in a mesh mask file in NEMO, but we can also define them manually." + ] + }, + { + "cell_type": "code", + "execution_count": 3, + "metadata": {}, + "outputs": [], + "source": [ + "arr = np.ones((len(fieldsetRR.U.lat), len(fieldsetRR.U.lon)))\n", + "fieldsetRR.add_field(\n", + " parcels.Field(\n", + " \"e2u\", dy * arr, fieldsetRR.U.lon, fieldsetRR.U.lat, interp_method=\"nearest\"\n", + " )\n", + ")\n", + "fieldsetRR.add_field(\n", + " parcels.Field(\n", + " \"e1v\", dx * arr, fieldsetRR.U.lon, fieldsetRR.U.lat, interp_method=\"nearest\"\n", + " )\n", + ")\n", + "fieldsetRR.add_field(\n", + " parcels.Field(\n", + " \"e1t\", dx * arr, fieldsetRR.U.lon, fieldsetRR.U.lat, interp_method=\"nearest\"\n", + " )\n", + ")\n", + "fieldsetRR.add_field(\n", + " parcels.Field(\n", + " \"e2t\", dy * arr, fieldsetRR.U.lon, fieldsetRR.U.lat, interp_method=\"nearest\"\n", + " )\n", + ")\n", + "fieldsetRR.add_field(\n", + " parcels.Field(\"e3t\", np.array(1), lon=0, lat=0, depth=0, interp_method=\"nearest\")\n", + ")" ] }, { @@ -125,7 +162,7 @@ }, { "cell_type": "code", - "execution_count": 3, + "execution_count": 4, "metadata": {}, "outputs": [ { @@ -133,7 +170,7 @@ "output_type": "stream", "text": [ "INFO: Output files are stored in radialAnalytical.zarr.\n", - "100%|██████████| 90000.0/90000.0 [00:00<00:00, 137242.58it/s]\n" + "100%|██████████| 90000.0/90000.0 [00:01<00:00, 65943.40it/s]\n" ] } ], @@ -146,7 +183,7 @@ " particle.radius = fieldset.R[time, particle.depth, particle.lat, particle.lon]\n", "\n", "\n", - "MyParticle = parcels.ScipyParticle.add_variables(\n", + "MyParticle = parcels.JITParticle.add_variables(\n", " [\n", " parcels.Variable(\"radius\", dtype=np.float32, initial=0.0),\n", " parcels.Variable(\"radius_start\", dtype=np.float32, initial=0.0),\n", @@ -156,12 +193,12 @@ "\n", "pset = parcels.ParticleSet(fieldsetRR, pclass=MyParticle, lon=0, lat=4e3, time=0)\n", "\n", - "output = pset.ParticleFile(name=\"radialAnalytical.zarr\", outputdt=timedelta(hours=1))\n", + "output = pset.ParticleFile(name=\"radialAnalytical.zarr\", outputdt=delta(hours=1))\n", "\n", "pset.execute(\n", - " pset.Kernel(UpdateR) + parcels.AdvectionAnalytical,\n", - " runtime=timedelta(hours=25),\n", - " dt=timedelta(hours=1), # needs to be the same as outputdt for Analytical Advection\n", + " [UpdateR, parcels.AdvectionAnalytical],\n", + " runtime=delta(hours=25),\n", + " dt=output.outputdt, # needs to be the same as outputdt for Analytical Advection\n", " output_file=output,\n", ")" ] @@ -176,7 +213,7 @@ }, { "cell_type": "code", - "execution_count": 4, + "execution_count": 5, "metadata": {}, "outputs": [ { @@ -184,13 +221,13 @@ "output_type": "stream", "text": [ "Particle radius at start of run 4000.0\n", - "Particle radius at end of run 4002.281494140625\n", - "Change in Particle radius 2.281494140625\n" + "Particle radius at end of run 3999.969970703125\n", + "Change in Particle radius -0.030029296875\n" ] }, { "data": { - "image/png": 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", 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", "text/plain": [ "
" ] @@ -220,7 +257,7 @@ }, { "cell_type": "code", - "execution_count": 5, + "execution_count": 6, "metadata": {}, "outputs": [], "source": [ @@ -270,6 +307,26 @@ " )\n", " fieldset.U.interp_method = \"cgrid_velocity\"\n", " fieldset.V.interp_method = \"cgrid_velocity\"\n", + "\n", + " # Again, add the cell edge sizes manually\n", + " arr = np.ones((len(lat), len(lon)))\n", + " fieldset.add_field(\n", + " parcels.Field(\"e2u\", dy * arr, lon, lat, interp_method=\"nearest\")\n", + " )\n", + " fieldset.add_field(\n", + " parcels.Field(\"e1v\", dx * arr, lon, lat, interp_method=\"nearest\")\n", + " )\n", + " fieldset.add_field(\n", + " parcels.Field(\"e1t\", dx * arr, lon, lat, interp_method=\"nearest\")\n", + " )\n", + " fieldset.add_field(\n", + " parcels.Field(\"e2t\", dy * arr, lon, lat, interp_method=\"nearest\")\n", + " )\n", + " fieldset.add_field(\n", + " parcels.Field(\n", + " \"e3t\", np.array(1), lon=0, lat=0, depth=0, interp_method=\"nearest\"\n", + " )\n", + " )\n", " return fieldset\n", "\n", "\n", @@ -286,7 +343,7 @@ }, { "cell_type": "code", - "execution_count": 6, + "execution_count": 7, "metadata": {}, "outputs": [ { @@ -294,20 +351,20 @@ "output_type": "stream", "text": [ "INFO: Output files are stored in doublegyreAA.zarr.\n", - "100%|██████████| 3.0/3.0 [00:01<00:00, 1.51it/s] \n" + "100%|██████████| 3.0/3.0 [00:01<00:00, 2.74it/s] \n" ] } ], "source": [ "X, Y = np.meshgrid(np.arange(0.15, 1.85, 0.1), np.arange(0.15, 0.85, 0.1))\n", "\n", - "psetAA = parcels.ParticleSet(fieldsetDG, pclass=parcels.ScipyParticle, lon=X, lat=Y)\n", + "psetAA = parcels.ParticleSet(fieldsetDG, pclass=parcels.JITParticle, lon=X, lat=Y)\n", "\n", "output = psetAA.ParticleFile(name=\"doublegyreAA.zarr\", outputdt=0.1)\n", "\n", "psetAA.execute(\n", " parcels.AdvectionAnalytical,\n", - " dt=0.1, # needs to be the same as outputdt for Analytical Advection\n", + " dt=output.outputdt, # needs to be the same as outputdt for Analytical Advection\n", " runtime=3,\n", " output_file=output,\n", ")" @@ -323,7 +380,7 @@ }, { "cell_type": "code", - "execution_count": 7, + "execution_count": 8, "metadata": {}, "outputs": [], "source": [ @@ -363,7 +420,7 @@ }, { "cell_type": "code", - "execution_count": 8, + "execution_count": 9, "metadata": {}, "outputs": [ { @@ -554,42 +611,42 @@ "\n", "\n", "
\n", - " \n", + " \n", "
\n", - " \n", + " oninput=\"anim2f2b607d5258446cb3a2ed3c3d2df4bb.set_frame(parseInt(this.value));\">\n", "
\n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", "
\n", - "
\n", - " \n", - " \n", - " Once\n", + " \n", - " \n", - " Loop\n", + " \n", - " \n", + " \n", "
\n", "
\n", "
\n", @@ -599,14058 +656,14423 @@ " /* Instantiate the Animation class. */\n", " /* The IDs given should match those used in the template above. */\n", " (function() {\n", - " var img_id = \"_anim_img06a5826590524fcfa21840aa9e303f4b\";\n", - " var slider_id = \"_anim_slider06a5826590524fcfa21840aa9e303f4b\";\n", - " var loop_select_id = \"_anim_loop_select06a5826590524fcfa21840aa9e303f4b\";\n", - " var frames = new Array(30);\n", + " var img_id = \"_anim_img2f2b607d5258446cb3a2ed3c3d2df4bb\";\n", + " var slider_id = \"_anim_slider2f2b607d5258446cb3a2ed3c3d2df4bb\";\n", + " var loop_select_id = \"_anim_loop_select2f2b607d5258446cb3a2ed3c3d2df4bb\";\n", + " var frames = new Array(31);\n", " \n", " frames[0] = \"data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAArwAAAH0CAYAAADfWf7fAAAAOXRFWHRTb2Z0d2FyZQBNYXRwbG90\\\n", - "bGliIHZlcnNpb24zLjguMCwgaHR0cHM6Ly9tYXRwbG90bGliLm9yZy81sbWrAAAACXBIWXMAAA9h\\\n", - "AAAPYQGoP6dpAABixklEQVR4nO3deXwTdf7H8XcoPShHuaRcBQrKJYcCgoAIiIAICPJz8QcrKOIq\\\n", - 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loop_select_id);\n", " }, 0);\n", " })()\n", @@ -14660,7 +15082,7 @@ "" ] }, - "execution_count": 8, + "execution_count": 9, "metadata": {}, "output_type": "execute_result" } @@ -14679,14 +15101,14 @@ }, { "cell_type": "code", - "execution_count": 9, + "execution_count": 10, "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ - "100%|██████████| 3.0/3.0 [00:00<00:00, 168.91it/s]\n" + "100%|██████████| 3.0/3.0 [00:00<00:00, 156.99it/s]\n" ] } ], @@ -14705,12 +15127,12 @@ }, { "cell_type": "code", - "execution_count": 10, + "execution_count": 11, "metadata": {}, "outputs": [ { "data": { - "image/png": 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", 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", "text/plain": [ "
" ] @@ -14746,7 +15168,7 @@ }, { "cell_type": "code", - "execution_count": 11, + "execution_count": 12, "metadata": {}, "outputs": [], "source": [ @@ -14804,6 +15226,21 @@ " )\n", " fieldset.U.interp_method = \"cgrid_velocity\"\n", " fieldset.V.interp_method = \"cgrid_velocity\"\n", + "\n", + " # Again, add the cell edge sizes manually\n", + " arr = np.ones((len(lat), len(lon)))\n", + " fieldset.add_field(\n", + " parcels.Field(\"e2u\", dy * arr, lon, lat, interp_method=\"nearest\")\n", + " )\n", + " fieldset.add_field(\n", + " parcels.Field(\"e1v\", dx * arr, lon, lat, interp_method=\"nearest\")\n", + " )\n", + " fieldset.add_field(\n", + " parcels.Field(\"e1t\", dx * arr, lon, lat, interp_method=\"nearest\")\n", + " )\n", + " fieldset.add_field(\n", + " parcels.Field(\"e2t\", dy * arr, lon, lat, interp_method=\"nearest\")\n", + " )\n", " return fieldset\n", "\n", "\n", @@ -14820,7 +15257,7 @@ }, { "cell_type": "code", - "execution_count": 12, + "execution_count": 13, "metadata": {}, "outputs": [], "source": [ @@ -14828,6 +15265,11 @@ "fieldsetBJ.add_constant(\"halo_east\", fieldsetBJ.U.grid.lon[-1])\n", "fieldsetBJ.add_periodic_halo(zonal=True)\n", "\n", + "# Add the vertical cell size after the halo is added\n", + "fieldsetBJ.add_field(\n", + " parcels.Field(\"e3t\", np.array(1), lon=0, lat=0, depth=0, interp_method=\"nearest\")\n", + ")\n", + "\n", "\n", "def ZonalBC(particle, fieldset, time):\n", " if particle.lon < fieldset.halo_west:\n", @@ -14846,7 +15288,7 @@ }, { "cell_type": "code", - "execution_count": 13, + "execution_count": 14, "metadata": {}, "outputs": [ { @@ -14854,7 +15296,7 @@ "output_type": "stream", "text": [ "INFO: Output files are stored in bickleyjetAA.zarr.\n", - "100%|██████████| 86400.0/86400.0 [00:02<00:00, 36291.48it/s]\n" + "100%|██████████| 86400.0/86400.0 [00:00<00:00, 95206.88it/s] \n" ] } ], @@ -14862,15 +15304,15 @@ "X, Y = np.meshgrid(np.arange(0, 19900, 100), np.arange(-100, 100, 100))\n", "\n", "psetAA = parcels.ParticleSet(\n", - " fieldsetBJ, pclass=parcels.ScipyParticle, lon=X, lat=Y, time=0\n", + " fieldsetBJ, pclass=parcels.JITParticle, lon=X, lat=Y, time=0\n", ")\n", "\n", - "output = psetAA.ParticleFile(name=\"bickleyjetAA.zarr\", outputdt=timedelta(hours=1))\n", + "output = psetAA.ParticleFile(name=\"bickleyjetAA.zarr\", outputdt=delta(hours=1))\n", "\n", "psetAA.execute(\n", - " parcels.AdvectionAnalytical + psetAA.Kernel(ZonalBC),\n", - " dt=timedelta(hours=1), # needs to be the same as outputdt for Analytical Advection\n", - " runtime=timedelta(days=1),\n", + " [parcels.AdvectionAnalytical, ZonalBC],\n", + " dt=output.outputdt, # needs to be the same as outputdt for Analytical Advection\n", + " runtime=delta(days=1),\n", " output_file=output,\n", ")" ] @@ -14885,7 +15327,7 @@ }, { "cell_type": "code", - "execution_count": 14, + "execution_count": 15, "metadata": {}, "outputs": [], "source": [ @@ -14925,7 +15367,7 @@ }, { "cell_type": "code", - "execution_count": 15, + "execution_count": 16, "metadata": {}, "outputs": [ { @@ -15116,42 +15558,42 @@ "\n", "\n", "
\n", - " \n", + " \n", "
\n", - " \n", + " oninput=\"anim4fa49fde44ae4339a387c41dbdf3b62a.set_frame(parseInt(this.value));\">\n", "
\n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", "
\n", - "
\n", - " \n", - " \n", - " Once\n", + " \n", - " \n", - " Loop\n", + " \n", - " \n", + " \n", "
\n", "
\n", "
\n", @@ -15161,241 +15603,573 @@ " /* Instantiate the Animation class. */\n", " /* The IDs given should match those used in the template above. */\n", " (function() {\n", - " var img_id = \"_anim_imgd730f8fa75904579a37a091d195cf12e\";\n", - " var slider_id = \"_anim_sliderd730f8fa75904579a37a091d195cf12e\";\n", - " var loop_select_id = \"_anim_loop_selectd730f8fa75904579a37a091d195cf12e\";\n", - " var frames = new Array(24);\n", + " var img_id = \"_anim_img4fa49fde44ae4339a387c41dbdf3b62a\";\n", + " var slider_id = \"_anim_slider4fa49fde44ae4339a387c41dbdf3b62a\";\n", + " var loop_select_id = \"_anim_loop_select4fa49fde44ae4339a387c41dbdf3b62a\";\n", + " var frames = new Array(25);\n", " \n", " frames[0] = \"data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAArwAAAH0CAYAAADfWf7fAAAAOXRFWHRTb2Z0d2FyZQBNYXRwbG90\\\n", - "bGliIHZlcnNpb24zLjguMCwgaHR0cHM6Ly9tYXRwbG90bGliLm9yZy81sbWrAAAACXBIWXMAAA9h\\\n", - "AAAPYQGoP6dpAABNwElEQVR4nO3deVyU5f7/8feogIAwgguLopKpaaiZlqIVmqWVS572LHPL4mtm\\\n", - 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the object is initialized. */\n", " setTimeout(function() {\n", - " animd730f8fa75904579a37a091d195cf12e = new Animation(frames, img_id, slider_id, 100.0,\n", + " anim4fa49fde44ae4339a387c41dbdf3b62a = new Animation(frames, img_id, slider_id, 100.0,\n", " loop_select_id);\n", " }, 0);\n", " })()\n", @@ -27975,7 +28714,7 @@ "" ] }, - "execution_count": 15, + "execution_count": 16, "metadata": {}, "output_type": "execute_result" } @@ -27994,14 +28733,14 @@ }, { "cell_type": "code", - "execution_count": 16, + "execution_count": 17, "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ - "100%|██████████| 86400.0/86400.0 [00:00<00:00, 2998038.18it/s]\n" + "100%|██████████| 86400.0/86400.0 [00:00<00:00, 1696246.81it/s]\n" ] } ], @@ -28009,7 +28748,7 @@ "psetRK4 = parcels.ParticleSet(fieldsetBJ, pclass=parcels.JITParticle, lon=X, lat=Y)\n", "\n", "psetRK4.execute(\n", - " [parcels.AdvectionRK4, ZonalBC], dt=timedelta(minutes=5), runtime=timedelta(days=1)\n", + " [parcels.AdvectionRK4, ZonalBC], dt=delta(minutes=5), runtime=delta(days=1)\n", ")" ] }, @@ -28023,12 +28762,12 @@ }, { "cell_type": "code", - "execution_count": 17, + "execution_count": 18, "metadata": {}, "outputs": [ { "data": { - "image/png": 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", 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", 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" ] @@ -28047,7 +28786,7 @@ ], "metadata": { "kernelspec": { - "display_name": "Python 3", + "display_name": "Python 3 (ipykernel)", "language": "python", "name": "python3" }, @@ -28061,7 +28800,7 @@ "name": "python", "nbconvert_exporter": "python", "pygments_lexer": "ipython3", - "version": "3.11.5" + "version": "3.12.3" } }, "nbformat": 4, diff --git a/parcels/application_kernels/advection.py b/parcels/application_kernels/advection.py index 9defaaad14..934fde98a1 100644 --- a/parcels/application_kernels/advection.py +++ b/parcels/application_kernels/advection.py @@ -110,7 +110,8 @@ def AdvectionRK45(particle, fieldset, time): def AdvectionAnalytical(particle, fieldset, time): - """Advection of particles using 'analytical advection' integration. + """Advection of particles using 'analytical advection' integration. This code only works in SciPy mode. + The JIT version of this code is hardcoded in C in advectionanalytical.h, and is called by the JIT version of this kernel. Based on Ariane/TRACMASS algorithm, as detailed in e.g. Doos et al (https://doi.org/10.5194/gmd-10-1733-2017). Note that the time-dependent scheme is currently implemented with 'intermediate timesteps' @@ -136,27 +137,53 @@ def AdvectionAnalytical(particle, fieldset, time): particle.lon, particle.lat, particle.depth, particle=particle ) if withW: + updatexi = 0 + updateyi = 0 if abs(xsi - 1) < tol: - if fieldset.U.data[0, zi + 1, yi + 1, xi + 1] > 0: - xi += 1 + if fieldset.U.data[0, zi + 1, yi + 1, xi + 1] > 0: # TODO update scipy code here to match JIT kernel + updatexi = 1 xsi = 0 + elif abs(xsi) < tol: + if fieldset.U.data[0, zi, yi, xi] < 0: + updatexi = -1 + xsi = 1 if abs(eta - 1) < tol: if fieldset.V.data[0, zi + 1, yi + 1, xi + 1] > 0: - yi += 1 + updateyi = 1 eta = 0 + elif abs(eta) < tol: + if fieldset.V.data[0, zi, yi, xi] < 0: + yi -= 1 + eta = 1 if abs(zeta - 1) < tol: if fieldset.W.data[0, zi + 1, yi + 1, xi + 1] > 0: zi += 1 zeta = 0 + if abs(zeta) < tol: + if fieldset.W.data[0, zi, yi, xi] < 0: + zi -= 1 + zeta = 1 + xi += updatexi + yi += updateyi else: + updatexi = 0 if abs(xsi - 1) < tol: if fieldset.U.data[0, yi + 1, xi + 1] > 0: - xi += 1 + updatexi = 1 xsi = 0 + elif abs(xsi) < tol: + if fieldset.U.data[0, yi, xi] < 0: + updatexi = -1 + xsi = 1 if abs(eta - 1) < tol: if fieldset.V.data[0, yi + 1, xi + 1] > 0: yi += 1 eta = 0 + elif abs(eta) < tol: + if fieldset.V.data[0, yi, xi] < 0: + yi -= 1 + eta = 1 + xi += updatexi particle.xi[:] = xi particle.yi[:] = yi @@ -284,3 +311,69 @@ def compute_rs(r, B, delta, s_min): particle.dt = max(direction * s_min * (dxdy * dz), 1e-7) else: particle.dt = min(direction * s_min * (dxdy * dz), -1e-7) + + +def AdvectionAnalytical_2D_JIT(particle, fieldset, time): + """JIT version of 2D AdvectionAnalytical kernel. + + The code itself is in advectionanalytical.h and is automatically included + when using AdvectionAnalytical in JIT mode. + """ + flow3D = 0 + calcAdvectionAnalytical_JIT( # noqa + "parcels_customed_Cfunc_pointer_args", + fieldset.U, + fieldset.V, + fieldset.V, # Note repeating V field here; W is not used in 2D + flow3D, + fieldset.e2u, + fieldset.e1v, + fieldset.e1t, + fieldset.e2t, + fieldset.e3t, + particle.xi, + particle.yi, + particle.zi, + particle.ti, + particle.lon, + particle.lat, + particle.depth, + time, + particle.dt, + particle_dlon, # noqa + particle_dlat, # noqa + particle_ddepth, # noqa + ) + + +def AdvectionAnalytical_3D_JIT(particle, fieldset, time): + """JIT version of 3D AdvectionAnalytical kernel. + + The code itself is in advectionanalytical.h and is automatically included + when using AdvectionAnalytical in JIT mode. + """ + flow3D = 1 + calcAdvectionAnalytical_JIT( # noqa + "parcels_customed_Cfunc_pointer_args", + fieldset.U, + fieldset.V, + fieldset.W, + flow3D, + fieldset.e2u, + fieldset.e1v, + fieldset.e1t, + fieldset.e2t, + fieldset.e3t, + particle.xi, + particle.yi, + particle.zi, + particle.ti, + particle.lon, + particle.lat, + particle.depth, + time, + particle.dt, + particle_dlon, # noqa + particle_dlat, # noqa + particle_ddepth, # noqa + ) diff --git a/parcels/application_kernels/advectionanalytical.h b/parcels/application_kernels/advectionanalytical.h new file mode 100644 index 0000000000..598b9b260f --- /dev/null +++ b/parcels/application_kernels/advectionanalytical.h @@ -0,0 +1,345 @@ +#include +#include +#include + +double compute_rs(double r, double B, double delta, double s_min, double tol){ + if (fabs(B) < tol){ + return -delta *s_min + r; + } else { + return (r + delta / B) * exp(-B * s_min) - delta / B; + } +} + +void compute_ds(double F0, double F1, double r, double time_direction, double tol, + double *ds, double *B, double *delta){ + double up = F0 * (1-r) + F1 * r; + double r_target = 0; + if (up >=0.){ + r_target = 1.; + } + *delta = -F0; + *B = F0 - F1; + double F_r1 = r_target + *delta / *B; + double F_r0 = r + *delta / *B; + if (fabs(*B) < tol){ + *B = 0; + F_r1 = 0.0/0.0; // SET TO NAN + F_r0 = 0.0/0.0; // SET TO NAN + } + + if (fabs(*B) < tol && fabs(*delta) < tol){ + *ds = 1.0 /0.0; // SET TO INFINITY + } else if (*B == 0){ + *ds = -(r_target - r) / *delta; + } else if (F_r1 * F_r0 < tol){ + *ds = 1.0 /0.0; // SET TO INFINITY + } else { + *ds = - 1. / *B * log(F_r1 / F_r0); + } + + if (fabs(*ds) < tol){ + *ds = 1.0 /0.0; // SET TO INFINITY + } +} + + +static inline StatusCode calcAdvectionAnalytical_JIT(CField *fu, CField *fv, CField *fw, double *flow3D_dbl, + CField *e2u, CField *e1v, CField *e1t, CField *e2t, CField *e3t, + int *xi, int *yi, int *zi, int *ti, + double *lon, double *lat, double *depth, + double *time, double *dt, + double *particle_dlon, double *particle_dlat, double *particle_ddepth) +{ + StatusCode status; + CStructuredGrid *grid = fu->grid->grid; + GridType gtype = fu->grid->gtype; + GridIndexingType gridindexingtype = fu->gridindexingtype; + int xdim = grid->xdim; + int igrid = fu->igrid; + + double tol_grid = 1e-4; // Tolerance for grid search + double tol_compute = 1e-10; // Tolerance for analytical computation + int maxCellupdates = 10; // Maximum number of cell updates before throwing an interpolation error + double numIntermediateTimeSteps= 144; // TODO check 10; // number of intermediate time steps + double time_direction = 1; // TODO rename to time_time_direction + if (*dt < 0) + time_direction = -1; + + double xsi, rs_x, ds_x, B_x, delta_x; + double eta, rs_y, ds_y, B_y, delta_y; + double zeta, rs_z, ds_z, B_z, delta_z; + double tau, ds_t; + int tii, first_tstep_only; + + if (grid->tdim == 1){ + tii = 0; + tau = 0; + ds_t = *dt; + status = search_indices(*lon, *lat, *depth, grid, &xi[igrid], &yi[igrid], &zi[igrid], + &xsi, &eta, &zeta, gtype, tii, 0, 0, 1, CGRID_VELOCITY, gridindexingtype); + first_tstep_only = 1; + } else { + status = search_time_index(time, grid->tdim, grid->time, &ti[igrid], fu->time_periodic, + grid->tfull_min, grid->tfull_max, grid->periods); CHECKSTATUS(status); + + double t0 = grid->time[ti[igrid]]; + double t1 = grid->time[ti[igrid]+1]; + tii = ti[igrid]; + tau = (*time - t0) / (t1 - t0); + + double tau_IntermediateTimeStep = roundf(tau*numIntermediateTimeSteps)/numIntermediateTimeSteps; + double tau_NextIntermediateTimeStep = tau_IntermediateTimeStep + 1/numIntermediateTimeSteps*time_direction; + ds_t = (tau_IntermediateTimeStep+tau_NextIntermediateTimeStep)/2*(t1 - t0) - (*time - t0); + if (fabs(ds_t) < 1e-3){ + ds_t = 1/numIntermediateTimeSteps*(t1 - t0)*time_direction; + } + ds_t = min(fabs(ds_t), fabs(*dt))*time_direction; + status = search_indices(*lon, *lat, *depth, grid, &xi[igrid], &yi[igrid], &zi[igrid], + &xsi, &eta, &zeta, gtype, tii, *time, t0, t1, CGRID_VELOCITY, gridindexingtype); + first_tstep_only = 0; + } + CHECKSTATUS(status); + + float dataU_2D[2][2][2]; + float dataV_2D[2][2][2]; + float dataU_3D[2][2][2][2]; + float dataV_3D[2][2][2][2]; + float dataW_3D[2][2][2][2]; + + int flow3D = (int) *flow3D_dbl; + + bool updateCells = 1; + int numUpdates = 0; + while ((updateCells == 1) && (numUpdates < maxCellupdates)){ + if (flow3D == 0){ + if (gridindexingtype == NEMO) { + status = getCell2D(fu, xi[igrid], yi[igrid], tii, dataU_2D, first_tstep_only); CHECKSTATUS(status); + status = getCell2D(fv, xi[igrid], yi[igrid], tii, dataV_2D, first_tstep_only); CHECKSTATUS(status); + } else if (gridindexingtype == MITGCM) { + status = getCell2D(fu, xi[igrid], yi[igrid]-1, tii, dataU_2D, first_tstep_only); CHECKSTATUS(status); + status = getCell2D(fv, xi[igrid]-1, yi[igrid], tii, dataV_2D, first_tstep_only); CHECKSTATUS(status); + } + updateCells = 0; + if (xsi > 1 - tol_grid){ + if (((grid->tdim > 1) && (((1-tau)*dataU_2D[0][1][1] + tau*dataU_2D[1][1][1])*time_direction > 0)) || + ((grid->tdim == 1) && (dataU_2D[0][1][1]*time_direction > 0))){ + *xi += 1; + xsi = 0; + updateCells = 1; + } + } else if (xsi < tol_grid){ + if (((grid->tdim > 1) && (((1-tau)*dataU_2D[0][1][0] + tau*dataU_2D[1][1][0])*time_direction < 0)) || + ((grid->tdim == 1) && (dataU_2D[0][1][0]*time_direction < 0))){ + *xi -= 1; + xsi = 1; + updateCells = 1; + } + } + if (eta > 1 - tol_grid){ + if (((grid->tdim > 1) && (((1-tau)*dataV_2D[0][1][1] + tau*dataV_2D[1][1][1])*time_direction > 0)) || + ((grid->tdim == 1) && (dataV_2D[0][1][1]*time_direction > 0))){ + *yi += 1; + eta = 0; + updateCells = 1; + } + } else if (eta < tol_grid){ + if (((grid->tdim > 1) && (((1-tau)*dataV_2D[0][0][1] + tau*dataV_2D[1][0][1])*time_direction < 0)) || + ((grid->tdim == 1) && (dataV_2D[0][0][1]*time_direction < 0))){ + *yi -= 1; + eta = 1; + updateCells = 1; + } + } + } else if (flow3D == 1){ + if (gridindexingtype == NEMO) { + status = getCell3D(fu, xi[igrid], yi[igrid], zi[igrid], tii, dataU_3D, first_tstep_only); CHECKSTATUS(status); + status = getCell3D(fv, xi[igrid], yi[igrid], zi[igrid], tii, dataV_3D, first_tstep_only); CHECKSTATUS(status); + status = getCell3D(fw, xi[igrid], yi[igrid], zi[igrid], tii, dataW_3D, first_tstep_only); CHECKSTATUS(status); + } else if (gridindexingtype == MITGCM) { + status = getCell3D(fu, xi[igrid], yi[igrid]-1, zi[igrid], tii, dataU_3D, first_tstep_only); CHECKSTATUS(status); + status = getCell3D(fv, xi[igrid]-1, yi[igrid], zi[igrid], tii, dataV_3D, first_tstep_only); CHECKSTATUS(status); + status = getCell3D(fw, xi[igrid], yi[igrid], zi[igrid], tii, dataW_3D, first_tstep_only); CHECKSTATUS(status); + } + updateCells = 0; + if (xsi > 1 - tol_grid){ + if (((grid->tdim > 1) && (((1-tau)*dataU_3D[0][1][1][1] + tau*dataU_3D[1][1][1][1])*time_direction > 0)) || + ((grid->tdim == 1) && (dataU_3D[0][1][1][1]*time_direction > 0))){ + *xi += 1; + xsi = 0; + updateCells = 1; + } + } else if (xsi < tol_grid){ + if (((grid->tdim > 1) && (((1-tau)*dataU_3D[0][1][1][0] + tau*dataU_3D[1][1][1][0])*time_direction < 0)) || + ((grid->tdim == 1) && (dataU_3D[0][1][1][0]*time_direction < 0))){ + *xi -= 1; + xsi = 1; + updateCells = 1; + } + } + if (eta > 1 - tol_grid){ + if (((grid->tdim > 1) && (((1-tau)*dataV_3D[0][1][1][1] + tau*dataV_3D[1][1][1][1])*time_direction > 0)) || + ((grid->tdim == 1) && (dataV_3D[0][1][1][1]*time_direction > 0))){ + *yi += 1; + eta = 0; + updateCells = 1; + } + } else if (eta < tol_grid){ + if (((grid->tdim > 1) && (((1-tau)*dataV_3D[0][1][0][1] + tau*dataV_3D[1][1][0][1])*time_direction < 0)) || + ((grid->tdim == 1) && (dataV_3D[0][1][0][1]*time_direction < 0))){ + *yi -= 1; + eta = 1; + updateCells = 1; + } + } + if (zeta > 1 - tol_grid){ + if (((grid->tdim > 1) && (((1-tau)*dataW_3D[0][1][1][1] + tau*dataW_3D[1][1][1][1])*time_direction > 0)) || + ((grid->tdim == 1) && (dataW_3D[0][1][1][1]*time_direction > 0))){ + *zi += 1; + zeta = 0; + updateCells = 1; + } + } else if (zeta < tol_grid){ + if (((grid->tdim > 1) && (((1-tau)*dataW_3D[0][0][1][1] + tau*dataW_3D[1][0][1][1])*time_direction < 0)) || + ((grid->tdim == 1) && (dataW_3D[0][0][1][1]*time_direction < 0))){ + *zi -= 1; + zeta = 1; + updateCells = 1; + } + } + } + numUpdates++; + } + if (numUpdates >= maxCellupdates){ + printf("Number of cell updates exceeded maximum number of updates\n"); + return ERRORINTERPOLATION; + } + + double px[4]; + double py[4]; + int iN; + if( (gtype == RECTILINEAR_Z_GRID) || (gtype == RECTILINEAR_S_GRID) ){ + float *xgrid = grid->lon; + float *ygrid = grid->lat; + for (iN=0; iN < 4; ++iN){ + px[iN] = xgrid[*xi+min(1, (iN%3))]; + py[iN] = ygrid[*yi+iN/2]; + } + } + else{ + float (* xgrid)[xdim] = (float (*)[xdim]) grid->lon; + float (* ygrid)[xdim] = (float (*)[xdim]) grid->lat; + for (iN=0; iN < 4; ++iN){ + px[iN] = xgrid[*yi+iN/2][*xi+min(1, (iN%3))]; + py[iN] = ygrid[*yi+iN/2][*xi+min(1, (iN%3))]; + } + for (int i4 = 1; i4 < 4; ++i4){ + if (px[i4] < px[0] - 180) px[i4] += 360; + if (px[i4] > px[0] + 180) px[i4] -= 360; + } + } + + double pz[2]; + double dz = 1; + if (flow3D == 1){ + pz[0] = grid->depth[*zi]; + pz[1] = grid->depth[*zi+1]; + float data_e3t[2][2][2][2]; + status = getCell3D(e3t, 0, 0, *zi, tii, data_e3t, 1); CHECKSTATUS(status); + dz = data_e3t[0][0][0][0]; + } + + float data_e2u[2][2][2]; + float data_e1v[2][2][2]; + float data_e1t[2][2][2]; + float data_e2t[2][2][2]; + if (gridindexingtype == NEMO) { + status = getCell2D(e2u, xi[igrid], yi[igrid], 0, data_e2u, 1); CHECKSTATUS(status); + status = getCell2D(e1v, xi[igrid], yi[igrid], 0, data_e1v, 1); CHECKSTATUS(status); + } else if (gridindexingtype == MITGCM) { + status = getCell2D(e2u, xi[igrid], yi[igrid]-1, 0, data_e2u, 1); CHECKSTATUS(status); + status = getCell2D(e1v, xi[igrid]-1, yi[igrid], 0, data_e1v, 1); CHECKSTATUS(status); + } + status = getCell2D(e1t, xi[igrid], yi[igrid], 0, data_e1t, 1); CHECKSTATUS(status); // TODO check if this is same for NEMO and MITGCM + status = getCell2D(e2t, xi[igrid], yi[igrid], 0, data_e2t, 1); CHECKSTATUS(status); + double c4 = data_e2u[0][1][0]; + double c2 = data_e2u[0][1][1]; + double c1 = data_e1v[0][0][1]; + double c3 = data_e1v[0][1][1]; + double dxdy = data_e1t[0][0][0] * data_e2t[0][0][0]; + + double U0, U1, V0, V1, W0, W1; + if (flow3D == 0){ + if (grid->tdim > 1){ + U0 = ((1-tau)*dataU_2D[0][1][0] + tau*dataU_2D[1][1][0]) * c4 * time_direction; + U1 = ((1-tau)*dataU_2D[0][1][1] + tau*dataU_2D[1][1][1]) * c2 * time_direction; + V0 = ((1-tau)*dataV_2D[0][0][1] + tau*dataV_2D[1][0][1]) * c1 * time_direction; + V1 = ((1-tau)*dataV_2D[0][1][1] + tau*dataV_2D[1][1][1]) * c3 * time_direction; + } else { + U0 = dataU_2D[0][1][0] * c4 * time_direction; + U1 = dataU_2D[0][1][1] * c2 * time_direction; + V0 = dataV_2D[0][0][1] * c1 * time_direction; + V1 = dataV_2D[0][1][1] * c3 * time_direction; + } + } else if (flow3D == 1){ + if (grid->tdim > 1){ + U0 = ((1-tau)*dataU_3D[0][1][1][0] + tau*dataU_3D[1][1][1][0]) * c4 * dz * time_direction; + U1 = ((1-tau)*dataU_3D[0][1][1][1] + tau*dataU_3D[1][1][1][1]) * c2 * dz * time_direction; + V0 = ((1-tau)*dataV_3D[0][1][0][1] + tau*dataV_3D[1][1][0][1]) * c1 * dz * time_direction; + V1 = ((1-tau)*dataV_3D[0][1][1][1] + tau*dataV_3D[1][1][1][1]) * c3 * dz * time_direction; + W0 = ((1-tau)*dataW_3D[0][0][1][1] + tau*dataW_3D[1][0][1][1]) * dxdy * time_direction; + W1 = ((1-tau)*dataW_3D[0][1][1][1] + tau*dataW_3D[1][1][1][1]) * dxdy * time_direction; + } else { + U0 = dataU_3D[0][1][1][0] * c4 * dz * time_direction; + U1 = dataU_3D[0][1][1][1] * c2 * dz * time_direction; + V0 = dataV_3D[0][1][0][1] * c1 * dz * time_direction; + V1 = dataV_3D[0][1][1][1] * c3 * dz * time_direction; + W0 = dataW_3D[0][0][1][1] * dxdy * time_direction; + W1 = dataW_3D[0][1][1][1] * dxdy * time_direction; + } + } + + compute_ds(U0, U1, xsi, time_direction, tol_compute, &ds_x, &B_x, &delta_x); + compute_ds(V0, V1, eta, time_direction, tol_compute, &ds_y, &B_y, &delta_y); + if (flow3D == 1){ + compute_ds(W0, W1, zeta, time_direction, tol_compute, &ds_z, &B_z, &delta_z); + } else { + ds_z = 1.0/0.0; + } + + double s_min = min(min(min(fabs(ds_x), fabs(ds_y)), fabs(ds_z)), fabs(ds_t / (dxdy * dz))); + + rs_x = compute_rs(xsi, B_x, delta_x, s_min, tol_compute); + rs_y = compute_rs(eta, B_y, delta_y, s_min, tol_compute); + + *particle_dlon += (1.-rs_x)*(1.-rs_y) * px[0] + rs_x * (1.-rs_y) * px[1] + rs_x * rs_y * px[2] + (1.-rs_x)*rs_y * px[3] - *lon; + *particle_dlat += (1.-rs_x)*(1.-rs_y) * py[0] + rs_x * (1.-rs_y) * py[1] + rs_x * rs_y * py[2] + (1.-rs_x)*rs_y * py[3] - *lat; + + if (flow3D == 1){ + rs_z = compute_rs(zeta, B_z, delta_z, s_min, tol_compute); + *particle_ddepth += (1.-rs_z) * pz[0] + rs_z * pz[1] - *depth; + } + + if ((rs_x < -tol_grid) || (rs_x > 1+tol_grid) || + (rs_y < -tol_grid) || (rs_y > 1+tol_grid) || + ((flow3D == 1) && ((rs_z < -tol_grid) || (rs_z > 1+tol_grid)))){ + + printf("Particle out of bounds\n"); + printf("rs_x, rs_y, rs_z, s_min = %f, %f, %f %f\n", rs_x, rs_y, rs_z, s_min); + printf("xi, yi, zi, ti = %d, %d, %d, %d\n", *xi, *yi, *zi, tii); + printf("xsi, eta, zeta, tau = %f, %f, %f %f\n", xsi, eta, zeta, tau); + printf("c1, c2, c3, c4 = %f, %f, %f, %f\n", c1, c2, c3, c4); + printf("U0, U1, V0, V1, W0, W1 = %f, %f, %f, %f, %f, %f\n", U0, U1, V0, V1, W0, W1); + printf("px, py, pz = %f, %f, %f\n", px[0], py[0], pz[0]); + printf("dxdy, dz = %f, %f\n", dxdy, dz); + + return ERRORINTERPOLATION; + } + + if (*dt > 0){ + *dt = max(time_direction * s_min * dxdy * dz, 1e-7); + } else { + *dt = min(time_direction * s_min * dxdy * dz, 1e-7); + } + + return SUCCESS; +} diff --git a/parcels/compilation/codegenerator.py b/parcels/compilation/codegenerator.py index 921b422cb4..67815fb175 100644 --- a/parcels/compilation/codegenerator.py +++ b/parcels/compilation/codegenerator.py @@ -178,10 +178,6 @@ def __init__(self, obj, attr): class ParticleXiYiZiTiAttributeNode(IntrinsicNode): def __init__(self, obj, attr): - logger.warning_once( - f"Be careful when sampling particle.{attr}, as this is updated in the kernel loop. " - "Best to place the sampling statement before advection." - ) self.obj = obj.ccode self.attr = attr @@ -549,6 +545,9 @@ def visit_Call(self, node): else: for a in node.args: self.visit(a) + if isinstance(a, ParticleXiYiZiTiAttributeNode): + ngrid = str(self.fieldset.gridset.size if self.fieldset is not None else 1) + a.ccode = f"{a.obj}->{a.attr}[pnum*{ngrid}]" if a.ccode == "parcels_customed_Cfunc_pointer_args": pointer_args = True parcels_customed_Cfunc = True @@ -678,6 +677,10 @@ def visit_Subscript(self, node): if isinstance(node.value, FieldNode) or isinstance(node.value, VectorFieldNode): node.ccode = node.value.__getitem__(node.slice.ccode).ccode elif isinstance(node.value, ParticleXiYiZiTiAttributeNode): + logger.warning_once( + f"Be careful when sampling particle.{node.value.attr}, as this is updated in the kernel loop. " + "Best to place the sampling statement before advection." + ) ngrid = str(self.fieldset.gridset.size if self.fieldset is not None else 1) node.ccode = f"{node.value.obj}->{node.value.attr}[pnum*{ngrid}+{node.slice.ccode}]" elif isinstance(node.value, IntrinsicNode): @@ -951,7 +954,10 @@ def generate(self, funcname, field_args, const_args, kernel_ast, c_include): ccode += [str(c.Typedef(c.GenerableStruct("", vdeclp, declname=pname)))] if c_include: - ccode += [c_include] + if "\n" in c_include: # c_include is a function-string + ccode += [c_include] + else: + ccode += [str(c.Include(f"{c_include}", system=False))] # ==== Insert kernel code ==== # ccode += [str(kernel_ast)] diff --git a/parcels/field.py b/parcels/field.py index aa36fad46e..5beea1d714 100644 --- a/parcels/field.py +++ b/parcels/field.py @@ -1473,6 +1473,7 @@ class CField(Structure): ("igrid", c_int), ("allow_time_extrapolation", c_int), ("time_periodic", c_int), + ("gridindexingtype", c_int), ("data_chunks", POINTER(POINTER(POINTER(c_float)))), ("grid", POINTER(CGrid)), ] @@ -1492,6 +1493,8 @@ class CField(Structure): else: self.c_data_chunks[i] = None + gridindexingtype_mapping = {"nemo": 0, "mitgcm": 1, "mom5": 2, "pop": 3} + cstruct = CField( self.grid.xdim, self.grid.ydim, @@ -1500,6 +1503,7 @@ class CField(Structure): self.igrid, allow_time_extrapolation, time_periodic, + gridindexingtype_mapping[self.gridindexingtype], (POINTER(POINTER(c_float)) * len(self.c_data_chunks))(*self.c_data_chunks), pointer(self.grid.ctypes_struct), ) diff --git a/parcels/include/parcels.h b/parcels/include/parcels.h index e4d8431e31..bb4a72ff6e 100644 --- a/parcels/include/parcels.h +++ b/parcels/include/parcels.h @@ -18,7 +18,7 @@ extern "C" { typedef struct { - int xdim, ydim, zdim, tdim, igrid, allow_time_extrapolation, time_periodic; + int xdim, ydim, zdim, tdim, igrid, allow_time_extrapolation, time_periodic, gridindexingtype; float ****data_chunks; CGrid *grid; } CField; diff --git a/parcels/kernel.py b/parcels/kernel.py index fff3571d13..3b61f5633b 100644 --- a/parcels/kernel.py +++ b/parcels/kernel.py @@ -23,6 +23,8 @@ from parcels._compat import MPI from parcels.application_kernels.advection import ( AdvectionAnalytical, + AdvectionAnalytical_2D_JIT, + AdvectionAnalytical_3D_JIT, AdvectionRK4_3D, AdvectionRK45, ) @@ -191,6 +193,17 @@ def __init__( # Derive meta information from pyfunc, if not given self.check_fieldsets_in_kernels(pyfunc) + if (pyfunc is AdvectionAnalytical) and self.ptype.uses_jit: + if fieldset.U.grid.zdim > 1: + pyfunc = AdvectionAnalytical_3D_JIT + self.funcname = "AdvectionAnalytical_3D_JIT" + if not hasattr(fieldset, "W"): + raise AttributeError("AdvectionAnalytical in 3D requires a W field in the fieldset") + else: + pyfunc = AdvectionAnalytical_2D_JIT + self.funcname = "AdvectionAnalytical_2D_JIT" + self._c_include = "advectionanalytical.h" + if funcvars is not None: self.funcvars = funcvars elif hasattr(pyfunc, "__code__"): @@ -354,12 +367,15 @@ def check_fieldsets_in_kernels(self, pyfunc): elif pyfunc is AdvectionAnalytical: if self.fieldset.particlefile is not None: self.fieldset.particlefile.analytical = True - if self._ptype.uses_jit: - raise NotImplementedError("Analytical Advection only works in Scipy mode") if self._fieldset.U.interp_method != "cgrid_velocity": raise NotImplementedError("Analytical Advection only works with C-grids") if self._fieldset.U.grid.gtype not in [GridType.CurvilinearZGrid, GridType.RectilinearZGrid]: raise NotImplementedError("Analytical Advection only works with Z-grids in the vertical") + for f in ["e2u", "e1v", "e1t", "e2t", "e3t"]: + if not hasattr(self._fieldset, f): + raise AttributeError( + f"Analytical Advection requires fieldset.{f}, as provided in Nemo mesh files" + ) elif pyfunc is AdvectionRK45: if not hasattr(self.fieldset, "RK45_tol"): logger.info( diff --git a/parcels/particleset.py b/parcels/particleset.py index 5d9c6a5717..6f9106b41e 100644 --- a/parcels/particleset.py +++ b/parcels/particleset.py @@ -959,7 +959,14 @@ def execute( self.kernel.remove_lib() cppargs = ["-DDOUBLE_COORD_VARIABLES"] if self.particledata.lonlatdepth_dtype else None self.kernel.compile( - compiler=GNUCompiler(cppargs=cppargs, incdirs=[os.path.join(get_package_dir(), "include"), "."]) + compiler=GNUCompiler( + cppargs=cppargs, + incdirs=[ + os.path.join(get_package_dir(), "include"), + os.path.join(get_package_dir(), "application_kernels"), + ".", + ], + ) ) self.kernel.load_lib() if output_file: @@ -1061,6 +1068,11 @@ def execute( tol = 1e-12 time = starttime + if ( + output_file and output_file.analytical + ): # output analytical solution at start time # TODO check if possible to make this cleaner + output_file.write(self, time) + while (time < endtime and dt > 0) or (time > endtime and dt < 0): time_at_startofloop = time diff --git a/parcels/tools/exampledata_utils.py b/parcels/tools/exampledata_utils.py index 07e59e3a82..c8b8885403 100644 --- a/parcels/tools/exampledata_utils.py +++ b/parcels/tools/exampledata_utils.py @@ -34,6 +34,7 @@ "U_purely_zonal-ORCA025_grid_U.nc4", "V_purely_zonal-ORCA025_grid_V.nc4", "mesh_mask.nc4", + "mesh_mask_edges.nc4", ], "NemoNorthSeaORCA025-N006_data": [ "ORCA025-N06_20000104d05U.nc", diff --git a/tests/test_advection.py b/tests/test_advection.py index 0ba7b5639d..4490681566 100644 --- a/tests/test_advection.py +++ b/tests/test_advection.py @@ -503,18 +503,25 @@ def fieldset_decaying(xdim=100, ydim=100, maxtime=timedelta(hours=6)): ("AdvDiffM1", 1e-2, True), ("RK4", 1e-5, False), ("RK45", 1e-5, False), - ("AA", 1e-3, False), + ("AA", 1e-2, False), ], ) def test_decaying_eddy(fieldset_decaying, mode, method, rtol, diffField, npart=1): fieldset = fieldset_decaying if method == "AA": - if mode == "jit": - return # AnalyticalAdvection not implemented in JIT - else: - # needed for AnalyticalAdvection to work, but comes at expense of accuracy - fieldset.U.interp_method = "cgrid_velocity" - fieldset.V.interp_method = "cgrid_velocity" + lon = fieldset.U.lon + dx = lon[1] - lon[0] + lat = fieldset.U.lat + dy = lat[1] - lat[0] + fieldset.add_field(Field("e2u", dy * np.ones((len(lat), len(lon))), lon, lat, interp_method="nearest")) + fieldset.add_field(Field("e1v", dx * np.ones((len(lat), len(lon))), lon, lat, interp_method="nearest")) + fieldset.add_field(Field("e1t", dx * np.ones((len(lat), len(lon))), lon, lat, interp_method="nearest")) + fieldset.add_field(Field("e2t", dy * np.ones((len(lat), len(lon))), lon, lat, interp_method="nearest")) + fieldset.add_field(Field("e3t", np.array(1), lon=0, lat=0, depth=0, interp_method="nearest")) + + # needed for AnalyticalAdvection to work, but comes at expense of accuracy + fieldset.U.interp_method = "cgrid_velocity" + fieldset.V.interp_method = "cgrid_velocity" if diffField: fieldset.add_field(Field("Kh_zonal", np.zeros(fieldset.U.data.shape), grid=fieldset.U.grid)) @@ -550,7 +557,7 @@ def test_analyticalAgrid(mode): pset.execute(AdvectionAnalytical, runtime=1) -@pytest.mark.parametrize("mode", ["scipy"]) # JIT not implemented +@pytest.mark.parametrize("mode", ["scipy", "jit"]) @pytest.mark.parametrize("u", [1, -0.2, -0.3, 0]) @pytest.mark.parametrize("v", [1, -0.3, 0, -1]) @pytest.mark.parametrize("w", [None, 1, -0.3, 0, -1]) @@ -559,33 +566,41 @@ def test_uniform_analytical(mode, u, v, w, direction, tmpdir): lon = np.arange(0, 15, dtype=np.float32) lat = np.arange(0, 15, dtype=np.float32) if w is not None: - depth = np.arange(0, 40, 2, dtype=np.float32) + dz = 2 + depth = np.arange(0, 40, dz, dtype=np.float32) U = u * np.ones((depth.size, lat.size, lon.size), dtype=np.float32) V = v * np.ones((depth.size, lat.size, lon.size), dtype=np.float32) W = w * np.ones((depth.size, lat.size, lon.size), dtype=np.float32) fieldset = FieldSet.from_data({"U": U, "V": V, "W": W}, {"lon": lon, "lat": lat, "depth": depth}, mesh="flat") fieldset.W.interp_method = "cgrid_velocity" else: + dz = 1 + depth = np.array([0]) U = u * np.ones((lat.size, lon.size), dtype=np.float32) V = v * np.ones((lat.size, lon.size), dtype=np.float32) fieldset = FieldSet.from_data({"U": U, "V": V}, {"lon": lon, "lat": lat}, mesh="flat") fieldset.U.interp_method = "cgrid_velocity" fieldset.V.interp_method = "cgrid_velocity" + fieldset.add_field(Field("e2u", np.ones((len(lat), len(lon))), lon, lat, interp_method="nearest")) + fieldset.add_field(Field("e1v", np.ones((lat.size, lon.size)), lon, lat, interp_method="nearest")) + fieldset.add_field(Field("e1t", np.ones((lat.size, lon.size)), lon, lat, interp_method="nearest")) + fieldset.add_field(Field("e2t", np.ones((lat.size, lon.size)), lon, lat, interp_method="nearest")) + fieldset.add_field(Field("e3t", dz * np.ones((depth.size)), lon=0, lat=0, depth=depth, interp_method="nearest")) x0, y0, z0 = 6.1, 6.2, 20 + runtime = 4 pset = ParticleSet(fieldset, pclass=ptype[mode], lon=x0, lat=y0, depth=z0) - outfile_path = tmpdir.join("uniformanalytical.zarr") outfile = pset.ParticleFile(name=outfile_path, outputdt=1, chunks=(1, 1)) - pset.execute(AdvectionAnalytical, runtime=4, dt=direction, output_file=outfile) + pset.execute(AdvectionAnalytical, runtime=runtime, dt=direction, output_file=outfile) assert np.abs(pset.lon - x0 - pset.time * u) < 1e-6 assert np.abs(pset.lat - y0 - pset.time * v) < 1e-6 - if w: + if w is not None: assert np.abs(pset.depth - z0 - pset.time * w) < 1e-4 ds = xr.open_zarr(outfile_path) times = (direction * ds["time"][:]).values.astype("timedelta64[s]")[0] - timeref = np.arange(1, 5).astype("timedelta64[s]") + timeref = np.arange(runtime + 1).astype("timedelta64[s]") assert np.allclose(times, timeref, atol=np.timedelta64(1, "ms")) lons = ds["lon"][:].values - assert np.allclose(lons, x0 + direction * u * np.arange(1, 5)) + assert np.allclose(lons, x0 + direction * u * np.arange(runtime + 1))