{ "cells": [ { "cell_type": "markdown", "metadata": {}, "source": [ "# Light (memory) model\n" ] }, { "cell_type": "code", "execution_count": 1, "metadata": {}, "outputs": [], "source": [ "import matplotlib.pyplot as plt\n", "import numpy as np\n", "import pandas as pd\n", "import xarray as xr\n", "\n", "from seapopym.configuration.no_transport import (\n", " ForcingParameter,\n", " ForcingUnit,\n", " FunctionalGroupParameter,\n", " FunctionalGroupUnit,\n", " FunctionalTypeParameter,\n", " MigratoryTypeParameter,\n", " NoTransportConfiguration,\n", ")\n", "from seapopym.configuration.no_transport.environment_parameter import ChunkParameter, EnvironmentParameter\n", "from seapopym.model.no_transport_model import NoTransportLightModel\n", "from seapopym.standard import coordinates\n", "from seapopym.standard.units import StandardUnitsLabels\n" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "## Generating data for the 1D simulation\n", "\n", "Let's generate some data for the 1D simulation. In this NoTransport model, only temperature and primary production are required. The temperature is generated as a sine wave with a period of 1 year and the primary production is randomly generated.\n" ] }, { "cell_type": "code", "execution_count": 2, "metadata": {}, "outputs": [ { "data": { "image/png": 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ynkWLFqlNtLTCwE/0D7Jz87DpeDTm7r6oatLzNfWvqGanO9fzgo0l21EWRxUXO4xpXwOj21VXff4Xh1zB1lMxOHQlXh1THc9gaOuqGBDsD2d7lvsQEVHZCg0NVSU3x44dQ3x8fEGpjXSElE1gvb298cwzz+CHH35QgX/Dhg2qbEdm9YV8nrw4cHV1LfK46enpuHDhQsFtf39/TcO+YOAnugdpRbnqYCS+/eOSmpkWdlYW6NrYGwNa+qOut7PWQzRYchWkZYCrOqTbj8zyL9sfoXr9f7o1DLN2hKNfsB+GtwlQG4wRERGVttTUVNUMRo6lS5eqQC5BX27LjHy+ESNGYODAgaouX8p5ZJ8oe/vbDSgk7FeuXFl1mLxT4T2kZH2A1hj4iQqRzacW7LmMBXsvFfTMd3WwVjPPA1tW5cxzGXT7Gd+hlpr533g8CnN2XkRYbLJ6obVg72W1HmJ0+xomt/CZiIjK1tmzZxEXF4ePP/4Yvr6+6tyhQ4fuut/TTz+tAvvs2bOxZcsW7N69u+BjTZo0QUxMDCwtLVG1alXoMwZ+InmVnpmDBXsuYd7ui0jKyFHn/CrZ48W2AXihqQ93kS1j0qpUWnxKwN8ZdgOzd11Q7U1Xh17F2iPX0KNJFYx7vCY39CIiolLh5+en2mN+8803qhPPyZMn1QLeO8kiW6nll72jpGtP4c1fO3TooG537doVn3zyCWrVqoWoqChs2rQJ3bp1Ux179AVXyJFJS8/KxdxdF/Do9N/x2a/nVNiv5emIb/o2xo7X22FgS3+G/XIu92kf5IFVL7fC2tGPoH2gO3LzdFh16Coe/7+d+M+6E4hOvF1iRURE9KDc3d2xYMECrF69WtXry0x//mLcO8lGsFLmM3To0Lv+ZklHH+naIx+TwN+nTx/VetPT0xP6hH34yWR76K84GKk2hrqZkqnOyQZRr3aoiWcbeMPCnN129EXolXh8se0c/gy/qW5LJ59BLf3VjD9LrIiITNOD9uF/EH/88YdqtRkZGVnuQZ59+IkegLy+lZKRj345g/PXU9Q530p2eOXxmujWuAosjWAXXGMjHZGWjAjGvotx+PzXc2on3+/+vIQ1h6+q500WUbOdJxERlbbMzEzcuHFDdfKRzjz6NmtfEvwrSSbjdFQSBn5/AEMXHFRhv6K9Fd5/rg62T2iHF5r5MuzrOenqs/Lllpg/tLkqu0pIy8YHG0+j4xe71N4IRn6xkoiIytny5ctVS03ZTVdq9A0ZS3rI6MWnZuGTrWFYcTAC8r/d2sIcQ1pXVZ1hnO1YEmKoJVlS1//5tjDcTLndPi24WiV80KUeAr2ctB4eEREZUUmPlljSQ/Qv8vJ0WHkoEtO3nFWzweLZBpXxVucgdnsxcHI1Rnr1P9/IG3N2XsC3f1xUm3k9/fUfGNa6Kl7tUEvt8ktEREQM/GSkTlxNxLs/n8SxyAR1O9DTCVO71kOLapW0HhqVIgn1r3cKRJ8Wvpi68TS2nopVPfzXH4vCf56pg+caVFZdFIiIiEwZAz8ZleSMbLVb6+J9V1T5jgTC156shUGt/FWvdzJOPhXtMXdgM+wIu47315/Clbg0vLL8CFYejMD/utZHVW7cRUREJowJiIzG72dj0fGL3VgUcjvsd2nkje0TH8PwNtUY9k1E+0APbB3fFhOerAUbS3PsCY9Dpy93Y97uC6run4iIyBRxhp8MXlxKpurW8vPRqIIdcj/qVh9tarppPTTSgGyU9soTNdULvklrT2DvhTh89MtZbDgWjek9GqCONxfvExGRaeG0JxksaTD189FrePKL3Srsy15ZI9pUw5bxjzLsE/xdHbB0RDA+6dEAFWwtceJaIp6f8Sc+3XoWmTm5Wg+PiIio3HCGnwzSrdQsvPvTCfxyIkbdDvJyUrO3DX1dtB4a6RFZsNuruS/aBbrjvfWnsPlkDGbuuIDtZ67j816NONtPREQmgTP8ZHC2n7ldqy9h39LcDK91qIX1Y9sw7NN9eVSwxewBTTFnQBO4OljjbEwyusz8EzN3hLO2n4iIyt3MmTNRtWpV1Vs/ODgYBw4cKNOvx8BPBtWB5601xzF84SHcTMlETQ9H/DSmNV7tUBPWlvyvTP+uc73K2PpaW3Ss44nsXJ3q6NRrbggu3UzVemhERGQiVq5ciQkTJuC9997D4cOH0bBhQ3Tq1AnXr18vs6/JnXbJIIReicerK47ganw6zP6q1Z/YMVAt0CQqKfm1t/bwNdXCMzkzB3ZWFpj8XB30ae7Lvv1ERAa4A638Xk/P1mZ9lp2VRYn+dsiMfvPmzTFjxgx1Oy8vD76+vhg3bhzefvvtIvflTrtkEnLzdJiz6wI+33ZOve9T0Q7/90JDBAe4aj00MmDyi7lHUx+0rO6KN1YfU518pKPPn+E3Ma17fVSwtdJ6iEREVAIS9utM3qrJ1z79QSfYWxcvUmdlZSE0NBSTJk0qOGdubo4OHTogJCSkzMbIOgjSW9eTMjDoh/2q7ELC/vMNvbH51UcZ9qnUVHGxw5LhwZj0VJBaD7LpeDSe/uoPHI6I13poRERkhG7evInc3Fx4enoWOS+3Y2JuNyIpC5zhJ720M+w6Jq46hrjULHWpbEqXunihqQ/LLajUmZub4eXHqqNFtUp4ZcURRN5KR685Iapk7OW2AerjRESk3yQryEy7Vl9b32k6wz9t2jRVw+Tk5AQPDw907doVYWFhRe7Trl07FfIKHyNHjtRszFS2snLy8NEvZzBk/kEV9qXd5oZxbdCrGWurqWw19quITa88imcbVEZOng7Tt5zF4PkHcD05Q+uhERHRv5CMIGU1WhxmJcgnbm5usLCwQGxsbJHzctvLywtGGfh37dqFMWPGYN++fdi2bRuys7PRsWNHpKYW7Zjx4osvIjo6uuD45JNPNBszlZ2r8Wl4Yc5ezNt9Ud0e3MpfdeGp4eGo9dDIREjt/jd9G2N6j/qwtTLHH+dvqhKfveE3tR4aEREZAWtrazRt2hTbt28vOCeLduV2q1atjLOkZ8uWLUVuL1iwQM30y2KGtm3bFpy3t7cv01c9pL1d526oLjwJadlwtrPCJz0boFNdPudU/mSmpndzPzTxq4hxy4+onv0Dvt+PNzsHqRIfXmkiIqKHIS05Bw8ejGbNmqFFixb48ssv1WT30KFDYRKLdqWtkKhUqVKR80uXLlWXQOrVq6dWNaelpd33MTIzM1WbosIH6a+8PB2+2X4eQ+YfUGG/gY8zNr3ShmGfNFfT00ldYerZ1Ad5OuDjzWcxckmo2g+CiIjoQfXu3RufffYZJk+ejEaNGuHo0aNqEvzOhbxG2YdfLmc8//zzSEhIwJ9//llwft68efD394e3tzeOHz+Ot956S70aWrt27T0f5/3338eUKVPuOs8+/PonMT0bE1cdxW9nbm800beFH957rg5765NekV+Ryw5EYMr608jKzUOAmwPmDGyKWp5OWg+NiMhk/VN/emOSUUp9+PUm8I8aNQqbN29WYd/Hx+e+9/v999/xxBNPIDw8HNWrV7/nDL8chf8xZDMDBn79ciY6Sc2WXolLU7vkftilHno199V6WET3dTQyAaOWhCI6MQP21haY3qMBnmvorfWwiIhMEgM/ShT49aKkZ+zYsdi4cSN27Njxj2E/f3cyIYH/XmxsbNQ3Xfgg/fLTkWvoNmuPCvvSB/3HkY8w7JPea+Trgo3j2uCR6q5Iy8pV9f0fbDiN7Nw8rYdGRESkv4FfLi5I2F+3bp2auZdXL/9G6pxE5cqVy2GEVJpk8yxpuTl+5VFkZOehbS13FaDq+zhrPTSiYnF1tMGiYS0wqt3tq4s/7LmEwT/I+pMsrYdGRESkn4FfWnIuWbIEy5YtU734ZYcxOdLT09XHL1y4gKlTp6quPZcvX8b69esxaNAg1cGnQYMGWg6dSkgWOo5YeLCg5eaY9tUxf0hzVHSw1npoRCViaWGOtzoHYc6Apqq0Z++FOHSZuQfh15O1HhoREZH+Bf7Zs2eruiPZXEtm7POPlStXFvQq/e2331Rv/qCgIEycOBE9evTAhg0btBw2ldCVuFR0n7UXO8JuwMbSHF/3bYw3OgXBgjuYkgHrXM8LP456RJWlSXlat5nyf/z2AnQiIioferIUVe+/P71ZtFtWSrKggUrf3gs3MXrpYdVy07OCDb4d1AwNfFy0HhZRqYlLycSoJYdx4PItyGvYd56ujeFtqrFfPxFRGZLNWmU9p3RxlJxnrBITExEVFYUaNWrAysrqgTOuphtvkXFbsu8K3l9/Cjl5OjT0dcG8gU3hWcF4V9KT6db1LxkRjMk/n8SKg5H4cNMZtVnX/7rVg40lW8wSEZUFS0tLtTHrjRs3VBA2N9eLPjSl3rJevj/5PuX7fRic4adSl5Obhw82nsaikCvqdtdG3vi4RwP21yejJr9K5++5jA83nVYbdTX1r4i5A5vCzdFG66ERERmlrKws1bJSgrGxMjc3V01tpMz9TgbZh7+sMPCXr9TMHIxddljV60tFwxudAjHqseosbyCTsevcDfUzkJyRA79K9lgwtDkC3B21HhYRkVGSsC/B31hZW1vf9+oFA38hDPzlJzYpA8MWHMSpqCTYWpnjy96N1cJGIlMTfj0FQxccQOStdLjYW2HewGZoUa2S1sMiIiIjYnAbb5HhOxuThK4z96iw7+ZojRUvtWLYJ5NVw8MR60a3Vpt1yYL1Ad/tx/pjUVoPi4iITBQDPz20P87fQM/ZIYhOzECAuwPWjroddIhMmdTuL3+xJTrV9URWbh5eWX4Es3aGG30LOSIi0j8M/PRQVh2MxND5B5GSmYPgapWwdtQj8HO113pYRHrBztoCs/o3xYg2t3cR/2RLGN5ZdwLZuca7wIyIiPQPAz89EJml/L9fw/Dmj8dV203pxLNoeAu42HPnXKLCZIO5d5+tgynP11V9+pcfiMTwhYfUi2QiIqLywMBPD9R28+0fT+Cb38PV7XGP18AXvRux5zjRPxj8SFW1eNfOygK7z91A33n7cDMlU+thERGRCWDgpxJJz8rFyCWHsfJQpJqtnNa9PiZ2DGTbTaJi6FDHEyteaolKDtY4cS0RPWfvRURcmtbDIiIiI8fAT8WWkJaFgd/vx29nYmFjaY45A5qibws/rYdFZFBk1+k1I1vBp6IdLselocecvTgVlaj1sIiIyIgx8FOxRCem44U5ITh0JR4VbC2xeHgwOtZl202iByEbcckC9yAvJ9xIzkSfufsQciFO62EREZGRYuCnfxV+PRk9Zu3F+esp8Kxgg9UjH+EmQkQPyaOCLVaNbKW6WyVn5mDwDwfwy4lorYdFRERGiIGf/tHhiHj0nBOCqL967P846hEEejlpPSwio1DB1goLh7XAU/W8VK/+McsOY3HIZa2HRURERoaBn/5xQ63+3+5XO4XKRlprRj4Cn4rssU9UmmytLDCjXxMMaOkH2ZPrvz+fwjfbz3ODLiIiKjUM/HRPW07GYPiCQ0jPzkXbWu5Y9mKw6ixCRGXTq39ql3oY36Gmuv1/285h2uazDP1ERFQqGPjpLmsPX1WlBVJi8HR9L3w3qBnsrS21HhaRUZPWtuM71MJ/n62jbs/bfRHvrDuJ3DyGfiIiejgM/FSE1A9PWHVMhYwXmvrg6z6NYW3J/yZE5WV4m2r4pEeDv3bljcBrK48iOzdP62EREZEBY5KjAjN3hKv6YTG0dVVM79EAlhb8L0JU3no198U3fZvAysIM649FYeTiUGRk52o9LCIiMlBMc6TqhD/efBafbg1Tt195oiYmP1sH5jLFSESaeKZBZcwb1Extcrf97HUMnX8QKZk5Wg+LiIgMEAO/icvL0+Hdn05izq4L6vZ/nq6NCU/WUvXERKSt9oEeqm2no40lQi7Gof930jUrS+thERGRgWHgN2FSFzxh1VEs3R8ByffTutfHi20DtB4WERXSMsBVdclysbfCscgE9Jm3D9eTM7QeFhERGRAGfhOVlZOHscsO46ejUbA0N8NXfRqjbws/rYdFRPfQwMcFq15uBQ8nG5yNSUbvufsQnZiu9bCIiMhAMPCboMycXIxaEoqtp2JVB565A5vi+YbeWg+LiP5BLU8nrB7ZClVc7HDpZqoK/Vfj07QeFhERGQBNA/+0adPQvHlzODk5wcPDA127dkVY2O2Fo/kyMjIwZswYuLq6wtHRET169EBsbKxmYzZ00unjpUWhahGgLAaUHvtP1PbUelhEVAz+rg5YNbIV/CrZI+JWmgr9EXEM/UREpMeBf9euXSrM79u3D9u2bUN2djY6duyI1NTUgvu89tpr2LBhA1avXq3uHxUVhe7du2s5bIOVlpWD4QsPYte5G7CzssD8Ic3VLrpEZDhkhl/KewLcHHAtIR2954WoGX8iIqL7MdPp0d7tN27cUDP9Euzbtm2LxMREuLu7Y9myZejZs6e6z9mzZ1G7dm2EhISgZcuW//qYSUlJcHZ2Vo9VoUIFmCpp5zdswUEcuHQLDtYWmD+0BVpUq6T1sIjoAV1PylBde85fT1G1/bKwt4aHk9bDIiKiclKSjKtXNfwyYFGp0u0gGhoaqmb9O3ToUHCfoKAg+Pn5qcB/L5mZmeofoPBh6pIzsjH4hwMq7DvZWGLR8GCGfSID51HBFstfaokgLydcT85U3XvCYpK1HhYREekhvQn8eXl5GD9+PFq3bo169eqpczExMbC2toaLi0uR+3p6eqqP3W9dgLzayT98fX1hyhLTszHg+wMIvRKPCraWWDIiGE39K2o9LCIqBW6ONlj+YkvU9a6AmylZ6DMvBKeibk+cEBER6V3gl1r+kydPYsWKFQ/1OJMmTVJXCvKPyMhImCrZoKf/d/tU7+6K9lZY9mJLNPQt+uKJiAxbRQdrLBvREg19nBGflo1+3+7HiasM/UREpGeBf+zYsdi4cSN27NgBHx+fgvNeXl7IyspCQkJCkftLlx752L3Y2NioOqbChym6lZqFvt/ux8lrSXB1sFaX/utVcdZ6WERUBpztrbB4RDCa+Lmoq3r9vtuHIxHxWg+LiIj0hKaBX9YLS9hft24dfv/9d1SrVq3Ix5s2bQorKyts37694Jy07YyIiECrVq00GLFhiE/NQr9v9+FMdBLcnWywQtX5muYLHyJTUcHWSq3PaV61IpIzcjDo+wM4Gll0soSIiEyTpl16Ro8erTrw/PzzzwgMDCw4L7X3dnZ26v1Ro0bhl19+wYIFC9Rs/bhx49T5vXv3FutrmFqXHhX2v9tfJOxXd3fUelhEVI7td4fMv92Ry0nW7QwPZikfEZERKknG1TTwm5mZ3fP8/PnzMWTIkIKNtyZOnIjly5erDjydOnXCrFmz7lvSY8qBX8K+tOk7HZ2kFvNJ2K/hwbBPZGpSM3MwVEL/5duhf+mIYDTwYegnIjImpR74H6S1pb6Ea1MJ/LcX6O7Hqaj8sM+e3ESmHvqHzD+Ag5dvd+haOqIl6vtwHQ8RkbEo9cBvbm5+39n4ez6omRnOnTuHgIAAaM0UAr+E/QHf316g6+Zordr01fRk2CcydbLh3pAfDuDQlXg421mpmX4u3iciMg4lybiWxX3QNWvWFGyI9U/k9cPTTz9d3Ielh5SYlo2B3x8o6MYjrTcZ9olIONpYYsGwFmrjPdmLQ64CMvQTEZmeYgV+f39/tG3bFq6ursV6UJnZl+46VLak/d7AH/bjxLXEgrBfi2GfiO4M/UObq9B/OCJBXQ2U0F/Xm6GfiMhUaLpotzwYa0mPhP1B3+/HsauJqCR99l9siUAvhn0iurfkjGwM+uEAjkQkwEU24hvREnW8jed3IhGRqUkqQcYtlT78d26MRWUr6a8/3BL2b++gG8ywT0T/yMnWCguHtUAjXxckpGWrXbhPR5W8IQMRERmeEgf+6dOnY+XKlQW3e/XqpUp9qlSpgmPHjpX2+OgeYV9q9o9FJvwV9rmpFhGVZHOuFqovf/xfoV/27CAiIuNW4sA/Z84c+Pr6qve3bdumjs2bN+Opp57CG2+8URZjpDs6bkjYl0vy0mavdmWGfSIqYegf1gINfZz/Cv37cT42WethERGRPgX+mJiYgsC/ceNGNcPfsWNHvPnmmzh48GBZjJEApGflYviCg2rRXX57PdbfEtGDkN8hi4YHo34VZ9z6a3fuizdStB4WERHpS+CvWLEiIiMj1ftbtmxBhw4d1Puy9jc3N7f0R0jIyM7FS4sPYf+lW3CysVSzc+ywQUQPG/oXD2+BIC8n3EjORL9v9yMiLk3rYRERkT4E/u7du6Nfv3548sknERcXp0p5xJEjR1CjRo2yGKNJy8rJw+ilh/HH+Zuwt7bAgmHNVf0tEdHDcrG3VlcLa3o4IiYpA32/3Yer8Qz9REQw9cD/xRdfYOzYsahTp46q33d0dFTno6OjMXr06LIYo8nKzs3DuOWH8fvZ67CxNMf3g5ujqf+/b35GRFRcro42WPpiMALcHHAtIV3V9MckZmg9LCIiKkXsw6+ncvN0GL/yKDYci4K1hTm+G9wMbWu5az0sIjJS0Ynp6D13HyJupSHA3QErXmoJDydbrYdFRESlkHFLHPgXLVr0jx8fNGgQ9IkhBv68PB3eWHMcPx6+CktzM8wd2BRP1PbUelhEZOSknEdCv8z01/J0VBv6yRUAIiIyscAvi3YLy87ORlpaGqytrWFvb49bt25Bnxha4Jen4z8/ncSy/RGwMDfDjL6N8VT9yloPi4hMxJW4VPSaG4LYpEzUqVxBbewntf5ERGRCO+3Gx8cXOVJSUhAWFoY2bdpg+fLlDzNukydh/4ONp1XYNzMDPu/VkGGfiMqVv6uD2tDPzdEGp6OT1K7esuEfEREZrhIH/nupWbMmPv74Y7z66qul8XAmG/Y/3nIW8/dcVrc/6dEAXRpV0XpYRGSCqrs7qpn9Sg7WOH41UW34Jxv/ERGRCQd+YWlpiaioqNJ6OJPz5W/nMXfXRfX+h13r4YVmtzc3IyLSQi1PJ9WnX/r1y4Z/svGfbABIRESGx7Kkn7B+/fq7ZqalJeeMGTPQunXr0hybyZi1MxxfbT+v3v/vs3UwoKW/1kMiIlIb/MlGfwO+2682/ntx0SHVMczWykLroRERUQmUeNGuuXnRiwJmZmZwd3fH448/jv/7v/9D5cr6VXOu74t2v//zEqZuPK3ef6tzEEa1q671kIiIigi9cgsDvz+AtKxctA90x5yBTWFjydBPRGS0XXoMjT4H/sX7ruC/P51U77/6RE289mQtrYdERHRP+y7GYcj8A8jIzsOTdTwxq38TWFmUWlUoERHpU5ceKh2rDkYWhP2Rj1XH+A41tR4SEdF9tQxwxXeDmsPa0hzbTsdi/IqjyMnN03pYRERUWjX8EyZMwNSpU+Hg4KDe/yeff/55cR7SpP189BreWntcvT+0dVW81TlQlUYREemzNjXdMHdAU7y0+BA2nYiGjaU5PnuhIczN+fuLiMjgA/+RI0fUBlv5798PQ+u/23wiGhNWHYMUUvUP9sPkZ+vw342IDEb7IA/M6NcEo5cextoj19SM/0fd6jP0ExHpMdbwl6PfTsdi5JJQ5OTp0LOpj+q1zz+SRGSINhyLwqsrjiBPBwxu5Y/3n6/LyQsiImOt4Zcv9tNPP+Hs2bMl/tzdu3fjueeeg7e3t/pDIY9T2JAhQ9T5wkfnzp1hiHafu6FmxCTsP9fQG9MZ9onIgMnvsU97NlS7gi8MuYJpm8+qNs1ERKR/Shz4e/XqpXrui/T0dDRr1kydq1+/Pn788ccSPVZqaioaNmyImTNn3vc+EvClz3/+sXz5chiakAtxqn91Vm4eOtf1wue9GsKCYZ+IDFyPpj74X9f66v15uy/ii23ntB4SERGVxsZbMiv/n//8R72/bt06NaOTkJCAhQsX4sMPP0SPHj2K/VhPPfWUOv6JjY0NvLy8YKgOXb6F4QsPIjMnD48HeeDrvo3Zyo6IjEa/YD9k5eTi/Q2n8fXv4aqmf+zj7DpGRKYhMT1b7Uiu70qcPKVOqFKlSur9LVu2qIBvb2+PZ555BufP394ttjTt3LkTHh4eCAwMxKhRoxAXF/eP98/MzFRlRoUPrRyNTMCQ+QfVZjWP1nRTfavljyERkTEZ0roaJj0VpN7/7Ndz+O6Pi1oPiYiozF28kYIOn+/CvN0XoO9KnD59fX0REhKiynEk8Hfs2FGdj4+Ph62tbakOTsp5Fi1ahO3bt2P69OnYtWuXuiKQm5t738+ZNm2aWsCQf8h4tbLpeBRSMnPQololzBvI7eiJyHi9/Fh1TPhr88APN53BopDLWg+JiKjMRMSlod+3+3EjORPrjkQhI/v+2dQgS3rGjx+P/v37w9HREf7+/mjXrl1BqY/U8ZemPn36FLwvj92gQQNUr15dzfo/8cQT9/ycSZMmFdkrQGb4tQr97zxdG5Wd7dCruS/srBn2ici4jXu8BjJzcjFzxwVM/vmU6tPfu7mf1sMiIipVUQnp6PfdPsQkZaCmhyOWDG+h95O6JQ78o0ePRosWLRAZGYknn3wS5ua3LxIEBASoGv6yJF/Dzc0N4eHh9w38UvMvhz6QrkLD2lTTehhEROX2O+/1joHIyM7D939ewttrT8DG0gJdG1fRemhERKXielIG+n27D1fj01HV1R5LRwTD1VE/cmepBn4hnXnkKExq+Mva1atXVQ1/5cqVy/xrERHRg4X+d5+prWb6l+yLwIRVR1Wjgmca8Pc2ERm2uJRM9P9uPy7HpcGnoh2WvdgSHhVKt5xd08BfuETm33z++efFvm9KSoqarc936dIlHD16VC0KlmPKlClqUbB06blw4QLefPNN1KhRA506dSr21yAiovIP/R88Xw9ZOXlYdeiq2qBLGhY8WcdT66ERET2QxLRsDPj+AM5fT4FXBVssG9ES3i52MBTFCvxHjhwp1oOVdJfFQ4cOoX379ne9sBg8eDBmz56N48ePq3af0vZTNueSBcJTp07Vm5IdIiK6N9lYcFr3Bqol8c9HozBm6WF8O7gZHqvlrvXQiIhKJDkjG4PmH8CZ6CS4Odpg6YvB8HO1hyEx0xn51ogl2XaYiIhKV05uHsYtP4LNJ2PUIt75Q5vjkepuWg+LiKhY0rJyMPiHAzh4OR4V7a2w4qVWCPRygqFl3AduCi+lOFu3blW77Qojf91AREQPwNLCHF/1aYwOtT3UbP/wBYfUhoRERPouIzsXIxYeUmHfydYSi4cH603YL6kSB35ZNCsdcmrVqoWnn34a0dHR6vzw4cMxceLEshgjEREZMKnfn9GvidqAMD07V21IKBsTEhHpq8ycXIxcEoq9F+LgYG2BhcNaoF4VZxiqEgf+1157DVZWVoiIiFA77Obr3bu32oiLiIjoTtKjWjYgbBlQSW1IOOj7/TgVlaj1sIiI7pItpYjLjmBn2A3YWpnjhyHN0cSvIgxZiQP/r7/+qna99fHxKXK+Zs2auHLlSmmOjYiIjIhsQPj94OZo6l8RSRk5GPDdfpyLTdZ6WEREBXLzdJiw6hh+PR2rrk5+O6gZggNcYehKHPhTU1OLzOznu3XrFrvnEBHRP3KwsVQLdxv4OCM+LVttTX/xRorWwyIiQl6eDm+uOY4Nx6JgaW6G2f2lFNE4OouVOPA/+uijWLRoUZFWnHl5efjkk0+KtNgkIiK6lwq2Vlg0rAVqV66AmymZKvRHxKVpPSwiMmE6nQ7//fkkfjx8FRbmZvimb2M8Udt49g4pcVvOkydPqkW7TZo0we+//47nn38ep06dUjP8e/bsQfXq1aFP2JaTiEh/d63sM2+f2simiosdVo1spd4SEZUnnU6HDzedwfd/XoJsKfVl70bo0qgK9F2ZtuWsV68ezp07hzZt2qBLly6qxKd79+5qcy59C/tERKS/XP/awKaamwOuJaSj/7f7EJuUofWwiMjEwv70LWEq7Ivp3RsYRNgvKW68RUREmopOTEevuSGIvJWO6u4OWPlyK7WbJRFRWfu/X8Pwze/h6v0PutTFoFZVYSjKdIZ//vz5WL169V3n5dzChQtL+nBERGTiKjvbYdmIlqjsbIsLN1JV95741Cyth0VERu6r384XhP3Jz9YxqLBfUiUO/NOmTYOb293bont4eOCjjz4qrXEREZEJ8a1kj2UvtoS7kw3OxiRj0A8HkJierfWwiMhIzdwRji9+O6fef+fpIAxrUw3GrMSBXzbcqlbt7n8Uf39/9TEiIqIHIbX8y0YEw9XBGieuJWLI/ANqky4iotI0b/cFfLo1TL3/RqdAvNTW+Negljjwy0z+8ePH7zp/7NgxuLoa/sYERESknZqeTlg8PBjOdlY4EpGAYQsOIj0rV+thEZGR+P7PS/jol7Pq/dc61MKY9jVgCkoc+Pv27YtXXnkFO3bsQG5urjqkPeerr76KPn36lM0oiYjIZNTxroDFw1vAycYSBy7dwouLDiEjm6GfiB7OopDLmLrxtHr/lcdr4NUONWEqStylJysrCwMHDlSLdC0tLdU52Xhr0KBBmDNnDqytraFP2KWHiMgwhV6Jx8Dv9yMtKxftA90xd2AztdU9EVFJLdsfgXfWnVDvj2pXHW92ClSbxxqykmTcB27Lef78eRw9ehR2dnaoX7++quHXRwz8RESGa9/FOFXLn5Gdh051PTGjXxNYWTD0E1HxrToYiTd/vF2O/uKj1fDO07UNPuyXW+A3FAz8RESG7Y/zNzB84SFk5eTh6fpe+KpPY4Z+IiqWH0Ov4vU1xyBpd2jrqqr9pjGE/TLpwz9hwgS1o25xTZo0Cbdu3Sr2/YmIiO7n0ZrumDugKawtzPHLiRi8uuIIsnPztB4WEem5n49ewxt/hf2BLf2NKuyXVLEC/1dffYW0tLRiP+jMmTORkJDwMOMiIiIq0D7IA3MGNmHoJ6Ji2XQ8Gq+tPIo8HdC3hS+mPF/XZMO+uL3q9l9I1U+tWrWK/Q9VkqsBRERExfF4kKcK/SMXH1ahHzjC8h4iusvmE9F4ZcURFfZfaOqD/3WtD3Nz0w37xQ788+fPL/EDe3p6Psh4iIiIih36zXAUX/ZpxNBPRAUz+xL2c/N06N64Cj7u0cDkw77gol0iIjI428/EYtSSw8jKzcMz9Ssz9BMRNhyLwviVR2+H/SZV8GnPhrAw4rCfVNqLdomIiPTJE7U9MXvA7Zr+TSeiMX7FUdb0E5n4Al1Z2yNhv2dTH6MP+yXFwE9EREYT+nMY+olMzk9HrhUs0O3VzAef9GjAsK9PgX/37t147rnn4O3trRYE//TTT0U+LtVGkydPRuXKldUGXx06dFAbfhERERUO/VYWZir0v8rQT2RS1h6+igmrbof9Ps198XF31uzrXeCXbj4NGzZUbTzv5ZNPPsHXX3+NOXPmYP/+/XBwcECnTp2QkZFR7mMlIiL9Df1zBjRl6CcyMWtCr2Li6mN/td70w0fd2I1H7xftygz/unXr0LVrV3VbhiUz/xMnTsTrr7+uzsmiBOn+s2DBAvTp06dYj8tFu0REprOQd+SSUGTn6rgjL5GRW3UoEm/9eFxtqjWgpR8+eL6eyYX9JGNYtHvp0iXExMSoMp588k0FBwcjJCTkvp+XmZmp/gEKH0REZDoz/fmbc0kXn8ycXK2HRUSlbOXBiIKwP6iVP6Z2Mb2wX1J6G/gl7N+rn7/czv/YvUybNk29MMg/fH19y3ysRESkP6F/3qCmsLE0x29nYvHSolBkZDP0ExmLZfsl7J9QYX/II1VNfgddgw/8D2rSpEnq0kb+ERkZqfWQiIioHLUL9MAPQ5rDzsoCu87dwLAFB5GWlaP1sIjoIS3ZdwXvrDuh3h/auiree64Ow76hB34vLy/1NjY2tsh5uZ3/sXuxsbFRdUyFDyIiMi2ta7hh4bAWcLC2wN4LcRj8wwEkZ2RrPSwiekDf/XER7/50Ur0/vE01TH6WYd8oAn+1atVUsN++fXvBOanHl249rVq10nRsRESk/1pUq4TFI4LhZGuJg5fjMfD7A0hMZ+gnMiTSxOXr7efx4aYz6vaodtXx7jO1GfYNKfCnpKTg6NGj6shfqCvvR0REqCdy/Pjx+PDDD7F+/XqcOHECgwYNUp178jv5EBER/ZMmfhWxbERLuNhb4WhkAvp/tw/xqVlaD4uIihn2p28Jw+fbzqnbr3eshbc6BzHsG1pbzp07d6J9+/Z3nR88eLBqvSlDe++99zBv3jwkJCSgTZs2mDVrFmrVqlXsr8G2nEREdCY6CQO+24+41CwEeTlhyYhguDnaaD0sIrqPvDwdpmw4hYUhV9Tt/z5bR5Xy0INlXL3pw19WGPiJiEicj01Gv+/240ZyJmp4OGLJ8GB4OdtqPSwiukNung5v/3gcq0OvQibz/9e1PvoF+2k9LL1jFH34iYiISlNNTyeserkVKjvbIvx6Cl6YuxdX4lK1HhYRFZKdm4fxK4+qsC+t9T/v1ZBhvxQw8BMRkcmo5uagQr+/qz0ib6Wj55wQhMUkaz0sIpLNU3NyMXrpYWw4FgUrCzPM7NcE3Rr7aD0so8DAT0REJsW3kj1Wj2ylavmlvKfX3BAciYjXelhEJi09KxcjFh7CttOxsLY0x7yBzfBU/cpaD8toMPATEZHJ8XCyxcqXWqGJn4tq1dn/u/3YE35T62ERmaSEtCwM+H4//jh/E/bWFlgwpDnaB3loPSyjwsBPREQmydneSnXrebSmG9KycjF0/kFsORmj9bCITEpMYgZ6z92H0CvxqGBricXDW+CRGm5aD8voMPATEZHJsre2xHeDm6FzXS9k5eZh9NJQrAm9qvWwiEzCpZup6DF7L8Jik+HhZINVI1uhqX8lrYdllBj4iYjIpNlYWmBGv8Z4oakP8nTA66uPYf6eS1oPi8ionbyWiJ6z9+JaQjqqutrjx1GPIMiL7dPLCgM/ERGZPEsLc0zv0aBgY58pG07ji23n1AaQRFS6Qi7Eoc+8fWojvLreFbBm1CNqMT2VHQZ+IiIi+YNoboZ3n6mNCU/e3s39q+3n8Z+fTqpNgIiodGw9FYPB8w8gJTMHLQMqYcVLLbnrdTlg4CciIvqLmZkZXnmiJqZ2qat2+Fy2PwIjl4QiIztX66ERGbyVByMwakkosnLy0LGOJxYMbQEnWyuth2USGPiJiIjuMLBVVczu30T1A5e+4NK2U1oHElHJSWnc7J0X8NaPJ9Q6md7NfDGrfxPYWlloPTSTwcBPRER0D53rVcaS4cGqVaC0DJRdeWWBIREVn5TEvbf+FKZvOatuj3ysOj7uUV+tm6Hyw39tIiKi+2hRrZJaUFjZ2Rbh11PQfdYenI1J0npYRAaze+7Li0OxKOSKKpGTNTJvPxWkSueofDHwExER/YNank6qZWBND0fEJmXihdkhqssIEd3fzZRM9Pl2H347E6tK42b2a4IRjwZoPSyTxcBPRET0L7xd7LBm5CNoUbUSkjNzMOiH/Vh7mBt0Ed3LxRtyNWwvjkUmwMXeCstGBOPp+pW1HpZJY+AnIiIqBmd7Kywa3gJP1/dCdq4OE1YdY69+ojuEXrmlds+NuJUGv0r2WDvqETSryt1ztcbAT0REVEzSVWRG3yYY1a56Qa9+Cf6ZOWzbSbT5RDT6fbsf8WnZaOjjjLWjH0GAu6PWwyIGfiIiopJv0PVW5yB83L0+LMzNsO7INQz87gDiU9m2k0yTXOWauSMco5YeRmZOHjrU9sBybqilVxj4iYiIHkCfFn5YMLQ5nGwsceDyLXSfvReXbqZqPSyiciVXtyauOoZPt4ap24Nb+WPuwGawt7bUemhUCAM/ERHRA3q0pjt+HP0IqrjYqbDfbdYeHLh0S+thEZVbJx4p4Vl75Jq62jW1az1M6VJPvU/6hYGfiIjoIdt2/jSmNRr6uiAhLRv9v9uH5QcitB4WUZmS/Si6zNijNqWTzekWDm2BgS39tR4W3QcDPxER0UNyd7LBihdb4pkGlVUHn0lrT2DyzyeRnZun9dCISt32M7HoMWuv2nm6qqs91o1pjTY13bQeFv0DBn4iIqJSYGctHXwa441OgWpXUdlddOD3+xGXkqn10IhKbXHut7svYsSiQ0jNykWrAFd1das6O/HoPQZ+IiKiUmJmZoYx7Wvg24HN4GhjiX0Xb+H5GXtwOipJ66ERPZS0rBy8uuIo/vfLGcjWE31b+Kp9KVzsrbUeGhl64H///ffVL8/CR1BQkNbDIiIi+kcd6nhi3ehH4O9qr8oeZCMi6VFOZIiuxKWqnXPXH4uCpbkZ3n+uDj7qVh9WFnodI6kQvX+m6tati+jo6ILjzz//1HpIRERE/6qmpxN+HtMaj9Z0Q3p2rupR/tnWMOTmcWdeMhw7w67juW/+xNmYZNVXf9mLLTGkdTU1CUuGQ+8Dv6WlJby8vAoONzcuCiEiIsMg5Q7zhzTHiDbV1O0ZO8Ix6If9qp0hkT7Ly9Nhxu/nMXTBQSRl5KCxnws2jmuDFtUqaT00MsbAf/78eXh7eyMgIAD9+/dHRMQ/tzrLzMxEUlJSkYOIiEgrlhbmePfZOviqTyPYWVlgT3gcnv36T4ReYb9+0k/JGdkYuSQUn/16TtXr9wv2w4qXWsLL2VbrodEDMtPJkms9tXnzZqSkpCAwMFCV80yZMgXXrl3DyZMn4eTkdN+6f7nfnRITE1GhQoVyGDUREdG9nY9NVkHqwo1UVQs96enaGNa6KssjSG/IAvOxyw7j4s1UWFuY44MuddWu0qR/ZFLb2dm5WBlXrwP/nRISEuDv74/PP/8cw4cPv+8MvxyF/zF8fX0Z+ImISC+kZObg7R+PY+Px24t4n6lfGR/3qA8nWyuth0YmTOLg0v0R+GDjaWTl5KGysy1m9W+Cxn4VtR4alULgt4QBcXFxQa1atRAeHn7f+9jY2KiDiIhIH0m7zm/6NkYz/4qqxeGmE9E4E52EWQOaIMiLE1NU/pIystVmcZv+ehH6eJAH/u+FhqjowJabxkLva/gLk/KeCxcuoHLlyloPhYiI6IFJCY90Oln5cis1kyrlE9Kvf+Hey2qmlai8nLiaqLrwSNiXMrP/PF0b3w1qxrBvZPQ68L/++uvYtWsXLl++jL1796Jbt26wsLBA3759tR4aERHRQ2viV1F1Pmkf6K7KKN5bfwojFh7i7rxU5uSF5YI9l9QeEVfi0lDFxQ6rRrbCi20DYG7ONSXGRq8D/9WrV1W4l0W7vXr1gqurK/bt2wd3d3eth0ZERFQqXB1t8MOQ5njvuTpqkeT2s9fR+as/8Mf5G1oPjYyUvKB8aXEo3t9wGlm5eehYxxO/vPKoegFKxsmgFu2W9YIGIiIiLUkt/7jlRxB+PUXdfqltAF7vGAhrS72enyMD8vvZWLy55oTaC8LKwgzvPF0bQx5hpyhDZLRdeh4EAz8RERmS9KxcfLjptOqYIupVqYAvezdGDQ9HrYdGBiwtKwf/23Sm4P9VLU9HfNG7Eep6O2s9NHpADPyFMPATEZEh2noqBm/9eBwJadmwsTTHG50CMbR1NViwvppK6FhkAl5beVQtDhfDWlfDm50DYWtlofXQ6CEw8BfCwE9ERIYqJjEDb6w5hj/O31S3pZXnpy80RDU3B62HRgYgIzsXX/52HvN2X0CeDvCqYIvPXmiINjXdtB4alQIG/kIY+ImIyJDJn+kVByPx4cbTSM3Kha2VOd7uHIRBraqymwrdV+iVeLy55pja1Vk819AbU7vUhYs9220aCwb+Qhj4iYjIGETeSlMlPnsvxKnbLapWwkfd66GGh5PWQyM9WwPyf7+G4fs9lyAJz83RBv/rVg+d6nppPTQqZQz8hTDwExGRscjL02Hp/iv46JezSM/OVW08R7WrjtHtq8PGkvXYpk5auf73p5O4HJembndvXAWTn6vDWX0jxcBfCAM/EREZ42z/5J9PYkfY7V791d0d8FG3+ggOcNV6aKSB68kZ+HDjGaw/FqVuS62+XP15PMhT66FRGWLgL4SBn4iIjJH8+d50Ihrvrz+teqqL3s18VfcV2cyLjF9ung7L9l/BJ1vDkJyRA1nSIWs7JnasBSdbK62HR2WMgb8QBn4iIjJmiWnZ+HjLGSw/EKluV7C1xIQna2FAS39YWnDDLmN1JCIe768/hWNXE9Xt+lWcVa1+Ax8XrYdG5YSBvxAGfiIiMgWHLt/C5J9P4XR0krod6OmE95+vi1bVWeZjbK1ap285i3VHrqnbTjaWeKNzIPoH+3OPBhOTxMD/NwZ+IiIypRKPFQcj8OnWMLVhl3imfmVV5uPvyt79ht5T/9vdFzFr5wW1YFv0aOKDtzoHwqOCrdbDIw0w8BfCwE9ERKYmIS0L//frOdXRRzZcsrIwUzPA4x6vwfp+A3wRt/7YNXy29RyuJaSrc039K2Lys3XQ0JflO6YsiYH/bwz8RERkqs5EJ2Ha5rPYfe52Nx9HG0uMfCwAw9pUg721pdbDo38g8ey3M9fx2dYwhMUmq3PezrZ4++naeK5BZZiZsXzH1CUx8P+NgZ+IiEzdnvCbmLb5DE5eu13f7+Fko/r3923hB1sr9u/XNyEX4vDp1rM4HJFQsBB7ZLvqGPpINdhZ8/mi2xj4C2HgJyIiur1p14bjUfjs1zBE3kovCP4vP1Yd/YMZ/LUmcSzkYhxm7gjHnvDbuynbWpljaOtqGNm2Opzt2WaTimLgL4SBn4iI6G9ZOXlYHRqJWTsuFNSEuznaqFKffsF+LPUpZxLDdoRdx4zfwwtm9C3NzdTVF1lzwQW5dD8M/IUw8BMREd07+K8JvapmlPODv7OdFQa09MPgVlUZNMtYdm4etpyMweydFwpaqVpbmqNPc1+81DYAPhXttR4i6TkG/kIY+ImIiP45+K89fFW1e4y4labOWVuY4/lG3hjxaDUEefFvZ2m6lZqF5QcisDjkCmKSMtQ5B2sLtVHa8EerwcOJL7SoeBj4C2HgJyIiKl77x22nY/DtH5cQeiW+4HyrAFdV6tOxridsLFnn/zAdkxbuvaw2zMrMyVPn3BytVdAf8khVuNhbaz1EMjAM/IUw8BMREZXM4Yh4fPfHRVVyIn38RSUHa7zQ1Ad9Wvihmhs38SqOxPRsbDgWhdWHInHsamLB+XpVKqiOO882rMwXUfTAGPgLYeAnIiJ6MFLbv/JgJFYejEBsUmbB+RbVKqFroyp4qp4XKjpwZvrOKyX7L8ZhdehV/HIiumA2XxbiylUS6brTzL8i++jTQ2PgL4SBn4iI6OHk5OZhR9gNVXsuHWXyk4OE2Mdquat6/yfreJpshx8J+Qcv38Km49HYfDIGN1P+fnFUy9MRvZr5olvjKtzlmEoVA38hDPxERESlJyohXZWp/Hw0qqC7jLCxNEfrGm54orYHHg/yQGVnOxizjOxc7LsYh+1nrt8V8qXb0TMNKqN3M1808HHmbD6VCQb+Qhj4iYiIykb49WSsPxqF9ceicDnudoeffHW9K+CJIA+0rO6KJn4VDX5jL4lLF2+mYlfYDew8d0OV7eSX6+SH/I51PPF0g8poXd1NtdgkKktGF/hnzpyJTz/9FDExMWjYsCG++eYbtGjRolify8BPRERUtiRKnItNwW9nYrH9TCyORCYUlP3kt/ls5OuC4IBKCK7miga+zqhga6X3ffJPRSXh0OVbahHzocvxuJ789yy+qOxsq0qaOtXzYsincmdUgX/lypUYNGgQ5syZg+DgYHz55ZdYvXo1wsLC4OHh8a+fz8BPRERUvuJSMlXN/26ZCb8UV2TBbz5/V3vU83ZG3SoV1Nuano7wdLKFubmZJt10wmKSERaThDPqbTJORSUiI/vvGfz8Fy6yYFlC/mOB7qjp4chyHdKMUQV+CfnNmzfHjBkz1O28vDz4+vpi3LhxePvtt//18xn4iYiItCMxQ8p9pARGat4PXo4v2Nn3TrZW5vCv5KBeDEjrT28XO7g6WsPN0UYd7o42qGBnWeyQLV87OTMHiWnZSEjLxq20LEQnpONqvBxpiPzr7b1ekOSX6TT1r6gO6azT0NfF4EuTyHiUJOPq9XL6rKwshIaGYtKkSQXnzM3N0aFDB4SEhNzzczIzM9VR+B+DiIiItCHhXMK7HNLDX8SnZqlymZNRiTh5LRGno5LULr8yox4Wm6yO+z/e7QXCErxtLS1gZ20BKwsz5OTpVLecnFwdcvLy1A7CSRk56lxxeDvbItDLCUGVKyDIy0mtQQhwc9TkigNRadPrwH/z5k3k5ubC09OzyHm5ffbs2Xt+zrRp0zBlypRyGiERERGVlPTub1PTTR2Fa+alA9Clm6m4LEeczLxnqO43N1OycDM5U83WS12CvDC4XW6TXayvJ1cOXOys4WJvperufSraw6eiXcHbqq4OcLbX7zUFREYb+B+EXA2YMGFCkRl+KQEiIiIi/WVlYQ5/VynncQAC798KMykjG5kq8Oeq0J+enateLMieAJYWZrA0N4eFuZlaQCslOXKwDIdMnV4Hfjc3N1hYWCA2NrbIebnt5eV1z8+xsbFRBxERERkXVcbD8E5UYnrdP8ra2hpNmzbF9u3bC87Jol253apVK03HRkRERERkCPR6hl9Iec7gwYPRrFkz1Xtf2nKmpqZi6NChWg+NiIiIiEjv6X3g7927N27cuIHJkyerjbcaNWqELVu23LWQl4iIiIiIDLAP/8NiH34iIiIiMuWMq9c1/ERERERE9HAY+ImIiIiIjBgDPxERERGREdP7RbsPK3+JgtQ5EREREREZg/xsW5zluEYf+JOTk9Vb7rZLRERERMaYdWXxrkl36ZGNuqKiouDk5AQzMzNNXn3Ji43IyEh2CdJDfH70H58jw8DnyXDwuTIMfJ4MQ5KGz5NEeAn73t7eMDc3N+0ZfvkH8PHx0XoY6j8Bf2D1F58f/cfnyDDweTIcfK4MA58nw1BBo+fp32b283HRLhERERGREWPgJyIiIiIyYgz8ZczGxgbvvfeeekv6h8+P/uNzZBj4PBkOPleGgc+TYbAxkOfJ6BftEhERERGZMs7wExEREREZMQZ+IiIiIiIjxsBPRERERGTEGPiJiKjMyIaHP/30k9bDICIyaQz8/2LatGlo3ry52qnXw8MDXbt2RVhYWJH7ZGRkYMyYMXB1dYWjoyN69OiB2NjYIveJiIjAM888A3t7e/U4b7zxBnJycorcZ+fOnWjSpIla6V2jRg0sWLCgXL5HYzNkyBAVMkaOHHnXx+R5ko/JfUgbfH4Mmzw38nuQ9M+NGzcwatQo+Pn5qb8jXl5e6NSpE/bs2aP10OiO338ff/xxkfPyoljOk/HmvOjoaPTr1w+1atVSm8KOHz8e5YmB/1/s2rVLPcn79u3Dtm3bkJ2djY4dOyI1NbXgPq+99ho2bNiA1atXq/tHRUWhe/fuBR/Pzc1V/wmysrKwd+9eLFy4UIX5yZMnF9zn0qVL6j7t27fH0aNH1X+EESNGYOvWreX+PRsD2eZ6xYoVSE9PL/IDu2zZMvXH8GHI/wHS3+eHyFRJCDly5Ij6G3Pu3DmsX78e7dq1Q1xcnNZDo0JsbW0xffp0xMfHaz0UQvnlvMzMTLi7u+Pdd99Fw4YNy/37hLTlpOK7fv26tDHV7dq1S91OSEjQWVlZ6VavXl1wnzNnzqj7hISEqNu//PKLztzcXBcTE1Nwn9mzZ+sqVKigy8zMVLfffPNNXd26dYt8rd69e+s6depUTt+Z8Rg8eLCuS5cuunr16umWLFlScH7p0qW6Bg0aqI/JfcTmzZt1rVu31jk7O+sqVaqke+aZZ3Th4eEFn3Pp0iX1XK5YsULXtm1bnY2NjW7+/PmafF/GojSfn/bt2+vGjBlz18+o/Ez+9ttv5fhdmd7zJ/z9/XVffPFFkY83bNhQ99577xXclp+fdevWlfs4TU18fLz6t965c+c/3mf48OE6Nzc3nZOTk/r5OXr0aMHH5XmT52/OnDk6Hx8fnZ2dne6FF15Qf+eo9H5+nn32WV1QUJDujTfeKDgvPyOFI9maNWt0derU0VlbW6ufs88++6zgY5MmTdK1aNHirseW359Tpkwph+/CuF0vo5xX2GOPPaZ79dVXdeWJM/wllJiYqN5WqlRJvQ0NDVWvBjt06FBwn6CgIDVLGRISom7L2/r168PT07PgPnKZNSkpCadOnSq4T+HHyL9P/mNQyQ0bNgzz588vuP3DDz9g6NChRe4jr+AnTJiAQ4cOYfv27eoyW7du3ZCXl1fkfm+//TZeffVVnDlzRj0vpB/Pj1wFk6sCMnOSb8mSJahSpQoef/zxcvxuiLQlZQZySGlI4Z+Hwl544QVcv34dmzdvVn+7pIT0iSeewK1btwruEx4ejlWrVqnZzC1btqgrBqNHjy7H78T4WVhY4KOPPsI333yDq1ev3vVxeW569eqFPn364MSJE3j//ffx3//+t6DMt3///jhw4AAuXLhQ8DmSJY4fP65KRkg/c57WGPhLQEKGlNq0bt0a9erVU+diYmJgbW0NFxeXIveVJ10+ln+fwv8J8j+e/7F/uo/8Zylc9kDFN2DAAPz555+4cuWKOqSOVc7deQlcLsvJmolGjRqp0Cm/YE+fPl3kfvK8y/2qVauGypUrl/N3YpxK4/nJv6T6888/F3yO/FHMr5MlMhWWlpbq/76UEsjfI/k79c4776gQKORnTUKilCQ0a9YMNWvWxGeffabuu2bNmiKldYsWLVI/b23btlWhVMrv8v9WUemQiQv5N5YdWu/0+eefqxdiEvKl3lt+n40dOxaffvqp+njdunVVSYhMduRbunQpgoOD1e9K0s+cpzUG/hKQGq+TJ0+qX36k/6RWTmrq5I+gzCTL+25ubkXuc/78efTt2xcBAQGoUKECqlatWrD4pjD5A0n69/xILezAgQPVCwFx+PBh9TPKRb9kiuQFstQWS+1+586dCxpByM/YsWPHkJKSUrDoMP+Q9WOFZ4pl1lKukOVr1aqVCkF3LmKkhyd1/PICTa4cFya3JXAWJrfl96HUiufP8ucHfqmcW758uTpHD2eMEec8S60HYCjk1fXGjRuxe/du+Pj4FJyXLgiySCMhIaHIqz9ZvS0fy7+PzKwUlr+6u/B97lzxLbcl5NjZ2ZXp92bsZSPy3ImZM2fe9fHnnnsO/v7++Pbbb+Ht7a3+sMmrenlOC3NwcCi3MZuS0nh+pKxHZsrk0ri8cJBSHvkcKntSYnW7TP9vXNSuLXkR/OSTT6pDZojl50NmkaUsR65OyouAO905c0nlQ66gSNnHpEmTSjxJIRMhb731lprkkCqAyMhI9O7du8zGagrGlnHO0xpn+P+F/DGT/wTr1q3D77//rko6CmvatCmsrKxUfXE+mQmRGUiZGRHyVsoQpHYyn6wElzBfp06dgvsUfoz8++Q/Bj0YmeWSH1QJIXfW3kvnCnmuZMW8XD6tXbs2uyYY4PMjdZNyBUZeFMiMl7yIoPK7SiOt5vJJCaLMGJP+kL8xshZGZvqltEBKf6Tso/BR+Mqa/O2SqwT5pHOJvLALDAzU6DswbtKeU9ZLFF6vJ7/r7mylKrelvEfq/4UE0scee0yV8sghL/CkFSTpb87TGmf4i3F5R0KE1AhLj9b8WixnZ2c18y5vhw8frhYWygIPeXLHjRunnvyWLVuq+0p7J3nCpfTgk08+UY8hIUYeW3olC+lJPmPGDLz55psqsMh/Olk4tWnTJk2/f0MnvxzzL5fm/6LMV7FiRXV5e968eWrmS354ZXEuGd7zI7OY8gtbrsRIbSyVD7maIuUiciVGZr6kBd2dzyOVD3mBLIty5e9HgwYN1N8rWewuf3O6dOmiFhzK3yXpMS7nJDxKsJe/MfIzk1+2KFcIBg8erOr75QXcK6+8ohaQ6ssspbGRCQspxfn6668Lzk2cOFH1hZ86daqatZcXA5IPZs2aVeRz5fPk6o1MmnzxxRcajN44jCmnnCek7bqQ8jrZN0Nuy/qAcnlRUK49gQyQ/BPd6yjcmjE9PV03evRoXcWKFXX29va6bt266aKjo4s8zuXLl3VPPfWUanMmLdEmTpyoy87OLnKfHTt26Bo1aqTacAUEBLD9Yym0DbyXwm0ft23bpqtdu7ZqtyktzaSlXeE2gvltOY8cOVJu4zd2pfn85EtOTlY/e/JzSGVr4MCBuh49eqj3ExMTVftgaT3n6+urW7BgAdtyaiQjI0P39ttv65o0aaLa2MrPQ2BgoO7dd9/VpaWlqfskJSXpxo0bp/P29lZtBuU569+/vy4iIqJIW85Zs2ap+9ja2up69uypu3XrlsbfnXH//pO/M/J3/15tOeV58vPz03366af3bLMqvxvluZbfgaT/OQ/3+DrSdrU8mP01ACIig3X58mVUr14dBw8eVKULVLZlWFIGIjOOZFyk/aO09cyfhSQi48EafiIyWFL7n3/pVC6tMuyXHVk/IQvaZNHnnXuGEBGRfmMNPxEZLFnI1r59e1WPXLiXOJU+qQ2XKyhSXyw14UREZDhY0kNEREREZMRY0kNEREREZMQY+ImIiIiIjBgDPxERERGREWPgJyIiIiIyYgz8RERERERGjIGfiIj+lfTfNzMzQ0JCgtZDISKiEmJbTiIiuku7du3QqFEjfPnll+p2VlYWbt26BU9PTxX8iYjIcHDjLSIi+lfW1tbw8vLSehhERPQAWNJDRERFDBkyBLt27cJXX32lZvPlWLBgQZGSHrnt4uKCjRs3IjAwEPb29ujZsyfS0tKwcOFCVK1aFRUrVsQrr7yC3NzcgsfOzMzE66+/jipVqsDBwQHBwcGqXIiIiMoOZ/iJiKgICfrnzp1DvXr18MEHH6hzp06duut+Eu6//vprrFixAsnJyejevTu6deumXgj88ssvuHjxInr06IHWrVujd+/e6nPGjh2L06dPq8/x9vbGunXr0LlzZ5w4cQI1a9Ys9++ViMgUMPATEVERzs7OqoRHZu3zy3jOnj171/2ys7Mxe/ZsVK9eXd2WGf7FixcjNjYWjo6OqFOnDtq3b48dO3aowB8REYH58+ertxL2hcz2b9myRZ3/6KOPyvk7JSIyDQz8RET0QOQFQX7YF7KgV0p5JOwXPnf9+nX1vsziS3lPrVq1ijyOlPm4urqW48iJiEwLAz8RET0QKyurIrelxv9e5/Ly8tT7KSkpsLCwQGhoqHpbWOEXCUREVLoY+ImI6C5S0lN4sW1paNy4sXpMmfF/9NFHS/WxiYjo/tilh4iI7iKlOfv378fly5dx8+bNgln6hyGlPP3798egQYOwdu1aXLp0CQcOHMC0adOwadOmUhk3ERHdjYGfiIjuIotppexGFt66u7urhbalQRbnSuCfOHGiaufZtWtXHDx4EH5+fqXy+EREdDfutEtEREREZMQ4w09EREREZMQY+ImIiIiIjBgDPxERERGREWPgJyIiIiIyYgz8RERERERGjIGfiIiIiMiIMfATERERERkxBn4iIiIiIiPGwE9EREREZMQY+ImIiIiIjBgDPxERERERjNf/AzUCKzNyp97iAAAAAElFTkSuQmCC", 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" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "time_axis = coordinates.new_time(pd.date_range(\"2000-01-01\", \"2001-01-01\", freq=\"D\"))\n", "n = int(time_axis.size)\n", "t = np.linspace(0, 1, n)\n", "temperature = 15 + 15 * np.sin(2 * np.pi * t)\n", "primary_production = 10 + 5 * np.sin(2 * np.pi * t * 365)\n", "\n", "temperature = xr.DataArray(\n", " dims=[\"time\", \"latitude\", \"longitude\", \"layer\"],\n", " coords={\n", " \"time\": coordinates.new_time(pd.date_range(\"2000-01-01\", \"2001-01-01\", freq=\"D\")),\n", " \"latitude\": coordinates.new_latitude([0]),\n", " \"longitude\": coordinates.new_longitude([0]),\n", " \"layer\": coordinates.new_layer([0]),\n", " },\n", " attrs={\"units\": StandardUnitsLabels.temperature},\n", " data=temperature[:, np.newaxis, np.newaxis, np.newaxis],\n", ")\n", "\n", "plt.figure(figsize=(9, 3))\n", "temperature[:, 0, 0].cf.plot.line(x=\"T\")\n", "plt.title(\"Temperature\")\n", "plt.show()\n", "\n", "primary_production = xr.DataArray(\n", " dims=[\"time\", \"latitude\", \"longitude\"],\n", " coords={\n", " \"time\": coordinates.new_time(pd.date_range(\"2000-01-01\", \"2001-01-01\", freq=\"D\")),\n", " \"latitude\": coordinates.new_latitude([0]),\n", " \"longitude\": coordinates.new_longitude([0]),\n", " },\n", " attrs={\"units\": StandardUnitsLabels.production},\n", " data=np.random.rand(367, 1, 1),\n", ")\n", "\n", "plt.figure(figsize=(9, 3))\n", "primary_production.plot()\n", "plt.title(\"Primary Production\")\n", "plt.show()\n", "\n", "dataset = xr.Dataset({\"temperature\": temperature, \"primary_production\": primary_production})" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "## Initialize the model\n", "\n", "First we set up the model parameters. We will define a single functional group with the commonly used parameters for the zooplankton in Seapodym LMTL.\n" ] }, { "cell_type": "code", "execution_count": 3, "metadata": {}, "outputs": [ { "data": { "text/html": [ "
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<xarray.Dataset> Size: 10kB\n",
       "Dimensions:                     (time: 367, latitude: 1, longitude: 1,\n",
       "                                 layer: 1, functional_group: 2, cohort: 11)\n",
       "Coordinates:\n",
       "  * time                        (time) datetime64[ns] 3kB 2000-01-01 ... 2001...\n",
       "  * latitude                    (latitude) int64 8B 0\n",
       "  * longitude                   (longitude) int64 8B 0\n",
       "  * layer                       (layer) int64 8B 0\n",
       "  * cohort                      (cohort) int64 88B 0 1 2 3 4 5 6 7 8 9 10\n",
       "  * functional_group            (functional_group) int64 16B 0 1\n",
       "Data variables: (12/18)\n",
       "    temperature                 (time, latitude, longitude, layer) float64 3kB ...\n",
       "    primary_production          (time, latitude, longitude) float64 3kB 0.793...\n",
       "    name                        (functional_group) <U8 64B 'D0N0' 'D0N0_BIS'\n",
       "    energy_transfert            (functional_group) float64 16B 0.1668 0.0834\n",
       "    lambda_temperature_0        (functional_group) float64 16B 0.006667 0.003333\n",
       "    gamma_lambda_temperature    (functional_group) float64 16B 0.15 0.075\n",
       "    ...                          ...\n",
       "    max_timestep                (functional_group, cohort) float64 176B 1.0 ....\n",
       "    mean_timestep               (functional_group, cohort) float64 176B 1.0 ....\n",
       "    timestep                    float64 8B 1.0\n",
       "    angle_horizon_sun           float64 8B 0.0\n",
       "    compute_initial_conditions  bool 1B False\n",
       "    compute_preproduction       bool 1B False
" ], "text/plain": [ " Size: 10kB\n", "Dimensions: (time: 367, latitude: 1, longitude: 1,\n", " layer: 1, functional_group: 2, cohort: 11)\n", "Coordinates:\n", " * time (time) datetime64[ns] 3kB 2000-01-01 ... 2001...\n", " * latitude (latitude) int64 8B 0\n", " * longitude (longitude) int64 8B 0\n", " * layer (layer) int64 8B 0\n", " * cohort (cohort) int64 88B 0 1 2 3 4 5 6 7 8 9 10\n", " * functional_group (functional_group) int64 16B 0 1\n", "Data variables: (12/18)\n", " temperature (time, latitude, longitude, layer) float64 3kB ...\n", " primary_production (time, latitude, longitude) float64 3kB 0.793...\n", " name (functional_group) \n", "\n", "\n", "\n", "\n", "\n", "\n", "\n", "\n", "\n", "\n", "\n", "\n", "\n", "\n", "
<xarray.Dataset> Size: 10kB\n",
       "Dimensions:                     (time: 367, latitude: 1, longitude: 1,\n",
       "                                 functional_group: 2, cohort: 11, layer: 1)\n",
       "Coordinates:\n",
       "  * time                        (time) datetime64[ns] 3kB 2000-01-01 ... 2001...\n",
       "  * latitude                    (latitude) int64 8B 0\n",
       "  * longitude                   (longitude) int64 8B 0\n",
       "  * functional_group            (functional_group) int64 16B 0 1\n",
       "  * cohort                      (cohort) int64 88B 0 1 2 3 4 5 6 7 8 9 10\n",
       "  * layer                       (layer) int64 8B 0\n",
       "Data variables: (12/17)\n",
       "    biomass                     (functional_group, time, latitude, longitude) float64 6kB ...\n",
       "    name                        (functional_group) <U8 64B 'D0N0' 'D0N0_BIS'\n",
       "    energy_transfert            (functional_group) float64 16B 0.1668 0.0834\n",
       "    lambda_temperature_0        (functional_group) float64 16B 0.006667 0.003333\n",
       "    gamma_lambda_temperature    (functional_group) float64 16B 0.15 0.075\n",
       "    tr_0                        (functional_group) float64 16B 10.38 5.19\n",
       "    ...                          ...\n",
       "    max_timestep                (functional_group, cohort) float64 176B 1.0 ....\n",
       "    mean_timestep               (functional_group, cohort) float64 176B 1.0 ....\n",
       "    timestep                    float64 8B 1.0\n",
       "    angle_horizon_sun           float64 8B 0.0\n",
       "    compute_initial_conditions  bool 1B False\n",
       "    compute_preproduction       bool 1B False
" ], "text/plain": [ " Size: 10kB\n", "Dimensions: (time: 367, latitude: 1, longitude: 1,\n", " functional_group: 2, cohort: 11, layer: 1)\n", "Coordinates:\n", " * time (time) datetime64[ns] 3kB 2000-01-01 ... 2001...\n", " * latitude (latitude) int64 8B 0\n", " * longitude (longitude) int64 8B 0\n", " * functional_group (functional_group) int64 16B 0 1\n", " * cohort (cohort) int64 88B 0 1 2 3 4 5 6 7 8 9 10\n", " * layer (layer) int64 8B 0\n", "Data variables: (12/17)\n", " biomass (functional_group, time, latitude, longitude) float64 6kB ...\n", " name (functional_group) " ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "plt.figure(figsize=(9, 3))\n", "no_transport_model.state[\"biomass\"].mean([\"latitude\", \"longitude\"]).plot(\n", " label=\"Zoo Seapopym\", x=\"time\", hue=\"functional_group\"\n", ")\n", "plt.legend()\n", "plt.title(\"Evolution of the biomass\")\n", "plt.show()" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "## And now let's do it in parallel\n" ] }, { "cell_type": "code", "execution_count": 7, "metadata": {}, "outputs": [ { "data": { "text/html": [ "
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" ], "text/plain": [ "" ] }, "execution_count": 7, "metadata": {}, "output_type": "execute_result" } ], "source": [ "from dask.distributed import Client\n", "\n", "client = Client()\n", "client" ] }, { "cell_type": "code", "execution_count": 8, "metadata": {}, "outputs": [], "source": [ "p_param = ForcingParameter(\n", " temperature=ForcingUnit(forcing=dataset[\"temperature\"]),\n", " primary_production=ForcingUnit(forcing=dataset[\"primary_production\"]),\n", ")\n", "environment = EnvironmentParameter(chunk=ChunkParameter())" ] }, { "cell_type": "code", "execution_count": 9, "metadata": {}, "outputs": [ { "data": { "text/html": [ "
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<xarray.Dataset> Size: 10kB\n",
       "Dimensions:                     (time: 367, latitude: 1, longitude: 1,\n",
       "                                 layer: 1, functional_group: 2, cohort: 11)\n",
       "Coordinates:\n",
       "  * time                        (time) datetime64[ns] 3kB 2000-01-01 ... 2001...\n",
       "  * latitude                    (latitude) int64 8B 0\n",
       "  * longitude                   (longitude) int64 8B 0\n",
       "  * layer                       (layer) int64 8B 0\n",
       "  * cohort                      (cohort) int64 88B 0 1 2 3 4 5 6 7 8 9 10\n",
       "  * functional_group            (functional_group) int64 16B 0 1\n",
       "Data variables: (12/18)\n",
       "    temperature                 (time, latitude, longitude, layer) float64 3kB dask.array<chunksize=(367, 1, 1, 1), meta=np.ndarray>\n",
       "    primary_production          (time, latitude, longitude) float64 3kB dask.array<chunksize=(367, 1, 1), meta=np.ndarray>\n",
       "    name                        (functional_group) <U8 64B dask.array<chunksize=(1,), meta=np.ndarray>\n",
       "    energy_transfert            (functional_group) float64 16B dask.array<chunksize=(1,), meta=np.ndarray>\n",
       "    lambda_temperature_0        (functional_group) float64 16B dask.array<chunksize=(1,), meta=np.ndarray>\n",
       "    gamma_lambda_temperature    (functional_group) float64 16B dask.array<chunksize=(1,), meta=np.ndarray>\n",
       "    ...                          ...\n",
       "    max_timestep                (functional_group, cohort) float64 176B dask.array<chunksize=(1, 11), meta=np.ndarray>\n",
       "    mean_timestep               (functional_group, cohort) float64 176B dask.array<chunksize=(1, 11), meta=np.ndarray>\n",
       "    timestep                    float64 8B 1.0\n",
       "    angle_horizon_sun           float64 8B 0.0\n",
       "    compute_initial_conditions  bool 1B False\n",
       "    compute_preproduction       bool 1B False
" ], "text/plain": [ " Size: 10kB\n", "Dimensions: (time: 367, latitude: 1, longitude: 1,\n", " layer: 1, functional_group: 2, cohort: 11)\n", "Coordinates:\n", " * time (time) datetime64[ns] 3kB 2000-01-01 ... 2001...\n", " * latitude (latitude) int64 8B 0\n", " * longitude (longitude) int64 8B 0\n", " * layer (layer) int64 8B 0\n", " * cohort (cohort) int64 88B 0 1 2 3 4 5 6 7 8 9 10\n", " * functional_group (functional_group) int64 16B 0 1\n", "Data variables: (12/18)\n", " temperature (time, latitude, longitude, layer) float64 3kB dask.array\n", " primary_production (time, latitude, longitude) float64 3kB dask.array\n", " name (functional_group) \n", " energy_transfert (functional_group) float64 16B dask.array\n", " lambda_temperature_0 (functional_group) float64 16B dask.array\n", " gamma_lambda_temperature (functional_group) float64 16B dask.array\n", " ... ...\n", " max_timestep (functional_group, cohort) float64 176B dask.array\n", " mean_timestep (functional_group, cohort) float64 176B dask.array\n", " timestep float64 8B 1.0\n", " angle_horizon_sun float64 8B 0.0\n", " compute_initial_conditions bool 1B False\n", " compute_preproduction bool 1B False" ] }, "execution_count": 9, "metadata": {}, "output_type": "execute_result" } ], "source": [ "parameters = NoTransportConfiguration(forcing=p_param, functional_group=f_groups, environment=environment)\n", "no_transport_model = NoTransportLightModel.from_configuration(configuration=parameters)\n", "no_transport_model.state" ] }, { "cell_type": "code", "execution_count": 10, "metadata": {}, "outputs": [], "source": [ "no_transport_model.run()" ] }, { "cell_type": "code", "execution_count": 13, "metadata": {}, "outputs": [ { "data": { "text/html": [ "
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<xarray.Dataset> Size: 10kB\n",
       "Dimensions:                     (functional_group: 2, time: 367, latitude: 1,\n",
       "                                 longitude: 1, cohort: 11, layer: 1)\n",
       "Coordinates:\n",
       "  * functional_group            (functional_group) int64 16B 0 1\n",
       "  * time                        (time) datetime64[ns] 3kB 2000-01-01 ... 2001...\n",
       "  * latitude                    (latitude) int64 8B 0\n",
       "  * longitude                   (longitude) int64 8B 0\n",
       "  * cohort                      (cohort) int64 88B 0 1 2 3 4 5 6 7 8 9 10\n",
       "  * layer                       (layer) int64 8B 0\n",
       "Data variables: (12/17)\n",
       "    biomass                     (functional_group, time, latitude, longitude) float64 6kB ...\n",
       "    name                        (functional_group) <U8 64B 'D0N0' 'D0N0_BIS'\n",
       "    energy_transfert            (functional_group) float64 16B 0.1668 0.0834\n",
       "    lambda_temperature_0        (functional_group) float64 16B 0.006667 0.003333\n",
       "    gamma_lambda_temperature    (functional_group) float64 16B 0.15 0.075\n",
       "    tr_0                        (functional_group) float64 16B 10.38 5.19\n",
       "    ...                          ...\n",
       "    max_timestep                (functional_group, cohort) float64 176B 1.0 ....\n",
       "    mean_timestep               (functional_group, cohort) float64 176B 1.0 ....\n",
       "    timestep                    float64 8B 1.0\n",
       "    angle_horizon_sun           float64 8B 0.0\n",
       "    compute_initial_conditions  bool 1B False\n",
       "    compute_preproduction       bool 1B False
" ], "text/plain": [ " Size: 10kB\n", "Dimensions: (functional_group: 2, time: 367, latitude: 1,\n", " longitude: 1, cohort: 11, layer: 1)\n", "Coordinates:\n", " * functional_group (functional_group) int64 16B 0 1\n", " * time (time) datetime64[ns] 3kB 2000-01-01 ... 2001...\n", " * latitude (latitude) int64 8B 0\n", " * longitude (longitude) int64 8B 0\n", " * cohort (cohort) int64 88B 0 1 2 3 4 5 6 7 8 9 10\n", " * layer (layer) int64 8B 0\n", "Data variables: (12/17)\n", " biomass (functional_group, time, latitude, longitude) float64 6kB ...\n", " name (functional_group) " ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "plt.figure(figsize=(9, 3))\n", "no_transport_model.state[\"biomass\"].mean([\"latitude\", \"longitude\"]).plot(\n", " label=\"Zoo Seapopym\", x=\"time\", hue=\"functional_group\"\n", ")\n", "plt.legend()\n", "plt.title(\"Evolution of the biomass\")\n", "plt.show()" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "## Finaly, let's try in weekly time step\n" ] }, { "cell_type": "code", "execution_count": 15, "metadata": {}, "outputs": [ { "data": { "text/html": [ "
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<xarray.Dataset> Size: 1kB\n",
       "Dimensions:             (latitude: 1, longitude: 1, layer: 1, time: 54)\n",
       "Coordinates:\n",
       "  * latitude            (latitude) int64 8B 0\n",
       "  * longitude           (longitude) int64 8B 0\n",
       "  * layer               (layer) int64 8B 0\n",
       "  * time                (time) datetime64[ns] 432B 2000-01-02 ... 2001-01-07\n",
       "Data variables:\n",
       "    temperature         (time, latitude, longitude, layer) float64 432B 15.13...\n",
       "    primary_production  (time, latitude, longitude) float64 432B 0.4731 ... 0...
" ], "text/plain": [ " Size: 1kB\n", "Dimensions: (latitude: 1, longitude: 1, layer: 1, time: 54)\n", "Coordinates:\n", " * latitude (latitude) int64 8B 0\n", " * longitude (longitude) int64 8B 0\n", " * layer (layer) int64 8B 0\n", " * time (time) datetime64[ns] 432B 2000-01-02 ... 2001-01-07\n", "Data variables:\n", " temperature (time, latitude, longitude, layer) float64 432B 15.13...\n", " primary_production (time, latitude, longitude) float64 432B 0.4731 ... 0..." ] }, "execution_count": 15, "metadata": {}, "output_type": "execute_result" } ], "source": [ "weekly_dataset = dataset.resample(time=\"1W\").mean().interpolate_na()\n", "weekly_dataset" ] }, { "cell_type": "code", "execution_count": 19, "metadata": {}, "outputs": [ { "data": { "text/html": [ "
\n", "\n", "\n", "\n", "\n", "\n", "\n", "\n", "\n", "\n", "\n", "\n", "\n", "\n", "\n", "
<xarray.Dataset> Size: 2kB\n",
       "Dimensions:                     (time: 54, latitude: 1, longitude: 1, layer: 1,\n",
       "                                 functional_group: 2, cohort: 2)\n",
       "Coordinates:\n",
       "  * latitude                    (latitude) int64 8B 0\n",
       "  * longitude                   (longitude) int64 8B 0\n",
       "  * layer                       (layer) int64 8B 0\n",
       "  * time                        (time) datetime64[ns] 432B 2000-01-02 ... 200...\n",
       "  * cohort                      (cohort) int64 16B 0 1\n",
       "  * functional_group            (functional_group) int64 16B 0 1\n",
       "Data variables: (12/18)\n",
       "    temperature                 (time, latitude, longitude, layer) float64 432B dask.array<chunksize=(54, 1, 1, 1), meta=np.ndarray>\n",
       "    primary_production          (time, latitude, longitude) float64 432B dask.array<chunksize=(54, 1, 1), meta=np.ndarray>\n",
       "    name                        (functional_group) <U8 64B dask.array<chunksize=(1,), meta=np.ndarray>\n",
       "    energy_transfert            (functional_group) float64 16B dask.array<chunksize=(1,), meta=np.ndarray>\n",
       "    lambda_temperature_0        (functional_group) float64 16B dask.array<chunksize=(1,), meta=np.ndarray>\n",
       "    gamma_lambda_temperature    (functional_group) float64 16B dask.array<chunksize=(1,), meta=np.ndarray>\n",
       "    ...                          ...\n",
       "    max_timestep                (functional_group, cohort) float64 32B dask.array<chunksize=(1, 2), meta=np.ndarray>\n",
       "    mean_timestep               (functional_group, cohort) float64 32B dask.array<chunksize=(1, 2), meta=np.ndarray>\n",
       "    timestep                    float64 8B 7.0\n",
       "    angle_horizon_sun           float64 8B 0.0\n",
       "    compute_initial_conditions  bool 1B False\n",
       "    compute_preproduction       bool 1B False
" ], "text/plain": [ " Size: 2kB\n", "Dimensions: (time: 54, latitude: 1, longitude: 1, layer: 1,\n", " functional_group: 2, cohort: 2)\n", "Coordinates:\n", " * latitude (latitude) int64 8B 0\n", " * longitude (longitude) int64 8B 0\n", " * layer (layer) int64 8B 0\n", " * time (time) datetime64[ns] 432B 2000-01-02 ... 200...\n", " * cohort (cohort) int64 16B 0 1\n", " * functional_group (functional_group) int64 16B 0 1\n", "Data variables: (12/18)\n", " temperature (time, latitude, longitude, layer) float64 432B dask.array\n", " primary_production (time, latitude, longitude) float64 432B dask.array\n", " name (functional_group) \n", " energy_transfert (functional_group) float64 16B dask.array\n", " lambda_temperature_0 (functional_group) float64 16B dask.array\n", " gamma_lambda_temperature (functional_group) float64 16B dask.array\n", " ... ...\n", " max_timestep (functional_group, cohort) float64 32B dask.array\n", " mean_timestep (functional_group, cohort) float64 32B dask.array\n", " timestep float64 8B 7.0\n", " angle_horizon_sun float64 8B 0.0\n", " compute_initial_conditions bool 1B False\n", " compute_preproduction bool 1B False" ] }, "execution_count": 19, "metadata": {}, "output_type": "execute_result" } ], "source": [ "p_param = ForcingParameter(\n", " temperature=ForcingUnit(forcing=weekly_dataset[\"temperature\"]),\n", " primary_production=ForcingUnit(forcing=weekly_dataset[\"primary_production\"]),\n", ")\n", "parameters = NoTransportConfiguration(forcing=p_param, functional_group=f_groups, environment=environment)\n", "no_transport_model = NoTransportLightModel.from_configuration(configuration=parameters)\n", "no_transport_model.state" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "### Run the model\n" ] }, { "cell_type": "code", "execution_count": 20, "metadata": {}, "outputs": [ { "data": { "text/html": [ "
\n", "\n", "\n", "\n", "\n", "\n", "\n", "\n", "\n", "\n", "\n", "\n", "\n", "\n", "\n", "
<xarray.Dataset> Size: 2kB\n",
       "Dimensions:                     (functional_group: 2, time: 54, latitude: 1,\n",
       "                                 longitude: 1, cohort: 2, layer: 1)\n",
       "Coordinates:\n",
       "  * functional_group            (functional_group) int64 16B 0 1\n",
       "  * time                        (time) datetime64[ns] 432B 2000-01-02 ... 200...\n",
       "  * latitude                    (latitude) int64 8B 0\n",
       "  * longitude                   (longitude) int64 8B 0\n",
       "  * cohort                      (cohort) int64 16B 0 1\n",
       "  * layer                       (layer) int64 8B 0\n",
       "Data variables: (12/17)\n",
       "    biomass                     (functional_group, time, latitude, longitude) float64 864B ...\n",
       "    name                        (functional_group) <U8 64B 'D0N0' 'D0N0_BIS'\n",
       "    energy_transfert            (functional_group) float64 16B 0.1668 0.0834\n",
       "    lambda_temperature_0        (functional_group) float64 16B 0.006667 0.003333\n",
       "    gamma_lambda_temperature    (functional_group) float64 16B 0.15 0.075\n",
       "    tr_0                        (functional_group) float64 16B 10.38 5.19\n",
       "    ...                          ...\n",
       "    max_timestep                (functional_group, cohort) float64 32B 7.0 .....\n",
       "    mean_timestep               (functional_group, cohort) float64 32B 7.0 .....\n",
       "    timestep                    float64 8B 7.0\n",
       "    angle_horizon_sun           float64 8B 0.0\n",
       "    compute_initial_conditions  bool 1B False\n",
       "    compute_preproduction       bool 1B False
" ], "text/plain": [ " Size: 2kB\n", "Dimensions: (functional_group: 2, time: 54, latitude: 1,\n", " longitude: 1, cohort: 2, layer: 1)\n", "Coordinates:\n", " * functional_group (functional_group) int64 16B 0 1\n", " * time (time) datetime64[ns] 432B 2000-01-02 ... 200...\n", " * latitude (latitude) int64 8B 0\n", " * longitude (longitude) int64 8B 0\n", " * cohort (cohort) int64 16B 0 1\n", " * layer (layer) int64 8B 0\n", "Data variables: (12/17)\n", " biomass (functional_group, time, latitude, longitude) float64 864B ...\n", " name (functional_group) " ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "plt.figure(figsize=(9, 3))\n", "no_transport_model.state[\"biomass\"].mean([\"latitude\", \"longitude\"]).plot(\n", " label=\"Zoo Seapopym\", x=\"time\", hue=\"functional_group\"\n", ")\n", "plt.legend()\n", "plt.title(\"Evolution of the biomass\")\n", "plt.show()" ] } ], "metadata": { "kernelspec": { "display_name": ".venv", "language": "python", "name": "python3" }, "language_info": { "codemirror_mode": { "name": "ipython", "version": 3 }, "file_extension": ".py", "mimetype": "text/x-python", "name": "python", "nbconvert_exporter": "python", "pygments_lexer": "ipython3", "version": "3.13.5" } }, "nbformat": 4, "nbformat_minor": 2 }