Changeset 3528 for trunk/LMDZ.GENERIC
- Timestamp:
- Nov 26, 2024, 11:20:48 AM (2 weeks ago)
- Location:
- trunk/LMDZ.GENERIC/utilities/photochemistry
- Files:
-
- 3 edited
Legend:
- Unmodified
- Added
- Removed
-
trunk/LMDZ.GENERIC/utilities/photochemistry/Photochem_Visualizer.ipynb
r3511 r3528 3 3 { 4 4 "cell_type": "markdown", 5 "id": " e95cb3d6-faab-4db6-84e0-3ff64cb9dfeb",5 "id": "99703d03-5db7-4850-add9-77033d4c6217", 6 6 "metadata": {}, 7 7 "source": [ … … 23 23 "source": [ 24 24 "## Loading simulation and calculating reaction rates" 25 ] 26 }, 27 { 28 "cell_type": "markdown", 29 "id": "50a0abe3-e224-4b07-95dc-a424dd35cdcc", 30 "metadata": {}, 31 "source": [ 32 "If you do not have a simulation with photochemistry at hand, you can download an example file with: \n", 33 "```\n", 34 "wget https://web.lmd.jussieu.fr/~mmaurice/photochem_example.zip\n", 35 "unzip photochem_example.zip\n", 36 "```" 25 37 ] 26 38 }, … … 35 47 "output_type": "stream", 36 48 "text": [ 37 " H2O2/3D/start_no_CO/diagfi61 loaded, simulations lasts 60.541668sols\n"49 "./photochem_example/diagfi.nc loaded, simulations lasts 1.0 sols\n" 38 50 ] 39 51 } … … 42 54 "import photochem_postproc as pcpp\n", 43 55 "\n", 44 "sim_path = ' H2O2/3D/start_no_CO'\n",45 "NetCDF_filename = 'diagfi 61'\n",56 "sim_path = './photochem_example'\n", 57 "NetCDF_filename = 'diagfi.nc'\n", 46 58 "\n", 47 59 "# The simu class is just a wrapper for xr.Dataset\n", … … 54 66 "metadata": {}, 55 67 "source": [ 56 "Now let's try to calculate automatically the rates of all reactions found in the reactfile"68 "Now let's load the chemical network. Notice that unlike in this example, the reaction network is normally located in a ***chemnetwork/reactfile*** file." 57 69 ] 58 70 }, … … 60 72 "cell_type": "code", 61 73 "execution_count": 2, 62 "id": " 80f1c90a-7bfc-4e95-b614-c6e8432c53b3",74 "id": "355df458-41a8-4d48-a21c-49a427f94ea5", 63 75 "metadata": {}, 64 76 "outputs": [ … … 68 80 "text": [ 69 81 "reaction no + hv -> n + o seems to be hard-coded. Add it manually if needed.\n", 70 "reaction co + oh -> co2 + h seems to be hard-coded. Add it manually if needed.\n", 71 "['o2', 'o', 'o1d', 'o3', 'h2o2', 'oh', 'h2o_vap', 'h', 'co2', 'co', 'ho2', 'h2']\n" 82 "reaction co + oh -> co2 + h seems to be hard-coded. Add it manually if needed.\n" 72 83 ] 73 84 } 74 85 ], 75 86 "source": [ 76 "my_sim = pcpp.compute_rates(my_sim)\n", 77 "\n", 78 "# We can see that species list have been added\n", 79 "# to the simu object (as well as reactions dict)\n", 80 "print(my_sim.species)" 87 "my_sim.network = pcpp.network.from_file(my_sim.path+'/network.def')" 81 88 ] 82 89 }, … … 91 98 { 92 99 "cell_type": "code", 93 "execution_count": 4,94 "id": " e1ed253d-9186-4871-bf93-5ba0fc5f6a66",100 "execution_count": 3, 101 "id": "bf9f8c56-6615-4f9f-acae-c788a9543770", 95 102 "metadata": {}, 96 103 "outputs": [], 97 104 "source": [ 98 105 "# First load the parametrization for its rate\n", 99 "from reaction_rate_lib import k_ JPL_2015\n",106 "from reaction_rate_lib import k_CO_OH_to_CO2_H_JPL_2015\n", 100 107 "\n", 101 108 "# Then create the reaction objet (here for the reaction co + oh -> co2 + h):\n", 102 "hard_coded_reaction = pcpp.reaction(['co','oh'],['co2','h'],k_JPL_2015)\n", 103 "\n", 104 "# Finally, add it to the reactions of my_sim\n", 105 "my_sim = pcpp.compute_rates(my_sim,{'co + oh -> co2 + h':hard_coded_reaction})" 109 "hard_coded_reaction = pcpp.reaction(['co','oh'],['co2','h'],k_CO_OH_to_CO2_H_JPL_2015)\n", 110 "\n", 111 "my_sim.network.append(hard_coded_reaction)" 112 ] 113 }, 114 { 115 "cell_type": "markdown", 116 "id": "5b193a59-9338-487e-977e-35556a7a405a", 117 "metadata": {}, 118 "source": [ 119 "We are now ready to compute the rates (be careful with memory, as it will add 2 4D fields per chemical species, and 2 4D fields per reaction!)" 120 ] 121 }, 122 { 123 "cell_type": "code", 124 "execution_count": null, 125 "id": "776388e6-0506-428b-a99c-f02283bad4d8", 126 "metadata": {}, 127 "outputs": [], 128 "source": [ 129 "my" 106 130 ] 107 131 }, … … 125 149 { 126 150 "cell_type": "code", 151 "execution_count": 4, 152 "id": "f34cbcfa-339b-46dd-b33e-4c699a118f60", 153 "metadata": {}, 154 "outputs": [], 155 "source": [ 156 "import matplotlib.pyplot as plt" 157 ] 158 }, 159 { 160 "cell_type": "markdown", 161 "id": "779d0619-582e-4628-8161-5c0d9d943261", 162 "metadata": {}, 163 "source": [ 164 "#### Meridional slice" 165 ] 166 }, 167 { 168 "cell_type": "code", 127 169 "execution_count": 5, 128 "id": "f34cbcfa-339b-46dd-b33e-4c699a118f60",129 "metadata": {},130 "outputs": [],131 "source": [132 "import matplotlib.pyplot as plt"133 ]134 },135 {136 "cell_type": "markdown",137 "id": "779d0619-582e-4628-8161-5c0d9d943261",138 "metadata": {},139 "source": [140 "#### Meridional slice"141 ]142 },143 {144 "cell_type": "code",145 "execution_count": 6,146 170 "id": "f54ea828-ea01-4f8c-9349-e5f051ef7043", 147 171 "metadata": {}, … … 149 173 { 150 174 "data": { 151 "image/png": "iVBORw0KGgoAAAANSUhEUgAABRUAAAHHCAYAAAAhwb9EAAAAOXRFWHRTb2Z0d2FyZQBNYXRwbG90bGliIHZlcnNpb24zLjkuMiwgaHR0cHM6Ly9tYXRwbG90bGliLm9yZy8hTgPZAAAACXBIWXMAAA9hAAAPYQGoP6dpAAB 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152 176 "text/plain": [ 153 177 "<Figure size 640x480 with 6 Axes>" … … 184 208 { 185 209 "cell_type": "code", 186 "execution_count": 7,210 "execution_count": 6, 187 211 "id": "2328745a-55e1-40d9-86c7-41f04bea872c", 188 212 "metadata": {}, … … 190 214 { 191 215 "data": { 192 "image/png": "iVBORw0KGgoAAAANSUhEUgAABRUAAAHHCAYAAAAhwb9EAAAAOXRFWHRTb2Z0d2FyZQBNYXRwbG90bGliIHZlcnNpb24zLjkuMiwgaHR0cHM6Ly9tYXRwbG90bGliLm9yZy8hTgPZAAAACXBIWXMAAA9hAAAPYQGoP6dpAA 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193 217 "text/plain": [ 194 218 "<Figure size 640x480 with 6 Axes>" … … 225 249 { 226 250 "cell_type": "code", 227 "execution_count": 8, 228 "id": "e2aa2f5b-c527-44f8-98a5-ebde0e62f01f", 229 "metadata": {}, 230 "outputs": [ 231 { 232 "data": { 233 "text/plain": [ 234 "'kg/kg'" 235 ] 236 }, 237 "execution_count": 8, 238 "metadata": {}, 239 "output_type": "execute_result" 240 } 241 ], 242 "source": [ 243 "profile = my_sim.get_subset('h2o_vap',)\n", 244 "profile.units" 245 ] 246 }, 247 { 248 "cell_type": "code", 249 "execution_count": 9, 251 "execution_count": 7, 250 252 "id": "4f544843-012d-41a6-8d7a-c4b40f45a5e1", 251 253 "metadata": {}, … … 253 255 { 254 256 "data": { 255 "image/png": "iVBORw0KGgoAAAANSUhEUgAAAjIAAAG1CAYAAADjkR6kAAAAOXRFWHRTb2Z0d2FyZQBNYXRwbG90bGliIHZlcnNpb24zLjkuMiwgaHR0cHM6Ly9tYXRwbG90bGliLm9yZy8hTgPZAAAACXBIWXMAAA9hAAAPYQGoP6dpAAC 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",257 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", 256 258 "text/plain": [ 257 259 "<Figure size 640x480 with 1 Axes>" … … 291 293 { 292 294 "cell_type": "code", 293 "execution_count": 10,295 "execution_count": 8, 294 296 "id": "56b07967-3900-4454-ac0d-29cfae7cc1f9", 295 297 "metadata": {}, … … 302 304 "w_lon = widgets.FloatSlider(min=-180, max=180, step=1, description=\"longitude\")\n", 303 305 "w_alt = widgets.FloatSlider(min=0, max=max(my_sim.data[\"altitude\"]), step=1, description=\"altitude\")\n", 304 "w_time = widgets.FloatSlider(min=0, max=max(my_sim[\"Time\"]), step= 1, description=\"time\")\n",306 "w_time = widgets.FloatSlider(min=0, max=max(my_sim[\"Time\"]), step=0.1, description=\"time\")\n", 305 307 "\n", 306 308 "# Fields\n", 307 "w_single_sp = widgets.Select(options=my_sim. species, value=\"h2o_vap\", description=\"species\")\n",308 "w_multiple_sp = widgets.SelectMultiple(options=my_sim. species, value=[\"h2o_vap\"], description=\"species\")\n",309 "w_reactions = widgets.SelectMultiple(options=my_sim. reactions.keys(), value=[\"co2 + hv -> co + o\"], description=\"reactions\")\n",309 "w_single_sp = widgets.Select(options=my_sim.network.species, value=\"h2o_vap\", description=\"species\")\n", 310 "w_multiple_sp = widgets.SelectMultiple(options=my_sim.network.species, value=[\"h2o_vap\"], description=\"species\")\n", 311 "w_reactions = widgets.SelectMultiple(options=my_sim.network.reactions.keys(), value=[\"co2 + hv -> co + o\"], description=\"reactions\")\n", 310 312 "\n", 311 313 "# Miscelaneous\n", … … 324 326 { 325 327 "cell_type": "code", 326 "execution_count": 11,328 "execution_count": 9, 327 329 "id": "56e81d82-fd55-464c-a746-66cf23822957", 328 330 "metadata": {}, … … 331 333 "data": { 332 334 "application/vnd.jupyter.widget-view+json": { 333 "model_id": " 6d5cd66506d34879ac2252b9a7c3e026",335 "model_id": "09d636f9d1544e818b3d65401146cc63", 334 336 "version_major": 2, 335 337 "version_minor": 0 … … 339 341 ] 340 342 }, 341 "execution_count": 11,343 "execution_count": 9, 342 344 "metadata": {}, 343 345 "output_type": "execute_result" … … 367 369 { 368 370 "cell_type": "code", 369 "execution_count": 1 2,371 "execution_count": 10, 370 372 "id": "fd7b4103-0436-4bda-bb39-96666c39f332", 371 373 "metadata": {}, … … 374 376 "data": { 375 377 "application/vnd.jupyter.widget-view+json": { 376 "model_id": " 36798865efc74c7aba687cf67cb26d54",378 "model_id": "c11050a864054709a98c962bcc721bb9", 377 379 "version_major": 2, 378 380 "version_minor": 0 379 381 }, 380 382 "text/plain": [ 381 "VBox(children=(FloatSlider(value=0.0, description='time', max= 60.54166793823242, step=1.0), FloatSlider(value=…"382 ] 383 }, 384 "execution_count": 1 2,383 "VBox(children=(FloatSlider(value=0.0, description='time', max=1.0), FloatSlider(value=0.0, description='altitu…" 384 ] 385 }, 386 "execution_count": 10, 385 387 "metadata": {}, 386 388 "output_type": "execute_result" … … 410 412 { 411 413 "cell_type": "code", 412 "execution_count": 1 3,414 "execution_count": 11, 413 415 "id": "e4691cae-637b-4555-ac87-d556521a4c3f", 414 416 "metadata": {}, … … 417 419 "data": { 418 420 "application/vnd.jupyter.widget-view+json": { 419 "model_id": " acdd52eb1fd8445c8b970c414fe2d10e",421 "model_id": "8df03ed7eb3d46609f51c8c87fb3ff24", 420 422 "version_major": 2, 421 423 "version_minor": 0 422 424 }, 423 425 "text/plain": [ 424 "HBox(children=(VBox(children=(FloatSlider(value= 55.0, description='time', max=60.54166793823242, step=1.0), Fl…"425 ] 426 }, 427 "execution_count": 1 3,426 "HBox(children=(VBox(children=(FloatSlider(value=0.0, description='time', max=1.0), FloatSlider(value=0.0, desc…" 427 ] 428 }, 429 "execution_count": 11, 428 430 "metadata": {}, 429 431 "output_type": "execute_result" … … 457 459 { 458 460 "cell_type": "code", 459 "execution_count": 1 5,461 "execution_count": 12, 460 462 "id": "e4db2d8b-6183-4fbe-8ca1-940ef15aaa28", 461 463 "metadata": {}, … … 464 466 "data": { 465 467 "application/vnd.jupyter.widget-view+json": { 466 "model_id": " 6089ba159a1d4814b8807b78a65fa19e",468 "model_id": "5b689b68c4f34343989f2921d6600425", 467 469 "version_major": 2, 468 470 "version_minor": 0 469 471 }, 470 472 "text/plain": [ 471 "HBox(children=(VBox(children=(Select(description='species', index= 3, options=('o2', 'o', 'o1d', 'o3', 'h2o2', …"472 ] 473 }, 474 "execution_count": 1 5,473 "HBox(children=(VBox(children=(Select(description='species', index=6, options=('o2', 'o', 'o1d', 'o3', 'h2o2', …" 474 ] 475 }, 476 "execution_count": 12, 475 477 "metadata": {}, 476 478 "output_type": "execute_result" … … 510 512 { 511 513 "cell_type": "code", 512 "execution_count": 1 6,514 "execution_count": 13, 513 515 "id": "9dd59a1c-58c4-41f0-9730-9e97d2607c6a", 514 516 "metadata": {}, … … 517 519 "data": { 518 520 "application/vnd.jupyter.widget-view+json": { 519 "model_id": " e3d87cbaec0147bca8596046cdaad974",521 "model_id": "b3c1d194f8d1489180e781b65a599d19", 520 522 "version_major": 2, 521 523 "version_minor": 0 … … 525 527 ] 526 528 }, 527 "execution_count": 1 6,529 "execution_count": 13, 528 530 "metadata": {}, 529 531 "output_type": "execute_result" … … 560 562 { 561 563 "cell_type": "code", 562 "execution_count": 1 7,564 "execution_count": 14, 563 565 "id": "ff21a3dc-d44a-4f0e-9aa4-211741bb592d", 564 566 "metadata": {}, … … 567 569 "data": { 568 570 "application/vnd.jupyter.widget-view+json": { 569 "model_id": " 525673a453824ea4bcdc5591d796dcb5",571 "model_id": "70c2af3118d84892a85767a0ee9eb9ac", 570 572 "version_major": 2, 571 573 "version_minor": 0 572 574 }, 573 575 "text/plain": [ 574 "HBox(children=(VBox(children=(Select(description='species', index= 2, options=('o2', 'o', 'o1d', 'o3', 'h2o2', …"575 ] 576 }, 577 "execution_count": 1 7,576 "HBox(children=(VBox(children=(Select(description='species', index=6, options=('o2', 'o', 'o1d', 'o3', 'h2o2', …" 577 ] 578 }, 579 "execution_count": 14, 578 580 "metadata": {}, 579 581 "output_type": "execute_result" … … 583 585 "def make_reaction_rate_viz(sp,t):\n", 584 586 "\n", 585 " for r in my_sim. reactions:\n",586 " if sp in my_sim.reactions[r].products:\n",587 " my_sim.plot_profile('rate ('+r +')',t=t,logx=True,label=r)\n",588 " elif sp in my_sim.reactions[r].reactants:\n",589 " my_sim.plot_profile('rate ('+r +')',t=t,logx=True,ls='--',label=r)\n",587 " for r in my_sim.network.get_subnetwork({'species':[sp]}):\n", 588 " if sp in r.products:\n", 589 " my_sim.plot_profile('rate ('+r.formula+')',t=t,logx=True,label=r.formula)\n", 590 " elif sp in r.reactants:\n", 591 " my_sim.plot_profile('rate ('+r.formula+')',t=t,logx=True,ls='--',label=r.formula)\n", 590 592 "\n", 591 593 " plt.legend()\n", … … 608 610 { 609 611 "cell_type": "code", 610 "execution_count": 1 8,612 "execution_count": 15, 611 613 "id": "b5b73171-0101-4656-b2ce-7e398070ebbb", 612 614 "metadata": {}, … … 615 617 "data": { 616 618 "application/vnd.jupyter.widget-view+json": { 617 "model_id": " 4ac76b3211434eb5b46298f1de86d554",619 "model_id": "e7ddfcdad6234de69570d4d3e44cec4a", 618 620 "version_major": 2, 619 621 "version_minor": 0 620 622 }, 621 623 "text/plain": [ 622 "HBox(children=(VBox(children=(Select (description='species', index=2, options=('o2', 'o', 'o1d', 'o3', 'h2o2',…"623 ] 624 }, 625 "execution_count": 1 8,624 "HBox(children=(VBox(children=(SelectMultiple(description='species', index=(6,), options=('o2', 'o', 'o1d', 'o3…" 625 ] 626 }, 627 "execution_count": 15, 626 628 "metadata": {}, 627 629 "output_type": "execute_result" … … 629 631 ], 630 632 "source": [ 631 "def make_sp_prof_atlas(sp ,t,lon,lat,avg):\n",633 "def make_sp_prof_atlas(sps,t,lon,lat,avg):\n", 632 634 "\n", 633 635 " plt.subplot(121) # Vertical profile\n", 634 " for r in my_sim.reactions:\n", 635 " if sp in my_sim.reactions[r].products:\n", 636 " my_sim.plot_profile('rate ('+r+')',t=t,logx=True,label=r)\n", 637 " elif sp in my_sim.reactions[r].reactants:\n", 638 " my_sim.plot_profile('rate ('+r+')',t=t,logx=True,ls='--',label=r)\n", 636 " for i,sp in enumerate(sps):\n", 637 " my_sim.plot_profile(sp,t=t,lon=lon,lat=lat,logx=True,label=sp,c=cmap(i))\n", 638 " if avg:\n", 639 " my_sim.plot_profile(sp,t=t,logx=True,c=cmap(i),ls='--')\n", 640 " if avg: # just for the legend\n", 641 " plt.plot([],[],c='k',label='lon='+str(int(lon))+'°, lat='+str(int(lat))+'°')\n", 642 " plt.plot([],[],ls='--',c='k',label='average')\n", 639 643 "\n", 640 644 " plt.legend()\n", … … 647 651 " plt.subplots_adjust(right=2)\n", 648 652 "\n", 649 "out = widgets.interactive_output(make_sp_prof_atlas,{'sp ':w_single_sp,'t':w_time,'lon':w_lon,'lat':w_lat,'avg':w_average})\n",650 "\n", 651 "widgets.HBox([widgets.VBox([w_ single_sp,w_time,w_lon,w_lat,w_average]),out])"653 "out = widgets.interactive_output(make_sp_prof_atlas,{'sps':w_multiple_sp,'t':w_time,'lon':w_lon,'lat':w_lat,'avg':w_average})\n", 654 "\n", 655 "widgets.HBox([widgets.VBox([w_multiple_sp,w_time,w_lon,w_lat,w_average]),out])" 652 656 ] 653 657 }, … … 662 666 { 663 667 "cell_type": "code", 664 "execution_count": 1 9,668 "execution_count": 16, 665 669 "id": "c849fda1-3969-4709-bb17-fdcaff5cbf86", 666 670 "metadata": {}, … … 669 673 "data": { 670 674 "application/vnd.jupyter.widget-view+json": { 671 "model_id": " 7e6bc22e2111489c88cbae0c2b6eea97",675 "model_id": "69b988d5c7954448b2cd33e27d568329", 672 676 "version_major": 2, 673 677 "version_minor": 0 674 678 }, 675 679 "text/plain": [ 676 "HBox(children=(VBox(children=(Select(description='species', options=('o2', 'o', 'o1d', 'o3', 'h2o2', 'oh', 'h2…"677 ] 678 }, 679 "execution_count": 1 9,680 "HBox(children=(VBox(children=(Select(description='species', index=6, options=('o2', 'o', 'o1d', 'o3', 'h2o2', …" 681 ] 682 }, 683 "execution_count": 16, 680 684 "metadata": {}, 681 685 "output_type": "execute_result" 686 }, 687 { 688 "data": { 689 "image/png": 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0CKi3t1etra0KhUJf30BqqkKhkFpaWs7qNk6cOKFTp07poosuGvKc6upqZWZmJo9gMOhlTAAThKcAdXV1qa+vT4FAoN96IBBQJBI5q9tYvXq1ZsyY0S9i31RZWalYLJY8Ojs7vYwJYIKYNJYX27x5s3bt2qXm5malp6cPeZ7f75ff7x/DyQBY8BSgrKwspaWlKRqN9luPRqPKycn51r1btmzR5s2b9fbbb2vevHneJwVwzvH0FMzn86mgoEBNTU3JtUQioaamJhUVFQ2574knntDGjRvV2NioBQsWDH9aAOcUz0/BwuGwysvLtWDBAi1cuFA1NTXq7u7WypUrJUllZWWaOXOmqqurJUm///3vtX79er344ovKy8tLvlZ04YUX6sILLxzBXwXAROM5QKWlpTp69KjWr1+vSCSi/Px8NTY2Jl+Y7ujoUGrq1w+snnrqKfX29uoXv/hFv9upqqrSI4888v2mBzChef4ckIXR+gwCgLMzLj4HBAAjiQABMEOAAJghQADMECAAZggQADMECIAZAgTADAECYIYAATBDgACYIUAAzBAgAGYIEAAzBAiAGQIEwAwBAmCGAAEwQ4AAmCFAAMwQIABmCBAAMwQIgBkCBMAMAQJghgABMEOAAJghQADMECAAZggQADMECIAZAgTADAECYIYAATBDgACYIUAAzBAgAGYIEAAzBAiAGQIEwAwBAmCGAAEwQ4AAmCFAAMwQIABmCBAAMwQIgBkCBMAMAQJghgABMEOAAJghQADMECAAZggQADMECIAZAgTADAECYIYAATBDgACYIUAAzBAgAGYIEAAzBAiAmWEFqLa2Vnl5eUpPT1dhYaH27Nnzref/9a9/1WWXXab09HRdffXVamhoGNawAM4tngNUX1+vcDisqqoq7d27V/Pnz1dxcbGOHDky6PkffPCBbr31Vt1+++3at2+fli1bpmXLlumjjz763sMDmNhSnHPOy4bCwkJde+212rZtmyQpkUgoGAzqvvvu05o1awacX1paqu7ubr3xxhvJtZ/85CfKz8/Xjh07Br1GT0+Penp6kj/HYjHNmjVLnZ2dysjI8DIugBEQj8cVDAZ17NgxZWZmjtwNOw96enpcWlqae/XVV/utl5WVuZtvvnnQPcFg0P3pT3/qt7Z+/Xo3b968Ia9TVVXlJHFwcIyz49NPP/WSjO80SR50dXWpr69PgUCg33ogENCBAwcG3ROJRAY9PxKJDHmdyspKhcPh5M/Hjh3TxRdfrI6OjpGt7yg681+MifSojZnHxkSc+cyzkIsuumhEb9dTgMaK3++X3+8fsJ6ZmTlh/oGdkZGRwcxjgJnHRmrqyL5x7unWsrKylJaWpmg02m89Go0qJydn0D05OTmezgdw/vAUIJ/Pp4KCAjU1NSXXEomEmpqaVFRUNOieoqKifudL0ltvvTXk+QDOI15fNNq1a5fz+/1u586d7uOPP3Z33XWXmzZtmotEIs4551asWOHWrFmTPP/99993kyZNclu2bHH79+93VVVVbvLkye7DDz8862uePHnSVVVVuZMnT3od1wwzjw1mHhujNbPnADnn3JNPPulmzZrlfD6fW7hwofvHP/6R/N+WLl3qysvL+53/0ksvublz5zqfz+euvPJKt3v37u81NIBzg+fPAQHASOFvwQCYIUAAzBAgAGYIEAAz4yZAE/ErPrzMXFdXpyVLlmj69OmaPn26QqHQd/6Oo8Hr/89n7Nq1SykpKVq2bNnoDjgIrzMfO3ZMFRUVys3Nld/v19y5c8f83w+vM9fU1OjSSy/VlClTFAwGtWrVKp08eXKMppXeffddlZSUaMaMGUpJSdFrr732nXuam5t1zTXXyO/365JLLtHOnTu9X9j6bTjn/vfZIp/P55599ln3z3/+0915551u2rRpLhqNDnr++++/79LS0twTTzzhPv74Y/fwww97/mzRWM+8fPlyV1tb6/bt2+f279/vfvWrX7nMzEz3r3/9a9zOfMbhw4fdzJkz3ZIlS9zPf/7zsRn2//E6c09Pj1uwYIG78cYb3XvvvecOHz7smpubXVtb27id+YUXXnB+v9+98MIL7vDhw+7NN990ubm5btWqVWM2c0NDg1u7dq175ZVXnKQBf3D+Te3t7e6CCy5w4XDYffzxx+7JJ590aWlprrGx0dN1x0WAFi5c6CoqKpI/9/X1uRkzZrjq6upBz7/lllvcTTfd1G+tsLDQ/frXvx7VOf9/Xmf+ptOnT7upU6e6559/frRGHGA4M58+fdotWrTI/fnPf3bl5eVjHiCvMz/11FNu9uzZrre3d6xGHMDrzBUVFe6nP/1pv7VwOOwWL148qnMO5WwC9OCDD7orr7yy31ppaakrLi72dC3zp2C9vb1qbW1VKBRKrqWmpioUCqmlpWXQPS0tLf3Ol6Ti4uIhzx9pw5n5m06cOKFTp06N+F8XD2W4Mz/66KPKzs7W7bffPhZj9jOcmV9//XUVFRWpoqJCgUBAV111lTZt2qS+vr5xO/OiRYvU2tqafJrW3t6uhoYG3XjjjWMy83CM1H3Q/K/hx+orPkbScGb+ptWrV2vGjBkD/iGOluHM/N577+mZZ55RW1vbGEw40HBmbm9v19///nfddtttamho0KFDh3Tvvffq1KlTqqqqGpczL1++XF1dXbruuuvknNPp06d1991366GHHhr1eYdrqPtgPB7XV199pSlTppzV7Zg/Ajofbd68Wbt27dKrr76q9PR063EGdfz4ca1YsUJ1dXXKysqyHuesJRIJZWdn6+mnn1ZBQYFKS0u1du3aIb99czxobm7Wpk2btH37du3du1evvPKKdu/erY0bN1qPNurMHwFNxK/4GM7MZ2zZskWbN2/W22+/rXnz5o3mmP14nfnTTz/VZ599ppKSkuRaIpGQJE2aNEkHDx7UnDlzxtXMkpSbm6vJkycrLS0tuXb55ZcrEomot7dXPp9v3M28bt06rVixQnfccYck6eqrr1Z3d7fuuusurV27dsS/g2ckDHUfzMjIOOtHP9I4eAQ0Eb/iYzgzS9ITTzyhjRs3qrGxUQsWLBiLUZO8znzZZZfpww8/VFtbW/K4+eabdf3116utrU3BYHDczSxJixcv1qFDh5KxlKRPPvlEubm5ox6f4c584sSJAZE5E1A3Tv9Uc8Tug95eHx8dFl/xMdYzb9682fl8Pvfyyy+7f//738nj+PHj43bmb7J4F8zrzB0dHW7q1KnuN7/5jTt48KB74403XHZ2tnvsscfG7cxVVVVu6tSp7i9/+Ytrb293f/vb39ycOXPcLbfcMmYzHz9+3O3bt8/t27fPSXJbt251+/btc59//rlzzrk1a9a4FStWJM8/8zb87373O7d//35XW1s7cd+Gd25ifsWHl5kvvvjiQb/ku6qqatzO/E0WAXLO+8wffPCBKywsdH6/382ePds9/vjj7vTp0+N25lOnTrlHHnnEzZkzx6Wnp7tgMOjuvfde95///GfM5n3nnXcG/ffzzJzl5eVu6dKlA/bk5+c7n8/nZs+e7Z577jnP1+XrOACYMX8NCMD5iwABMEOAAJghQADMECAAZggQADMECIAZAgTADAECYIYAATBDgACY+T+wEjtFJei6JAAAAABJRU5ErkJggg==", 690 "text/plain": [ 691 "<Figure size 640x480 with 1 Axes>" 692 ] 693 }, 694 "metadata": {}, 695 "output_type": "display_data" 682 696 } 683 697 ], 684 698 "source": [ 685 699 "def make_sp_rate_atlas(sp,t,lon,lat,avg):\n", 686 " \n",700 " \n", 687 701 " plt.subplot(121) # Vertical profile\n", 688 " for r in my_sim. reactions:\n",689 " if sp in my_sim.reactions[r].products:\n",690 " my_sim.plot_profile('rate ('+r +')',t=t,lon=lon,lat=lat,logx=True,label=r)\n",691 " elif sp in my_sim.reactions[r].reactants:\n",692 " my_sim.plot_profile('rate ('+r +')',t=t,lon=lon,lat=lat,logx=True,ls='--',label=r)\n",702 " for r in my_sim.network:\n", 703 " if sp in r.products:\n", 704 " my_sim.plot_profile('rate ('+r.formula+')',t=t,lon=lon if not avg else 'avg',lat=lat if not avg else 'avg',logx=True,label=r.formula)\n", 705 " elif sp in r.reactants:\n", 706 " my_sim.plot_profile('rate ('+r.formula+')',t=t,lon=lon if not avg else 'avg',lat=lat if not avg else 'avg',logx=True,ls='--',label=r.formula)\n", 693 707 " \n", 694 708 " plt.legend()\n", … … 699 713 " plt.scatter([lon],[lat],marker='o',s=[100],c=['tab:red'])\n", 700 714 "\n", 701 " plt.subplots_adjust(right= 2)\n",702 "\n", 703 "out = widgets.interactive_output(make_sp_ prof_atlas,{'sp':w_single_sp,'t':w_time,'lon':w_lon,'lat':w_lat,'avg':w_average})\n",715 " plt.subplots_adjust(right=1.5)\n", 716 "\n", 717 "out = widgets.interactive_output(make_sp_rate_atlas,{'sp':w_single_sp,'t':w_time,'lon':w_lon,'lat':w_lat,'avg':w_average})\n", 704 718 "\n", 705 719 "widgets.HBox([widgets.VBox([w_single_sp,w_time,w_lon,w_lat,w_average]),out])" 720 ] 721 }, 722 { 723 "cell_type": "markdown", 724 "id": "ff6ad79c-d07b-4d81-83d8-fc02e24ba6d4", 725 "metadata": {}, 726 "source": [ 727 "## Chemical network processing" 728 ] 729 }, 730 { 731 "cell_type": "markdown", 732 "id": "da719183-d81b-4dfd-948a-a275e41ae32a", 733 "metadata": {}, 734 "source": [ 735 "### Working with other formats" 736 ] 737 }, 738 { 739 "cell_type": "markdown", 740 "id": "fd6c578a-7a59-4f1f-b180-bc514d4482a4", 741 "metadata": {}, 742 "source": [ 743 "We can import and export chemical network from and into various formats, not only Generic-PCM style." 744 ] 745 }, 746 { 747 "cell_type": "code", 748 "execution_count": 17, 749 "id": "e25768d8-914b-4409-947d-b3aa3f3d9c87", 750 "metadata": {}, 751 "outputs": [ 752 { 753 "name": "stdout", 754 "output_type": "stream", 755 "text": [ 756 "co + oh -> co2 + h has a custom reaction constant: add it manually\n", 757 "o2 + hv -> o + o is a photolysis: you need to add the branching ratio manually\n", 758 "o2 + hv -> o + o1d is a photolysis: you need to add the branching ratio manually\n", 759 "o3 + hv -> o2 + o1d is a photolysis: you need to add the branching ratio manually\n", 760 "o3 + hv -> o2 + o is a photolysis: you need to add the branching ratio manually\n", 761 "h2o2 + hv -> oh + oh is a photolysis: you need to add the branching ratio manually\n", 762 "h2o_vap + hv -> h + oh is a photolysis: you need to add the branching ratio manually\n", 763 "co2 + hv -> co + o is a photolysis: you need to add the branching ratio manually\n", 764 "co2 + hv -> co + o1d is a photolysis: you need to add the branching ratio manually\n", 765 "ho2 + hv -> oh + o is a photolysis: you need to add the branching ratio manually\n" 766 ] 767 } 768 ], 769 "source": [ 770 "# Let's export our simulation's network into a file readable by the VULCAN model\n", 771 "my_sim.network.to_file('photochem_example/VULCAN_network.txt',format='vulcan')" 772 ] 773 }, 774 { 775 "cell_type": "markdown", 776 "id": "e12f6270-65ba-44d3-8ec7-28292fb50cce", 777 "metadata": {}, 778 "source": [ 779 "Some notifications have been issued because one has to manually add some extra informations for some reactions. But you the file ***photochem_example/VULCAN_network.txt*** should have been correctly written, and you can use it to run a VULCAN simulation once you have added the required informations." 780 ] 781 }, 782 { 783 "cell_type": "markdown", 784 "id": "0b258f20-f574-4382-b394-afcf171d1993", 785 "metadata": {}, 786 "source": [ 787 "### Making subnetwork" 788 ] 789 }, 790 { 791 "cell_type": "markdown", 792 "id": "819b6abf-0ec5-4b53-8af5-31da362f6b86", 793 "metadata": {}, 794 "source": [ 795 "We can also use these tools to design and export subnetworks:" 796 ] 797 }, 798 { 799 "cell_type": "code", 800 "execution_count": 18, 801 "id": "1e1585ff-dc78-44ae-9e38-3025fde45a59", 802 "metadata": {}, 803 "outputs": [ 804 { 805 "name": "stdout", 806 "output_type": "stream", 807 "text": [ 808 "Photolysis sub-network:\n", 809 "=======================\n", 810 "o2 + hv -> o + o\n", 811 "o2 + hv -> o + o1d\n", 812 "o3 + hv -> o2 + o1d\n", 813 "o3 + hv -> o2 + o\n", 814 "h2o2 + hv -> oh + oh\n", 815 "h2o_vap + hv -> h + oh\n", 816 "co2 + hv -> co + o\n", 817 "co2 + hv -> co + o1d\n", 818 "ho2 + hv -> oh + o\n", 819 "\n", 820 "HOx sub-network:\n", 821 "=================\n", 822 "h2o2 + hv -> oh + oh\n", 823 "h2o_vap + hv -> h + oh\n", 824 "ho2 + hv -> oh + o\n", 825 "o1d + h2o_vap -> oh + oh\n", 826 "o1d + h2 -> oh + h\n", 827 "o + h2 -> oh + h\n", 828 "o + ho2 -> oh + o2\n", 829 "o + oh -> o2 + h\n", 830 "h + o3 -> oh + o2\n", 831 "h + ho2 -> oh + oh\n", 832 "h + ho2 -> h2 + o2\n", 833 "h + ho2 -> h2o_vap + o\n", 834 "oh + ho2 -> h2o_vap + o2\n", 835 "oh + h2o2 -> h2o_vap + ho2\n", 836 "oh + h2 -> h2o_vap + h\n", 837 "o + h2o2 -> oh + ho2\n", 838 "oh + o3 -> ho2 + o2\n", 839 "ho2 + o3 -> oh + o2 + o2\n", 840 "ho2 + ho2 -> h2o2 + o2\n", 841 "oh + oh -> h2o_vap + o\n", 842 "h + o2 + M -> ho2 + M\n", 843 "h + oh + M -> h2o_vap + M\n", 844 "oh + oh + M -> h2o2 + M\n", 845 "h + h + M -> h2 + M\n", 846 "ho2 + ho2 + M -> h2o2 + o2 + M\n", 847 "co + oh -> co2 + h\n", 848 "\n", 849 "C sub-network:\n", 850 "===============\n", 851 "co2 + hv -> co + o\n", 852 "co2 + hv -> co + o1d\n", 853 "o1d + co -> o + co\n", 854 "o1d + co2 -> o + co2\n", 855 "co + o + M -> co2 + M\n", 856 "co + oh -> co2 + h\n" 857 ] 858 } 859 ], 860 "source": [ 861 "# Select by type:\n", 862 "print('Photolysis sub-network:')\n", 863 "print('=======================')\n", 864 "for r in my_sim.network.get_subnetwork({'type':[pcpp.photolysis]}):\n", 865 " print(r.formula)\n", 866 "\n", 867 "# Select by species:\n", 868 "print('')\n", 869 "print('HOx sub-network:')\n", 870 "print('=================')\n", 871 "for r in my_sim.network.get_subnetwork({'species':['h','oh','ho2']}):\n", 872 " print(r.formula)\n", 873 "\n", 874 "# Select by element:\n", 875 "print('')\n", 876 "print('C sub-network:')\n", 877 "print('===============')\n", 878 "for r in my_sim.network.get_subnetwork({'elements':['c']}):\n", 879 " print(r.formula)" 880 ] 881 }, 882 { 883 "cell_type": "markdown", 884 "id": "4ea46279-9234-4a53-800d-891efa4ec9d1", 885 "metadata": {}, 886 "source": [ 887 "### Exporting custom subnetwork\n", 888 "You can make your own custom chemical network (ideally selecting reactions from a large database - here we just work with our original simulation's reduced network). You may want to save the associated ***traceur.def*** file (notice that you'll have to add manually parameters, but at least you won't forget tracers.)" 889 ] 890 }, 891 { 892 "cell_type": "code", 893 "execution_count": 21, 894 "id": "513f6d4e-a0e2-4095-9a7c-acafc79a465b", 895 "metadata": {}, 896 "outputs": [ 897 { 898 "data": { 899 "application/vnd.jupyter.widget-view+json": { 900 "model_id": "d69273658f144d8f952fe3dc40004e67", 901 "version_major": 2, 902 "version_minor": 0 903 }, 904 "text/plain": [ 905 "HBox(children=(SelectMultiple(layout=Layout(height='400px'), options=('o2 + hv -> o + o', 'o2 + hv -> o + o1d'…" 906 ] 907 }, 908 "execution_count": 21, 909 "metadata": {}, 910 "output_type": "execute_result" 911 } 912 ], 913 "source": [ 914 "from ipywidgets import Layout\n", 915 "\n", 916 "def select_reactions(reactions,net_filename,trac_filename,format):\n", 917 " save_network_button = widgets.Button(description='Save reactfile')\n", 918 " save_tracers_button = widgets.Button(description='Save tracfile')\n", 919 " \n", 920 " def on_save_network_button_clicked(b):\n", 921 " to_save = pcpp.network()\n", 922 " for r in reactions:\n", 923 " to_save.append(my_sim.network[r])\n", 924 " to_save.to_file(net_filename,format=format)\n", 925 " \n", 926 " def on_save_tracers_button_clicked(b):\n", 927 " to_save = pcpp.network()\n", 928 " for r in reactions:\n", 929 " to_save.append(my_sim.network[r])\n", 930 " to_save.save_traceur_file(trac_filename)\n", 931 " \n", 932 " save_network_button.on_click(on_save_network_button_clicked)\n", 933 " save_tracers_button.on_click(on_save_tracers_button_clicked)\n", 934 " display(save_network_button, widgets.Output())\n", 935 " display(save_tracers_button, widgets.Output())\n", 936 " \n", 937 "w_reactions = widgets.SelectMultiple(options=my_sim.network.reactions.keys(),layout=Layout(height='400px'))\n", 938 "w_network_filename = widgets.Text(value='photochem_example/my_custom_network.def',description='network filename:',disabled=False)\n", 939 "w_tracers_filename = widgets.Text(value='photochem_example/my_custom_traceur.def',description='tracers filename:',disabled=False)\n", 940 "w_format = widgets.Select(options=['GPCM','vulcan'],value='GPCM',description='format:')\n", 941 "\n", 942 "out = widgets.interactive_output(select_reactions,{'reactions':w_reactions,'net_filename':w_network_filename,\n", 943 " 'trac_filename':w_tracers_filename,'format':w_format})\n", 944 "widgets.HBox([w_reactions,widgets.VBox([w_format,w_network_filename,w_tracers_filename,out])])" 706 945 ] 707 946 } -
trunk/LMDZ.GENERIC/utilities/photochemistry/photochem_postproc.py
r3511 r3528 45 45 46 46 """ 47 def __init__(self,path, datafilename='diagfi',verbose=False):47 def __init__(self,path,filename='diagfi.c',verbose=False): 48 48 """ 49 49 Parameters … … 58 58 self.path = path 59 59 try: 60 self.data = xr.open_dataset(path+'/'+ datafilename+'.nc',decode_times=False)61 print(path+'/'+ datafilename,'loaded, simulations lasts',self.data['Time'].values[-1],'sols')60 self.data = xr.open_dataset(path+'/'+filename,decode_times=False) 61 print(path+'/'+filename,'loaded, simulations lasts',self.data['Time'].values[-1],'sols') 62 62 except: 63 63 raise Exception('Data not found') … … 101 101 data_subset = self[field] 102 102 103 if 't' in kw :103 if 't' in kw and 'Time' in data_subset.dims: 104 104 if kw['t'] == 'avg': 105 105 data_subset = data_subset.mean(dim='Time') 106 106 else: 107 107 data_subset = data_subset.sel(Time=kw['t'],method='nearest') 108 if 'lat' in kw :108 if 'lat' in kw and 'latitude' in data_subset.dims: 109 109 if kw['lat'] == 'avg': 110 110 data_subset = self.__area_weight__(data_subset).mean(dim='latitude') 111 111 else: 112 112 data_subset = data_subset.sel(latitude=kw['lat'],method='nearest') 113 if 'lon' in kw :113 if 'lon' in kw and 'longitude' in data_subset.dims: 114 114 if kw['lon'] == 'avg': 115 115 data_subset = data_subset.mean(dim='longitude') 116 116 else: 117 117 data_subset = data_subset.sel(longitude=kw['lon'],method='nearest') 118 if 'alt' in kw :118 if 'alt' in kw and 'altitude' in data_subset.dims: 119 119 if kw['alt'] == 'avg': 120 120 data_subset = data_subset.mean(dim='altitude') … … 272 272 plt.xlabel(field+' ['+self[field].units+']') 273 273 plt.ylabel('altitude [km]') 274 275 def read_tracfile(self,filename='traceur.def'): 276 """ Read the traceurs of a simulation 277 278 Parameters 279 ---------- 280 filename : string (optional) 281 Name of the tracer file. Default: 'traceur.def' 282 """ 283 self.tracers = {} 284 self.M = {} 285 with open(self.path+'/'+filename) as tracfile: 286 287 for iline,line in enumerate(tracfile): 288 289 # First line 290 if iline == 0: 291 if not '#ModernTrac-v1' in line: 292 raise Exception('Can only read modern traceur.def') 293 continue 294 295 # Second line (number of tracers) 296 elif iline == 1: 297 continue 298 299 # Empty line 300 elif len(line.split()) == 0: 301 continue 302 303 # Commented line 304 elif line[0] == '!': 305 continue 306 307 # Regular entry 308 else: 309 line = line.replace('=',' ').split() 310 tracparams = {line[2*i+1]:float(line[2*i+2]) for i in range(int(len(line)/2))} 311 self.tracers = self.tracers | {line[0]:tracparams} 312 313 def compute_rates(self): 314 """ Computes reaction rates for a simulation 315 316 Parameters 317 ---------- 318 s : GPCM_simu 319 Simulation object 320 reactions : dict (optional) 321 Dictionnary of reactions whose rate to compute as returned by read_reactfile 322 If nothing passed, call read_reactfile to identify reactions 323 324 Returns 325 ------- 326 GPCM_simu 327 Simulation object with reactions rates, rates constants, species vmr and densities as new fields 328 """ 329 330 # self.network = network.from_file(self.path+'/chemnetwork/reactfile') 331 self.read_tracfile() # we need to read the traceur.def to know the molar mass of species 332 reactions = self.network.reactions 333 if not set(self.network.species) <= set(list(self.tracers.keys())): 334 raise Exception('Chemical network contains species that are not in the traceur.def file') 335 336 densities = {} 337 338 # Background density 339 self['total density'] = (self['p'] / R / self['temp'] / 1e6 * N_A).assign_attrs({'units':'cm^-3.s^-1'}) # 1e6 converts m³ to cm^3 340 341 for sp in self.network.species: 342 # volume mixing ratios 343 self[sp+' vmr'] = (self[sp] * self.tracers[background]['mmol'] / self.tracers[sp]['mmol']).assign_attrs({'units':'m^3/m^3'}) 344 # molecular densities 345 self[sp+' density'] = (self[sp+' vmr'] * self['p'] / R / self['temp'] / 1e6 * N_A).assign_attrs({'units':'cm^-3.s^-1'}) # 1e6 converts m³ to cm^3 346 densities[sp] = self[sp+' density'] 347 348 for r in reactions: 349 350 # Photolysis 351 if type(reactions[r]) == photolysis: 352 353 # Cases with branching ratios 354 if reactions[r].reactants[0] == 'co2': 355 if 'o1d' in reactions[r].products: 356 self['rate ('+reactions[r].formula+')'] = reactions[r].rate(densities,j=self['jco2_o1d']) 357 else: 358 self['rate ('+reactions[r].formula+')'] = reactions[r].rate(densities,j=self['jco2_o']) 359 elif reactions[r].reactants[0] == 'o2': 360 if 'o1d' in reactions[r].products: 361 self['rate ('+reactions[r].formula+')'] = reactions[r].rate(densities,j=self['jo2_o1d']) 362 else: 363 self['rate ('+reactions[r].formula+')'] = reactions[r].rate(densities,j=self['jo2_o']) 364 elif reactions[r].reactants[0] == 'o3': 365 if 'o1d' in reactions[r].products: 366 self['rate ('+reactions[r].formula+')'] = reactions[r].rate(densities,j=self['jo3_o1d']) 367 else: 368 self['rate ('+reactions[r].formula+')'] = reactions[r].rate(densities,j=self['jo3_o']) 369 elif reactions[r].reactants[0] == 'ch2o': 370 if 'cho' in reactions[r].products: 371 self['rate ('+reactions[r].formula+')'] = reactions[r].rate(densities,j=self['jch2o_cho']) 372 else: 373 self['rate ('+reactions[r].formula+')'] = reactions[r].rate(densities,j=self['jch2o_co']) 374 elif reactions[r].reactants[0] == 'h2o_vap': 375 self['rate ('+reactions[r].formula+')'] = reactions[r].rate(densities,j=self['jh2o']) 376 else: 377 # General case 378 self['rate ('+reactions[r].formula+')'] = reactions[r].rate(densities,j=self['j'+reactions[r].reactants[0]]) 379 else: 380 self['k ('+reactions[r].formula+')'] = reactions[r].constant(self['temp'],densities[background]) 381 self['rate ('+reactions[r].formula+')'] = reactions[r].rate(self['temp'],densities) 382 383 # 3-body reaction 384 if type(reactions[r]) == termolecular_reaction: 385 self['k ('+reactions[r].formula+')'] = self['k ('+reactions[r].formula+')'].assign_attrs({'units':'cm^6.s^-1'}) 386 387 # 2-body reaction 388 else: 389 self['k ('+reactions[r].formula+')'] = self['k ('+reactions[r].formula+')'].assign_attrs({'units':'cm^3.s^-1'}) 390 391 self['rate ('+reactions[r].formula+')'] = self['rate ('+reactions[r].formula+')'].assign_attrs({'units':'cm^-3.s^-1'}) 274 392 275 393 def to_chempath(self,t,dt,filename_suffix='_chempath',lon='avg',lat='avg',alt='avg'): … … 296 414 # Save pecies list in chempath format 297 415 with open(self.path+'/species'+filename_suffix+'.txt', 'w') as fp: 298 for sp in self. species:416 for sp in self.network.species: 299 417 fp.write("%s\n" % sp) 300 418 301 419 # Save reactions list in chempath format 302 420 with open(self.path+'/reactions'+filename_suffix+'.txt', 'w') as fp: 303 for r in self.reactions: 304 current_formula = self.reactions[r].formula 305 current_formula = current_formula.replace(' ','') 306 current_formula = current_formula.replace('->','=') 307 fp.write("%s\n" % current_formula) 421 for r in self.network: 422 fp.write("%s\n" % r.to_string(format='chempath')) 308 423 309 424 # Save rates, concentrations and times in chempath format … … 339 454 products : list 340 455 Produced molecules formulae (e.g. ["C", "D"]) 341 constant : fun456 constant : callable 342 457 Reaction rate constant, function of potentially temperature and densities 343 458 … … 346 461 rate(T,densities) 347 462 Reaction rate for given temperature and densities 463 from_string(line,format) 464 Set up from an ASCII string 465 to_string(format) 466 Return an ASCII line readable by a photochemical model 348 467 """ 349 350 468 def __init__(self,reactants,products,constant): 351 469 """ 352 470 Parameters 353 471 ---------- 354 reactants : list 472 reactants : list(string) 355 473 Reacting molecules formulae (e.g. ["A", "B"]) 356 products : list 474 products : list(string) 357 475 Produced molecules formulae (e.g. ["C", "D"]) 358 476 constant : fun … … 383 501 return self.constant(T,densities[background])*densities[self.reactants[0]]*densities[self.reactants[1]] 384 502 503 @classmethod 504 def from_string(cls,line,format='GPCM',high_pressure_term=False): 505 """ Set up from an ASCII string 506 507 Format 508 ------ 509 GPCM 510 A B (... to col. 50) B C (... to col. 100) + cst string 511 vulcan 512 [ A + B -> C + D (... to col. 40) ] + cst string 513 514 Parameter 515 --------- 516 line : string 517 ASCII string (usually formula and rate constant parameter) 518 format : string (optional) 519 Model format to write in (default: GPCM, options: GPCM, vulcan) 520 high_pressure_term : bool (optional) 521 Does the rate constant include a high-pressure term? (default: False) 522 """ 523 if format == 'GPCM': 524 525 reactants = line[:50].split() 526 products = line[50:100].split() 527 cst_params = line[101:] 528 529 if 'hv' in reactants: 530 reactants.pop(reactants.index('hv')) 531 if int(line[100]) == 0: 532 # photolysis calculated with cross sections 533 return cls(reactants,products) 534 else: 535 high_pressure_term = int(line[100]) == 2 536 537 elif format == 'vulcan': 538 539 reactants = line[line.index('[')+1:line.index('->')].split()[::2] 540 products = line[line.index('->')+2:line.index(']')].split()[::2] 541 cst_params = line[line.index(']')+1:] 542 543 if cst_params.split()[0][0].isalpha(): 544 # photolysis calculated with cross sections 545 return cls(reactants,products,0.) 546 547 if 'M' in reactants: 548 reactants.pop(reactants.index('M')) 549 if 'M' in products: 550 products.pop(products.index('M')) 551 552 if high_pressure_term: 553 return cls(reactants,products,reaction_constant_dens_dep.from_string(cst_params,format)) 554 else: 555 return cls(reactants,products,reaction_constant.from_string(cst_params,format)) 556 557 def to_string(self,format='GPCM'): 558 """ Return an ASCII line readable by a photochemical model 559 560 Format 561 ------ 562 GPCM 563 A B (... to col. 50) B C (... to col. 100) + cst string 564 vulcan 565 [ A + B -> C + D (... to col. 40) ] + cst string 566 chempath 567 A+B=C+D 568 569 Parameter 570 --------- 571 format : string (optional) 572 Model format to write in (default: GPCM, options: GPCM, vulcan, chempath) 573 574 Returns 575 ------- 576 string 577 ASCII line readable by a photochemical model 578 """ 579 580 if format == 'GPCM': 581 line = '' 582 # reactants (characters 1 to 50) 583 for molecule in self.reactants: 584 line += molecule.lower().ljust(16,' ') 585 line = line.ljust(50,' ') 586 587 # products (characters 51 to 100) 588 for molecule in self.products: 589 line += molecule.lower().ljust(16,' ') 590 line = line.ljust(100,' ') 591 592 elif format == 'vulcan': 593 # formula 594 line = '[ ' 595 for molecule in self.reactants: 596 line = line + molecule[:-4].upper() + ' + ' if '_vap' in molecule else line + molecule.upper() + ' + ' 597 line = line[:-2] + '-> ' 598 for molecule in self.products: 599 line = line + molecule[:-4].upper() + ' + ' if '_vap' in molecule else line + molecule.upper() + ' + ' 600 line = line[:-2] 601 line = line.ljust(40,' ') + ' ] ' 602 603 elif format == 'chempath': 604 line = r.formula 605 line = line.replace(' ','') 606 line = line.replace('->','=') 607 return line 608 609 # constant 610 if type(self.constant ) in [reaction_constant,reaction_constant_dens_dep]: 611 line += self.constant.to_string(format) 612 else: 613 print(self.formula,'has a custom reaction constant: add it manually') 614 return line 615 616 385 617 class termolecular_reaction(reaction): 386 618 """ Instantiates a three-body reaction 619 620 Attributes 621 ---------- 622 formula : str 623 Reaction formula (e.g. "A + B -> C + D") 624 reactants : list 625 Reactanting molecules formulae (e.g. ["A", "B"]) 626 products : list 627 Produced molecules formulae (e.g. ["C", "D"]) 628 constant : callable 629 Reaction rate constant, function of potentially temperature and densities 630 631 Methods 632 ------- 633 rate(T,densities) 634 Reaction rate for given temperature and densities 635 from_string(line,format) 636 Set up from an ASCII string 637 to_string(format) 638 Return an ASCII line readable by a photochemical model 639 """ 387 640 def __init__(self,reactants,products,constant): 388 641 … … 392 645 self.constant = constant 393 646 647 @classmethod 648 def from_string(cls,line,format='GPCM',high_pressure_term=False): 649 """ Set up from an ASCII string 650 651 Format 652 ------ 653 GPCM 654 A B (... to col. 50) B C (... to col. 100) + cst string 655 vulcan 656 [ A + B -> C + D (... to col. 40) ] + cst string 657 658 Parameter 659 --------- 660 line : string 661 ASCII string (usually formula and rate constant parameter) 662 format : string (optional) 663 Model format to write in (default: GPCM, options: GPCM, vulcan) 664 high_pressure_term : bool (optional) 665 Does the rate constant include a high-pressure term? (default: False) 666 """ 667 new_instance = super().from_string(line,format,high_pressure_term) 668 if not high_pressure_term: 669 # In case we have a 3-body reaction without 670 # a high pressure term, enforce density dependence 671 new_instance.constant.params['d'] = 1. 672 return new_instance 673 674 def to_string(self,format='GPCM'): 675 """ Return an ASCII line readable by a photochemical model 676 677 Format 678 ------ 679 GPCM 680 A B M (... to col. 50) B C (... to col. 100) + cst string 681 vulcan 682 [ A + B + M -> C + D + M (... to col. 40) ] + cst string 683 chempath 684 A+B=C+D 685 686 Parameter 687 --------- 688 format : string (optional) 689 Model format to write in (default: GPCM, options: GPCM, vulcan, chempath) 690 691 Returns 692 ------- 693 string 694 ASCII line readable by a photochemical model 695 """ 696 if format == 'GPCM': 697 line = '' 698 # reactants (characters 1 to 50) 699 for molecule in self.reactants: 700 line += molecule.lower().ljust(16,' ') 701 line += 'M' 702 line = line.ljust(50,' ') 703 704 # products (characters 51 to 100) 705 for molecule in self.products: 706 line += molecule.lower().ljust(16,' ') 707 line = line.ljust(100,' ') 708 709 # constant (characters 101 to end of line) 710 line += self.constant.to_string(format) 711 return line 712 713 elif format == 'vulcan': 714 # formula 715 line = '[ ' 716 for molecule in self.reactants: 717 line += molecule[:-4].upper() + ' + ' if '_vap' in molecule else molecule.upper() + ' + ' 718 line += 'M -> ' 719 for molecule in self.products: 720 line += molecule[:-4].upper() + ' + ' if '_vap' in molecule else molecule.upper() + ' + ' 721 line += 'M' 722 line = line.ljust(40,' ') + ' ] ' 723 724 # constant 725 line += self.constant.to_string(format) 726 return line 727 728 elif format == 'chempath': 729 line = r.formula 730 line = line.replace(' ','') 731 line = line.replace('->','=') 732 return line 733 394 734 class photolysis(reaction): 395 735 396 def __init__(self,reactants,products ):736 def __init__(self,reactants,products,constant=None): 397 737 398 738 self.formula = ''.join([r_+' + ' for r_ in reactants[:-1]])+reactants[-1]+' + hv -> '+''.join([r_+' + ' for r_ in products[:-1]])+products[-1] 399 739 self.products = products 400 740 self.reactants = reactants 401 402 def rate(self,j,densities): 741 self.constant = constant 742 743 def rate(self,densities,**kw): 403 744 """ Computes reaction rate 404 745 … … 416 757 """ 417 758 418 return j*densities[self.reactants[0]] 759 if 'j' in kw: 760 return kw['j']*densities[self.reactants[0]] 761 else: 762 # if a photolysis is prescribed with an Arrhenius constant, it is a trick to give 763 # it a constant rate. We can simply call the constant with an arbitrary temperature. 764 return self.constant(1.,densities[background])*densities[self.reactants[0]] 765 766 def to_string(self,format='GPCM'): 767 """ Return an ASCII line readable by a photochemical model 768 769 Format 770 ------ 771 GPCM 772 A hv (... to col. 50) B C (... to col. 100) + cst string 773 vulcan 774 [ A -> C + D (... to col. 40) ] A br (to add manually) 775 chemapth 776 A=C+D (to check) 777 778 Parameter 779 --------- 780 format : string (optional) 781 Model format to write in (default: GPCM, options: GPCM, vulcan) 782 783 Returns 784 ------- 785 string 786 ASCII line readable by a photochemical model 787 """ 788 789 if format == 'GPCM': 790 line = '' 791 # reactants (characters 1 to 50) 792 for molecule in self.reactants: 793 line = line + molecule.lower().ljust(16,' ') 794 line += 'hv' 795 line = line.ljust(50,' ') 796 797 # products (characters 51 to 100) 798 for molecule in self.products: 799 line += molecule.lower().ljust(16,' ') 800 line = line.ljust(100,' ') 801 802 # constant (characters 101 to end of line) 803 if self.constant == None: 804 line += '0' 805 print(self.formula,'is a photolysis: you need to add the cross section files manually') 806 else: 807 line += self.constant.to_string(format) 808 return line 809 810 elif format == 'vulcan': 811 # formula 812 line = '[ ' 813 for molecule in self.reactants: 814 line += molecule[:-4].upper() + ' + ' if '_vap' in molecule else molecule.upper() + ' + ' 815 line = line[:-2] + '->' 816 for molecule in self.products: 817 line += molecule[:-4].upper() + ' + ' if '_vap' in molecule else molecule.upper() + ' + ' 818 line = line[:-2] 819 line = line.ljust(40,' ') + ' ] ' 820 molecule = self.reactants[0] 821 line += molecule[:-4].upper() + ' + ' if '_vap' in molecule else molecule.upper() 822 print(self.formula,'is a photolysis: you need to add the branching ratio manually') 823 return line 824 825 elif format == 'chempath': 826 line = r.formula 827 line = line.replace(' ','') 828 line = line.replace('hv','') 829 line = line.replace('->','=') 830 return line 419 831 420 832 class reaction_constant: … … 460 872 return self.params['a']*(T/self.params['T0'])**self.params['c']*np.exp(-self.params['b']/T)*density**self.params['d'] 461 873 462 class reaction_constant_type2(reaction_constant): 463 """ Type 2 reaction rate constant 874 @classmethod 875 def from_string(cls,line,format='GPCM'): 876 """ Creates an instance from an ASCII string in a variety of formats 877 878 Currently read formats: Generic PDM, vulcan 879 880 Parameters 881 ---------- 882 line : string 883 Rate constant parameters 884 format : string (optional) 885 Format in which parameters are writtenn (default: Generic PCM) 886 887 Returns 888 ------- 889 reaction_constant 890 The instance of reaction_constant created 891 892 """ 893 if format == 'GPCM': 894 cst_param = line.split() 895 return cls({'a':float(cst_param[0]),'b':float(cst_param[1]), 896 'c':float(cst_param[2]),'T0':float(cst_param[3]), 897 'd':float(cst_param[4])}) 898 899 elif format == 'vulcan': 900 cst_param = line.split() 901 T0 = 300. 902 return cls({'a':float(cst_param[0])*T0**float(cst_param[1]),'b':float(cst_param[1]), 903 'c':float(cst_param[2]),'T0':T0,'d':0.}) 904 905 def to_string(self,format='GPCM'): 906 """ Return an ASCII line readable by a photochemical model 907 908 Format 909 ------ 910 GPCM 911 1 a b c T0 d 912 vulcan 913 A B C 914 915 Parameter 916 --------- 917 format : string (optional) 918 Model format to write in (default: GPCM, options: GPCM, vulcan) 919 920 Returns 921 ------- 922 string 923 ASCII line readable by a photochemical model 924 """ 925 926 if format == 'GPCM': 927 return '1 '+'{:1.2e}'.format(self.params['a']).ljust(12,' ')+str(self.params['T0']).ljust(12,' ') \ 928 +str(self.params['c']).ljust(12,' ')+str(self.params['b']).ljust(12,' ') \ 929 +str(self.params['d']) 930 elif format == 'vulcan': 931 932 return '{:1.2e}'.format(self.params['a']/self.params['T0']**self.params['c']).ljust(12,' ') \ 933 +str(self.params['c']).ljust(12,' ')+str(self.params['b']) 934 935 class reaction_constant_dens_dep(reaction_constant): 936 """ Type 2 reaction rate constant (Arrhenius with high pressure term) 464 937 465 938 Instantiates type 2 rate constant for a particular reaction … … 495 968 return self.params['g']*np.exp(-self.params['h']/T)+num*density**self.params['dup']/(1+num/den*density**self.params['ddown'])*self.params['fc']**(1/(1+np.log10(num/den*density)**2)) 496 969 497 # TODO: implement type 3 reaction constant 498 499 def read_reactfile(path): 500 """ Reads the reactfile formatted for simulations with the Generic PCM 501 502 Parameters 503 ---------- 504 path : str 505 Path to the reactfile (to become reaction.def) 506 507 Returns 508 ------- 509 dict 510 Keys are reactions formulae, items are reactions instances 511 """ 512 513 reactions = {} 514 with open(path+'/chemnetwork/reactfile') as reactfile: 515 for line in reactfile: 516 # Commented line 517 if line[0] == '!': 518 # Hard-coded reaction 519 if 'hard' in line and 'coded' in line: 520 hard_coded_reaction = reaction(line[1:51].split(),line[51:101].split(),None) 521 print('reaction ',hard_coded_reaction.formula,'seems to be hard-coded. Add it manually if needed.') 522 continue 523 else: 524 reactants = line[:50].split() 525 products = line[50:100].split() 526 527 # Photolysis 528 if 'hv' in line: 529 reactants.pop(reactants.index('hv')) 530 new_reaction = photolysis(reactants,products) 531 532 # Other reactions 533 else: 534 cst_params = [float(val) for val in line[101:].split()] 535 536 # three-body reaction 537 if 'M' in line: 538 539 # if third body is not the background gas 540 if line[line.index('M')+2] != ' ': 541 third_body = reactants[reactants.index('M')+1] 542 else: 543 third_body = 'background' 544 reactants.pop(reactants.index('M')) 545 try: 546 products.pop(reactants.index('M')) 547 except: 548 pass 549 if int(line[100]) == 1: 550 rate_constant = reaction_constant({param_key:cst_params[i] for i,param_key in enumerate(['a','b','c','T0','d'])}) 551 # if the third body is not the background gas, we treat it as a two-body reaction 552 if third_body != 'background': 553 products.append(third_body) 554 rate_constant.params['d'] = 0 555 elif int(line[100]) == 2: 556 rate_constant = reaction_constant_type2({param_key:cst_params[i] for i,param_key in enumerate(['k0','n','a0','kinf','m','b0','T0','fc','g','h','dup','ddown'])}) 557 if third_body != 'background': 558 raise Exception('Dont know how to handle three body reaction with type 2 constant when third body is not the background gas.') 559 else: 560 raise Exception('rate constant parameterization type ',line[100],' not recognized.') 561 new_reaction = termolecular_reaction(reactants,products,rate_constant) 562 563 # two-body reaction 564 else: 565 rate_constant = reaction_constant({param_key:cst_params[i] for i,param_key in enumerate(['a','b','c','T0','d'])}) 566 new_reaction = reaction(reactants,products,rate_constant) 567 568 reactions[new_reaction.formula] = new_reaction 569 570 return reactions 571 572 573 def density(P,T,VMR=1): 574 """ Computes molecular density using the perfect gas law 575 576 Parameters 577 ---------- 578 P : float 579 Pressure [Pa] 580 T : float 581 Temperature [K] 582 VMR : float (optional) 583 Volume mixing ratio [cm^3/cm^3] 584 585 Returns 586 ------- 587 float 588 Molecular density [cm^-3] 589 """ 590 591 m3_to_cm3 = 1e6 592 return VMR * P / R / T / m3_to_cm3 * N_A 593 594 def compute_rates(s,reactions='read'): 595 """ Computes reaction rates for a simulation 596 597 Parameters 598 ---------- 599 s : GPCM_simu 600 Simulation object 601 reactions : dict or 'read' (optional) 602 Dictionnary of reactions whose rate to compute as returned by read_reactfile 603 If nothing passed, call read_reactfile to identify reactions 604 605 Returns 606 ------- 607 GPCM_simu 608 Simulation object with reactions rates, rates constants, species vmr and densities as new fields 609 """ 610 611 if reactions == 'read': 612 reactions = read_reactfile(s.path) 613 s.tracers = read_traceurs(s.path) 614 s.species = [] 615 s.reactions = {} # reactions dict will be merged at the end 616 617 # Register new species 618 for r in reactions: 619 for sp in reactions[r].reactants: 620 if not sp in s.tracers or not s.tracers[sp].is_chim: 621 raise Warning(sp, 'is not recorded as a chimical tracer') 622 if not sp in s.species: 623 s.species.append(sp) 624 for sp in reactions[r].products: 625 if not sp in s.tracers or not s.tracers[sp].is_chim: 626 raise Warning(sp, 'is not recorded as a chimical tracer') 627 if not sp in s.species: 628 s.species.append(sp) 629 630 densities = {} 631 632 # Background density 633 s['total density'] = density(s['p'],s['temp']).assign_attrs({'units':'cm^-3.s^-1'}) 634 635 for sp in s.species: 636 # volume mixing ratios 637 s[sp+' vmr'] = s[sp] * s.tracers['co2'].M / s.tracers[sp].M 638 s[sp+' vmr'] = s[sp+' vmr'].assign_attrs({'units':'m^3/m^3'}) 639 # molecular densities 640 s[sp+' density'] = density(s['p'],s['temp'],VMR=s[sp+' vmr']) 641 s[sp+' density'] = s[sp+' density'].assign_attrs({'units':'cm^-3'}) 642 densities[sp] = s[sp+' density'] 643 644 for r in reactions: 645 646 # Photolysis 647 if type(reactions[r]) == photolysis: 648 649 # Cases with branching ratios 650 if reactions[r].reactants[0] == 'co2': 651 if 'o1d' in reactions[r].products: 652 s['rate ('+reactions[r].formula+')'] = reactions[r].rate(s['jco2_o1d'],densities) 653 else: 654 s['rate ('+reactions[r].formula+')'] = reactions[r].rate(s['jco2_o'],densities) 655 elif reactions[r].reactants[0] == 'o2': 656 if 'o1d' in reactions[r].products: 657 s['rate ('+reactions[r].formula+')'] = reactions[r].rate(s['jo2_o1d'],densities) 658 else: 659 s['rate ('+reactions[r].formula+')'] = reactions[r].rate(s['jo2_o'],densities) 660 elif reactions[r].reactants[0] == 'o3': 661 if 'o1d' in reactions[r].products: 662 s['rate ('+reactions[r].formula+')'] = reactions[r].rate(s['jo3_o1d'],densities) 663 else: 664 s['rate ('+reactions[r].formula+')'] = reactions[r].rate(s['jo3_o'],densities) 665 elif reactions[r].reactants[0] == 'ch2o': 666 if 'cho' in reactions[r].products: 667 s['rate ('+reactions[r].formula+')'] = reactions[r].rate(s['jch2o_cho'],densities) 668 else: 669 s['rate ('+reactions[r].formula+')'] = reactions[r].rate(s['jch2o_co'],densities) 670 elif reactions[r].reactants[0] == 'h2o_vap': 671 s['rate ('+reactions[r].formula+')'] = reactions[r].rate(s['jh2o'],densities) 672 else: 673 # General case 674 s['rate ('+reactions[r].formula+')'] = reactions[r].rate(s['j'+reactions[r].reactants[0]],densities) 675 else: 676 s['k ('+reactions[r].formula+')'] = reactions[r].constant(s['temp'],densities[background]) 677 s['rate ('+reactions[r].formula+')'] = reactions[r].rate(s['temp'],densities) 678 679 # Termolecular reaction 680 if type(reactions[r]) == termolecular_reaction: 681 s['k ('+reactions[r].formula+')'] = s['k ('+reactions[r].formula+')'].assign_attrs({'units':'cm^6.s^-1'}) 682 683 # Bimolecular reaction 684 else: 685 s['k ('+reactions[r].formula+')'] = s['k ('+reactions[r].formula+')'].assign_attrs({'units':'cm^3.s^-1'}) 686 687 s['rate ('+reactions[r].formula+')'] = s['rate ('+reactions[r].formula+')'].assign_attrs({'units':'cm^-3.s^-1'}) 688 689 s.reactions = s.reactions | reactions 690 691 return s 692 693 class trac: 694 """ Tracer class 695 696 A class to store useful informations about simulations tracers 970 @classmethod 971 def from_string(cls,line,format='GPCM'): 972 """ Creates an instance from an ASCII string in a variety of formats 973 974 Currently read formats: Generic PDM, vulcan 975 976 Parameters 977 ---------- 978 line : string 979 Rate constant parameters 980 format : string (optional) 981 Format in which parameters are writtenn (default: Generic PCM) 982 983 Returns 984 ------- 985 reaction_constant 986 The instance of reaction_constant created 987 988 """ 989 if format == 'GPCM': 990 cst_param = line.split() 991 return cls({'k0':float(cst_param[0]), 'n':float(cst_param[1]), 'a0':float(cst_param[2]), 992 'kinf':float(cst_param[3]),'m':float(cst_param[4]), 'b0':float(cst_param[5]), 993 'T0':float(cst_param[6]), 'fc':float(cst_param[7]), 'g':float(cst_param[8]), 994 'h':float(cst_param[9]), 'dup':float(cst_param[10]),'ddown':float(cst_param[10])}) 995 996 elif format == 'vulcan': 997 cst_param = line.split() 998 T0 = 300. 999 return cls({'k0':float(cst_param[0])*T0**float(cst_param[1]), 'n':float(cst_param[1]),'a0':float(cst_param[2]), 1000 'kinf':float(cst_param[3])*T0**float(cst_param[4]),'m':float(cst_param[4]),'b0':float(cst_param[5]), 1001 'T0':T0,'fc':0.6,'g':0.,'h':0.,'dup':1,'ddown':1}) 1002 1003 def to_string(self,format='GPCM'): 1004 """ Return an ASCII line readable by a photochemical model 1005 1006 Format 1007 ------ 1008 GPCM 1009 1 k0 n a0 kinf m b0 T0 fc g h dup ddown 1010 vulcan 1011 A_0 B_0 C_0 A_inf B_int C_inf 1012 1013 Parameter 1014 --------- 1015 format : string (optional) 1016 Model format to write in (default: GPCM, options: GPCM, vulcan) 1017 1018 Returns 1019 ------- 1020 string 1021 ASCII line readable by a photochemical model 1022 """ 1023 if format == 'GPCM': 1024 return '2 '+'{:1.2e}'.format(self.params['k0']).ljust(12,' ') +str(self.params['T0']).ljust(12,' ') +str(self.params['n']).ljust(12,' ')\ 1025 +str(self.params['a0']).ljust(12,' ') +'{:1.2e}'.format(self.params['kinf']).ljust(12,' ')+str(self.params['m']).ljust(12,' ') \ 1026 +str(self.params['b0']).ljust(12,' ') +str(self.params['g']).ljust(12,' ') +str(self.params['h']).ljust(12,' ') \ 1027 +str(self.params['dup']).ljust(12,' ')+str(self.params['ddown']).ljust(12,' ')+str(self.params['fc']) 1028 elif format == 'vulcan': 1029 return '{:1.2e}'.format(self.params['k0']/self.params['T0']**self.params['n']).ljust(12,' ')+str(self.params['n']).ljust(12,' ')\ 1030 +str(self.params['a0']).ljust(12,' ')+'{:1.2e}'.format(self.params['kinf']/self.params['T0']**self.params['m']).ljust(12,' ') \ 1031 +str(self.params['m']).ljust(12,' ')+str(self.params['b0']) 1032 1033 class network: 1034 """ Reaction network object 697 1035 698 1036 Attributes 699 1037 ---------- 700 name : string 701 Tracer's name 702 M : float 703 Tracer's molar mass [g/mol] 704 is_chim : bool 705 Is it a photochemical tracer? 1038 reactions : dict 1039 Chemical reactions in the network 1040 species : list(string) 1041 Chemical species in the network 1042 1043 Methods 1044 ------- 1045 append(to_append) 1046 Computes the reaction rate for given temperature and density 1047 update_species() 1048 Update list of species from list of reactions 1049 from_file(path,format) 1050 Instantiates a network from a file 1051 to_file(path,format) 1052 Save the network into a file 1053 get_subnetwork(criteria) 1054 Generate a subnetwork based on a dictionnary of given criteria 706 1055 """ 707 def __init__(self,name,M,is_chim): 708 self.name = name 709 self.M = M 710 self.is_chim = is_chim 711 712 def read_traceurs(path): 713 """ Read the traceurs of a simulation 714 715 Parameters 716 ---------- 717 path : string 718 path to simulation 719 720 Returns 721 ------- 722 dict 723 dictionnaries of all tracers 724 """ 725 tracdict = {} 726 with open(path+'/traceur.def') as tracfile: 1056 def __init__(self,reactions={}): 1057 1058 self.reactions = reactions 1059 self.species = [] 1060 if reactions != {}: 1061 self.update_species() 1062 1063 def __getitem__(self,formula): 1064 1065 return self.reactions[formula] 1066 1067 def __iter__(self): 1068 1069 self.current = list(self.reactions.keys())[0] 1070 return self 1071 1072 def __next__(self): 1073 1074 if self.current == 'finished': 1075 raise StopIteration 1076 elif self.current == list(self.reactions.keys())[-1]: 1077 current = self.current 1078 self.current = 'finished' 1079 else: 1080 current = self.current 1081 self.current = list(self.reactions.keys())[list(self.reactions.keys()).index(self.current)+1] 1082 1083 return self.reactions[current] 1084 1085 def append(self,to_append): 1086 """ Append a reaction to the network 1087 1088 Updates list of species to account for new species 1089 1090 Parameter 1091 --------- 1092 to_append : reaction or network 1093 Reaction or network of reactions to append 1094 """ 1095 if type(to_append) == network: 1096 for r in to_append: 1097 self.append(r) 1098 else: 1099 self.reactions = self.reactions | {to_append.formula:to_append} 1100 1101 self.update_species() 1102 1103 def update_species(self): 1104 """ Update list of species from list of reactions 727 1105 728 for iline,line in enumerate(tracfile): 729 730 # Empty line 731 if len(line.split()) == 0: 732 continue 1106 """ 1107 if self.reactions == {}: 1108 raise Exception('Network empty') 1109 1110 for r in self: 1111 for sp in r.reactants: 1112 if not sp in self.species: 1113 self.species.append(sp) 1114 for sp in r.products: 1115 if not sp in self.species: 1116 self.species.append(sp) 1117 1118 @classmethod 1119 def from_file(cls,path,format='GPCM'): 1120 """ Instantiates a network from a file 1121 1122 Currently read formats: Generic PCM, VULCAN 1123 1124 Parameters 1125 ---------- 1126 path : str 1127 Path to the network file 1128 format : string (optional) 1129 Format of the network file to read. Default: GPCM 1130 1131 Returns 1132 ------- 1133 network 1134 The network instance created 1135 """ 1136 reactions = {} 1137 1138 if format == 'GPCM': 1139 with open(path) as reactfile: 1140 for line in reactfile: 1141 # Commented line 1142 if line[0] == '!': 1143 # Hard-coded reaction 1144 if 'hard' in line and 'coded' in line: 1145 hard_coded_reaction = reaction(line[1:51].split(),line[51:101].split(),None) 1146 print('reaction ',hard_coded_reaction.formula,'seems to be hard-coded. Add it manually if needed.') 1147 continue 1148 else: 1149 # Photolysis 1150 if 'hv' in line: 1151 new_reaction = photolysis.from_string(line,format) 1152 # Other reactions 1153 else: 1154 # three-body reaction 1155 if 'M' in line: 1156 if line[line.index('M')+2] != ' ': 1157 # if third body is not the background gas, treat it as a simple reaction 1158 new_reaction = reaction.from_string(line.replace('M',' '),format) 1159 else: 1160 new_reaction = termolecular_reaction.from_string(line,format) 1161 # two-body reaction 1162 else: 1163 new_reaction = reaction.from_string(line,format) 1164 reactions[new_reaction.formula] = new_reaction 1165 1166 elif format == 'vulcan': 1167 1168 with open(path) as reactfile: 1169 re_tri = False 1170 re_tri_k0 = False 1171 special_re = False 1172 conden_re = False 1173 recomb_re = False 1174 photo_re = False 1175 ion_re = False 1176 for line in reactfile: 1177 if line.startswith("# 3-body"): 1178 re_tri = True 1179 1180 if line.startswith("# 3-body reactions without high-pressure rates"): 1181 re_tri_k0 = True 1182 1183 elif line.startswith("# special"): 1184 re_tri = False 1185 re_tri_k0 = False 1186 special_re = True # switch to reactions with special forms (hard coded) 1187 1188 elif line.startswith("# condensation"): 1189 re_tri = False 1190 re_tri_k0 = False 1191 special_re = False 1192 conden_re = True 1193 1194 elif line.startswith("# radiative"): 1195 re_tri = False 1196 re_tri_k0 = False 1197 special_re = False 1198 conden_re = False 1199 recomb_re = True 1200 1201 elif line.startswith("# photo"): 1202 re_tri = False 1203 re_tri_k0 = False 1204 special_re = False # turn off reading in the special form 1205 conden_re = False 1206 recomb_re = False 1207 photo_re = True 1208 1209 elif line.startswith("# ionisation"): 1210 re_tri = False 1211 re_tri_k0 = False 1212 special_re = False # turn off reading in the special form 1213 conden_re = False 1214 recomb_re = False 1215 photo_re = False 1216 ion_re = True 1217 1218 if line.startswith("#") or line.split() == []: 1219 continue 1220 else: 1221 line = line[line.index('['):] 1222 1223 if re_tri: 1224 new_reaction = termolecular_reaction.from_string(line,format,False) 1225 elif re_tri_k0: 1226 new_reaction = termolecular_reaction.from_string(line,format,True) 1227 elif special_re: 1228 print('special reaction :',line[line.index('[')+1:line.index(']')]) 1229 elif conden_re: 1230 print('condensation reaction :',line[line.index('[')+1:line.index(']')]) 1231 elif recomb_re: 1232 print('recombination reaction :',line[line.index('[')+1:line.index(']')]) 1233 elif photo_re: 1234 new_reaction = photolysis.from_string(line,format) 1235 elif ion_re: 1236 print('ionisation reaction :',line[line.index('[')+1:line.index(']')]) 1237 else: 1238 new_reaction = reaction.from_string(line,format) 1239 1240 reactions[new_reaction.formula] = new_reaction 1241 1242 return cls(reactions) 1243 1244 def to_file(self,path,format='GPCM'): 1245 """ Save the network into a file 1246 1247 Currently read formats: Generic PCM, VULCAN 1248 1249 Parameters 1250 ---------- 1251 path : str 1252 Path to the network file to create 1253 format : string (optional) 1254 Format of the network file to read. Default: GPCM 1255 """ 1256 if format == 'GPCM': 1257 with open(path, 'w') as reactfile: 1258 for i,r in enumerate(self): 1259 reactfile.write(f'# Reaction {str(i+1)}: {r.formula}\n') 1260 reactfile.write(r.to_string(format)+'\n') 1261 1262 elif format == 'vulcan': 1263 with open(path, 'w') as reactfile: 733 1264 734 # First line 735 elif iline == 0: 736 if not '#ModernTrac-v1' in line: 737 raise Exception('Can only read modern traceur.def') 738 continue 1265 # header 1266 reactfile.write('# VULCAN photochemical network\n') 1267 reactfile.write('# Generated by the photochemical tools of the Generic PCM\n') 1268 reactfile.write('#########################################################\n') 1269 reactfile.write('# in the form of k = A T^B exp(-C/T)\n') 1270 # 2-body reactions 1271 reactfile.write('# Two-body Reactions\n') 1272 reactfile.write('# id Reactions A B C\n') 1273 reactfile.write('\n') 1274 n = 1 1275 for r in self.reactions: 1276 if type(self.reactions[r]) == reaction: 1277 reactfile.write(' '+str(n).ljust(7,' ')+self.reactions[r].to_string(format)+'\n') 1278 n += 1 1279 1280 # 3-body reactions with high-pressure term 1281 reactfile.write('\n') 1282 reactfile.write('# 3-body and Disscoiation Reactions\n') 1283 reactfile.write('# id # Reactions A_0 B_0 C_0 A_inf B_inf C_inf\n') 1284 reactfile.write('\n') 1285 for r in self.reactions: 1286 if type(self.reactions[r]) == termolecular_reaction and type(self.reactions[r].constant) == reaction_constant_dens_dep: 1287 reactfile.write(' '+str(n).ljust(7,' ')+self.reactions[r].to_string(format)+'\n') 1288 n += 1 1289 1290 # 3-body reactions without high-pressure term 1291 reactfile.write('\n') 1292 reactfile.write('# 3-body reactions without high-pressure rates\n') 1293 reactfile.write('# id # Reactions A_0 B_0 C_0\n') 1294 reactfile.write('\n') 1295 for r in self.reactions: 1296 if type(self.reactions[r]) == termolecular_reaction and type(self.reactions[r].constant) == reaction_constant: 1297 reactfile.write(' '+str(n).ljust(7,' ')+self.reactions[r].to_string(format)+'\n') 1298 n += 1 1299 1300 # photolysis 1301 reactfile.write('\n') 1302 reactfile.write('# reverse stops\n') 1303 reactfile.write('# photo disscoiation (no reversals) # use sp to link br_index to RXXX\n') 1304 reactfile.write('# id # Reactions sp br_index #(starting from 1)\n') 1305 reactfile.write('\n') 1306 for r in self.reactions: 1307 if type(self.reactions[r]) == photolysis: 1308 reactfile.write(' '+str(n).ljust(7,' ')+self.reactions[r].to_string(format)+'\n') 1309 n += 1 1310 1311 def save_traceur_file(self,path): 1312 1313 with open(path, 'w') as tracfile: 1314 tracfile.write('#ModernTrac-v1\n') 1315 tracfile.write(str(len(self.species))+'\n') 1316 for sp in self.species: 1317 tracfile.write(sp.ljust(24,' ')+'mmol='.ljust(10,' ')+'is_chim=1\n') 1318 1319 def get_subnetwork(self,criteria): 1320 """ Generate a subnetwork based on a dictionnary of given criteria 1321 1322 Parameter 1323 --------- 1324 criteria : dict 1325 Selection criteria to include reactions in the subnetwork. 1326 Criteria are: - 'species' : list of any of the species from the network 1327 - 'element' : list of elements to include 1328 - 'type' : reaction, termolecular_reaction, photolysis 1329 1330 """ 1331 subnetwork = network() 1332 1333 for r in self.reactions: 1334 1335 keep = False 1336 1337 if 'type' in criteria: 1338 if type(self.reactions[r]) in criteria['type']: 1339 keep = True 1340 1341 if 'species' in criteria: 1342 for sp in criteria['species']: 1343 if sp in self.reactions[r].reactants + self.reactions[r].products: 1344 keep = True 1345 1346 if 'elements' in criteria: 1347 for elem in criteria['elements']: 1348 for sp in self.reactions[r].reactants + self.reactions[r].products: 1349 if elem in sp: 1350 keep = True 1351 1352 if keep: 1353 subnetwork.append(self.reactions[r]) 739 1354 740 # Second line (number of tracers) 741 elif iline == 1: 742 ntrac = int(line) 743 continue 744 745 # Commented line 746 elif line[0] == '!': 747 continue 748 749 # Regular entry 750 else: 751 line = line.split() 752 name = line[0] 753 is_chim = False 754 755 for param in line[1:]: 756 if param[:4] == 'mmol': 757 M = float(param[5:]) 758 elif param[:7] == 'is_chim': 759 is_chim = bool(float(param[8:])) 760 761 tracdict[name] = trac(name,M,is_chim) 762 763 if len(tracdict) != ntrac: 764 raise Exception('Mismatch between announced an read number of tracers') 765 766 return tracdict 1355 return subnetwork -
trunk/LMDZ.GENERIC/utilities/photochemistry/reaction_rate_lib.py
r3431 r3528 1 1 import numpy as np 2 2 3 def k_ JPL_2015(T,dens):3 def k_CO_OH_to_CO2_H_JPL_2015(T,dens): 4 4 """ Computes rate for CO + OH -> CO2 + H from JPL 2015 """ 5 5 rate1 = 1.15e-13*T/300. … … 10 10 return rate1 + rate2 * 0.6**xpo2 11 11 12 def k_ Joshi_2006(T,dens):13 """ Computes rate for CO + OH -> CO2 + H from Joshi et al2006 """12 def k_CO_OH_to_CO2_H_Joshi_2006(T,dens): 13 """ Computes rate for CO + OH -> CO2 + H from Joshi and Wang 2006 """ 14 14 k1a0 = 1.34*2.5*dens \ 15 15 * 1/(1/(3.62e-26*T**(-2.739)*np.exp(-20./T)) \
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