{ "cells": [ { "cell_type": "code", "execution_count": 98, "metadata": {}, "outputs": [], "source": [ "import torch\n", "import torch.nn as nn\n", "import numpy as np\n", "from torch.distributions.multivariate_normal import MultivariateNormal\n", "import matplotlib.pyplot as plt\n", "import numpy as np\n", "\n", "T=10\n", "n=1000\n", "N=100\n", "dt = torch.tensor(T/n)\n", "\n", "f= torch.tensor([1,0])\n", "g= torch.eye(2)\n", "mean = torch.zeros(2)\n", "distrib1 = MultivariateNormal(mean,g)\n", "sigma=0.1" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "Simulation of ODE vs. SDE" ] }, { "cell_type": "code", "execution_count": 105, "metadata": {}, "outputs": [ { "data": { "image/png": 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\n", 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" ] }, "metadata": { "needs_background": "light" }, "output_type": "display_data" } ], "source": [ "X = torch.zeros(n+1,2)\n", "X[0,:] = np.sqrt(sigma)*distrib1.sample([1])\n", "\n", "for i in range(n):\n", " #X[i+1,:] = X[i,:] + f*dt\n", " X[i+1,:] = X[i,:] + f*dt + distrib1.sample([1])@g*np.sqrt(dt)\n", "\n", "plt.plot(X[:,0],X[:,1],'g-')\n", "plt.xlim([-5, 20])\n", "plt.ylim([-10, 15])\n", "plt.show()\n" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "Forward and reverse simulation with particles" ] }, { "cell_type": "code", "execution_count": 114, "metadata": { "id": "dgkTbjezQCk-" }, "outputs": [], "source": [ "z = np.sqrt(sigma)*distrib1.rsample([N])\n", "forward = torch.zeros(9,100,2)\n", "forward[0] = z\n", "\n", "# forward simulation of particles\n", "for k in range(n):\n", " if (k+1) % 125 == 0:\n", " forward[(k+1)//125] = z\n", " z = z + dt*f + torch.sqrt(dt)*distrib1.rsample([N])\n", "\n", "# reverse simulation of particles\n", "# reverse 1 is incorrect time-reversal\n", "# reverse 2 is correct time-reversal\n", "x,y = z,z\n", "reverse_1,reverse_2 = torch.zeros(9,100,2),torch.zeros(9,100,2)\n", "reverse_1[0],reverse_2[0] = z,z\n", "\n", "for k in range(n):\n", " if (k+1) %125 == 0:\n", " reverse_1[(k+1)//125] = x\n", " reverse_2[(k+1)//125] = y\n", " x = x - dt*f - torch.sqrt(dt)*distrib1.rsample([N])\n", " t = T-k*dt\n", " s = -(y-t*f)/(sigma+t)\n", " y = y - dt*(f - s) + torch.sqrt(dt)*distrib1.rsample([N])\n", " \n" ] }, { "cell_type": "code", "execution_count": null, "metadata": {}, "outputs": [], "source": [] }, { "cell_type": "markdown", "metadata": {}, "source": [ "Forward simulation" ] }, { "cell_type": "code", "execution_count": 109, "metadata": {}, "outputs": [ { "data": { "image/png": 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\n", 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\n", 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\n", 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\n", 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\n", "text/plain": [ "
" ] }, "metadata": { "needs_background": "light" }, "output_type": "display_data" } ], "source": [ "for i in range(9):\n", " plt.figure(i+1)\n", " plt.plot(forward[i,:,0],forward[i,:,1],'r.')\n", " plt.xlim([-5,20])\n", " plt.ylim([-10,15])\n", "plt.show()" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "Reverse-time simulation (incorrect)" ] }, { "cell_type": "code", "execution_count": null, "metadata": {}, "outputs": [], "source": [] }, { "cell_type": "code", "execution_count": 115, "metadata": { "colab": { "base_uri": "https://localhost:8080/", "height": 1000 }, "id": "n39DnnvOeR7n", "outputId": "cf36fa24-89a6-4289-ee81-62daeedb7ba2" }, "outputs": [ { "data": { "image/png": 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\n", 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\n", 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\n", 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\n", 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" ] }, "metadata": { "needs_background": "light" }, "output_type": "display_data" } ], "source": [ "for i in range(9):\n", " plt.figure(i+1)\n", " plt.plot(reverse_1[i,:,0],reverse_1[i,:,1],'g.')\n", " plt.xlim([-5,20])\n", " plt.ylim([-10,15])\n", "plt.show()" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "Reverse time simulation (correct)" ] }, { "cell_type": "code", "execution_count": 116, "metadata": {}, "outputs": [ { "data": { "image/png": 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\n", 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x1BONCzXktO0Yhog2oeePRrW9NxyyTNPXcx/oJsIfjWrzSKDQDRPDENEmhD8a1ebecIyGiXMfaAvCH41qc2+4zQ0TUFW08Dez+yXdJen04KmvuPvTsdaH7mprb7jNDVMMDENNS+ye/4Pu/teR1wFE09aGKbS2n3hHeAz1BMAw1ATFDv97zOynZnbAzK7Ie4GZLZnZipmtnD59Ou8lACJLeVruVFWa3sHMnpH0wZxffVXSjyS9JcklPSBpi7vvnLQ8pncAmkPNv7tqn97B3T89zevMbL+kp6qsC0BcqZzfQCZa2cfMtow8vF3SsVjrQrc1Ob1DjHWHWmYq016gGTFH+/yVmd2grOzzmqS7I64LHdXkKJMY6w61zBDLoYyDSaL1/N39z9z9enf/XXf/E3c/GWtd6K4mR5nEWHeoZVZdzrDx+NrXsu8cPWAcQz3RqCZHmcRYd6hlVl0OQzexHqZ3QKOavIo2xrpDLbPqcpiaAuvhTl5AT1HzTwd38gLw/xi6iUmo+QNAggh/AEgQ4Q8ACSL8ASBBhD8AJIjwB4AEEf4AkCDCHwASRPgDQIIIfwBIEOEPAAki/AEgQYQ/ACSI8AeABBH+AJAgwh+1W16W9uzhvrJAk7iZC2o1vLH48PaChw9zwxGgCfT8UStuLA60A+GPWg1vLD43x43FgSZR9kGtFhayUg83FgeaRfijdtxYHGgeZR8ASBDhDwAJIvwBIEGEPwAkiPAHgAQR/gCQIMIfABJE+ANAggh/AEgQ4Q8ACaoU/mb2BTN70cxWzWx+7He7zewVM/uFmf1xtc0EAIRUdW6fY5L+VNJDo0+a2ccl3SHptyX9hqRnzOyj7n6+4voAAAFU6vm7+0vu/oucX22T9Li7n3X3/5b0iqSbqqwLABBOrFk9r5L0o5HHJwbPXcTMliQtDR6eNbNjkbapa94v6a2mN6Il2Bdr2Bdr2BdrPlb2DeuGv5k9I+mDOb/6qrt/t+htOc953gvdfZ+kfYN1rbj7fN7rUsO+WMO+WMO+WMO+WGNmK2Xfs274u/unZ9iWE5KuHnn8IUlvzLAcAEAEsYZ6PinpDjO7zMyukXStpP+MtC4AQElVh3rebmYnJC1I+ncz+74kufuLkv5Z0s8lfU/SrilH+uyrsj09w75Yw75Yw75Yw75YU3pfmHtuKR4A0GNc4QsACSL8ASBBrQt/M7vfzF43s58Mvj7X9DbVzcxuG0yL8YqZ3df09jTJzF4zs58NPgulh7N1mZkdMLNTo9e+mNn7zOyHZvby4PsVTW5jXQr2RZJZYWZXm9mzZvbSYHqdvxg8X+qz0brwH3jQ3W8YfD3d9MbUyczmJH1b0mclfVzSnYPpMlJ28+CzkNqY7kcl3Tb23H2SDrv7tZIODx6n4FFdvC+kNLPinKQvu/tvSfpDSbsGGVHqs9HW8E/ZTZJecfdX3f09SY8rmy4DiXH35yS9Pfb0NkkHBz8flPT5WjeqIQX7IknuftLd/2vw8zuSXlI2g0Kpz0Zbw/8eM/vp4FAvicPaEVdJ+uXI48KpMRLhkn5gZkcHU4Gk7kp3PyllISDpAw1vT9NSzgqZ2Ycl3Sjpxyr52Wgk/M3sGTM7lvO1TdLfS/qIpBsknZT0N01sY4OmnhojEZ90908oK4PtMrNPNb1BaI2ks8LMfk3Sv0i6193/t+z7Y03sNtG0U0aY2X5JT0XenLZhaowR7v7G4PspM3tCWVnsuWa3qlFvmtkWdz9pZlsknWp6g5ri7m8Of04tK8zsEmXB/0/u/q+Dp0t9NlpX9hls9NDtyu4ZkJLnJV1rZteY2aXK7ovwZMPb1Agzu9zMfn34s6TPKL3Pw7gnJe0Y/LxDUtHkir2XalaYmUl6WNJL7v63I78q9dlo3RW+ZvaPyg7jXNJrku4e1rFSMRiytlfSnKQD7v6NhjepEWb2m5KeGDzcKOk7Ke0LM3tM0qKyqYvflPR1Sf+mbOqUrZKOS/qCu/f+RGjBvlhUgllhZn8k6T8k/UzS6uDpryir+0/92Whd+AMA4mtd2QcAEB/hDwAJIvwBIEGEPwAkiPAHgAQR/gCQIMIfABL0f2IcahCYIv3VAAAAAElFTkSuQmCC\n", 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U/JFJFfesbeI8wdKStHNnssy6lxvieRBgHMo+yKxs+aKpWS1ntdysywltiCziRPhjZpo6+Tm83IWFQY+86uVnWb8YSkPs3NqB8MdMNXXys7/MuoN32vp1ccqOYTHs3LqCmj+iEUJNfto1Fm2fdiOEbYxsauv5m9k9kv5S0qneS19x98frWh4wTQh30ppUGupCrzmEbYxs6i773Ovuf1fzMoBMQrngalxpqAsloVC2Maaj5o+ohHzBVVd6zSFvYwzUXfO/08x+YWarZnZx2hvMbI+ZbZjZxqlTp9LeAkShimspgKxKXeFrZk9I+kDKr74q6SeS3pDkkvZL2uHut036Pq7wRVEML0TMZn4Dd3f/dJb3mdn9kh4rsyxgnC6cKAVmrbayj5ntGHp6o6TjdS0LcWN4IZBfnSd8/9bMrlJS9nlJ0u01LgsR68qJUmCWagt/d/9SXd8NSOfX+RleCOTDUE+0Ulqdf9++2S6fnQ3ajPBHKzV5QRQnmNEFzO2DVip6H+IqcIIZXUDPH63U5DQCnGBGFxD+aK0mp4fmBDPajvAHCmD+GrQdNX8AiBDhj8LafuMRIGaUfVAIwx2BdqPnj0IY7gi0G+GPQpocZw+gPMo+KIThjkC7Ef4ojOGOQHtR9gGACBH+ABAhwh8AIkT4A0CECH8AiBDhDwARIvwBIEKEPwBEiPAHgAgR/gAQIcIfACJE+ANAhAh/AIgQ4Q8AESL8ASBChD8ARIjwB4AIEf4AECHCHwAiRPgDQIQIfwCIEOEPABEqFf5mdpOZPWtmW2a2OPK7fWb2gpn9ysw+W66ZAIAqzZf8/HFJfyrpW8MvmtnHJN0s6fck/bakJ8zsI+5+ruTyAAAVKNXzd/fn3P1XKb+6QdJD7n7G3f9H0guSdpVZFgCgOmV7/uNcKuknQ89P9F57FzPbI2lP7+kZMzteU5va5n2S3mi6EYFgWwywLQbYFgMfzfuBqeFvZk9I+kDKr77q7t8f97GU1zztje5+SNKh3rI23H0x7X2xYVsMsC0G2BYDbIsBM9vI+5mp4e/uny7QlhOSLht6/kFJrxb4HgBADeoa6vmopJvN7EIzu1zSFZL+q6ZlAQByKjvU80YzOyFpSdK/m9kPJcndn5X0r5J+KekHku7IONLnUJn2dAzbYoBtMcC2GGBbDOTeFuaeWooHAHQYV/gCQIQIfwCIUHDhb2b3mNkrZvaz3r/PN92mWTOz63vTYrxgZnc13Z4mmdlLZvZM728h93C2NjOzVTM7OXzti5m918x+bGbP9x4vbrKNszJmW0SZFWZ2mZn9h5k915te5697r+f62wgu/Hvudferev8eb7oxs2Rmc5K+Kelzkj4m6ZbedBkx+1TvbyG2Md0PSLp+5LW7JB119yskHe09j8EDeve2kOLMirOSvuzuvyvpjyXd0cuIXH8boYZ/zHZJesHdX3T3tyU9pGS6DETG3Z+U9ObIyzdIOtz7+bCkL8y0UQ0Zsy2i5O6vuft/935+S9JzSmZQyPW3EWr432lmv+gd6kVxWDvkUkm/Hno+dmqMSLikH5nZsd5UILG7xN1fk5IQkPT+htvTtJizQmb2IUlXS/pP5fzbaCT8zewJMzue8u8GSfdJ+rCkqyS9Junvm2hjgzJPjRGJT7j7NUrKYHeY2SebbhCCEXVWmNlvSnpY0l53/7+8n69rYreJsk4ZYWb3S3qs5uaEhqkxhrj7q73Hk2b2iJKy2JPNtqpRr5vZDnd/zcx2SDrZdIOa4u6v93+OLSvM7DeUBP+/uPu/9V7O9bcRXNmn1+i+G5XcMyAmT0u6wswuN7MLlNwX4dGG29QIM7vIzH6r/7Okzyi+v4dRj0ra3ft5t6Rxkyt2XqxZYWYm6duSnnP3fxj6Va6/jeCu8DWzf1ZyGOeSXpJ0e7+OFYvekLWDkuYkrbr71xtuUiPM7HckPdJ7Oi/puzFtCzN7UNKykqmLX5f0NUnfUzJ1yk5JL0u6yd07fyJ0zLZYVoRZYWZ/IukpSc9I2uq9/BUldf/MfxvBhT8AoH7BlX0AAPUj/AEgQoQ/AESI8AeACBH+ABAhwh8AIkT4A0CE/h/SEVhk4J6giQAAAABJRU5ErkJggg==\n", 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\n", 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\n", 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0u9bR7owEQLkI/yGVp1ySZ8SN1HsZpvmg0OpaR7szEgDlIvyHVN7RQ52WnIoeldTuwNPujARAuQj/IZVeqmFkJJRqitxukaOS2pWNGNsPVKP0G7jnEesN3Lt14IC0c2cYodPpjdk7wdBLYLgM5A3cUZ6lpXCxtHkMfl7dTspqtw0Ag43wH2JFlGiKGGfPWH1g+LCq5xDrZmXPZkWspsmKnMDwoec/5HqdOFbE2UPVS1cAyI/wj1wRI24YtQMMH0b7AMCQ62a0DzV/AIgQ4Q8AESL814GFBWn//vAIAJ3ggm8flDkBijH2ALpB+Jes7HCu+vaQAIYTZZ+SlT0BKhljX6sxxh5A5+j5l6zsCVCMsQfQDcK/ZP0I56puDwlgeJUW/ma2V9IOSefqL33J3Z8pq71BRjgDGDRl9/wfcve/LrkNAEBOXPAFgAiVHf67zOwnZnbIzC7LeoOZzZjZopktnjt3LustAICC9bSwm5kdkfThjF99WdKPJL0lySXtk7TJ3e9ttz0WdgOA/Pp+G0d339rJ+8zsoKSne2kLAFCc0so+ZrYp9fQOSafKagsAkE+Zo33+ysy2KJR9XpV0X4ltAQByKC383f3Py9o2AKA3DPUEgAgR/gAQIcIfACJE+ANAhAh/AIgQ4Q8AESL8ASBChD8ARIjwB4AIEf4AECHCHwAiRPgDQIQIfwCIEOEPABEi/AEgQoQ/AESI8AeACBH+ABAhwh8AIkT4A0CECH8AiBDhDwARIvwBIEKEPwBEiPAHgAgR/gAQIcIfACJE+ANAhAh/AIgQ4Q8AESL8ASBChD8ARIjwB4AIEf4AECHCHwAi1FP4m9nnzOynZrZsZhNNv9tjZi+b2c/N7E96200AQJFGe/z8KUl/Kukf0i+a2ccl3SXp9yT9pqQjZvY77n6xx/YAAAXoqefv7i+6+88zfnW7pMfd/by7/7eklyXd0EtbAIDi9Nrzb+UKST9KPT9Tf20VM5uRNFN/et7MTpW0T8Pmg5LeqnonBgTfRQPfRQPfRcPH8n5gzfA3syOSPpzxqy+7+/dafSzjNc96o7sfkHSg3taiu09kvS82fBcNfBcNfBcNfBcNZraY9zNrhr+7b+1iX85IujL1/COSXu9iOwCAEpQ11PMpSXeZ2ZiZXSXpakn/WVJbAICceh3qeYeZnZE0KenfzOzfJcndfyrpnyX9TNL3Je3scKTPgV72Z53hu2jgu2jgu2jgu2jI/V2Ye2YpHgCwjjHDFwAiRPgDQIQGLvzNbK+ZvWZmP67/u63qfeo3M7ulvizGy2b2QNX7UyUze9XMXqj/LeQezjbMzOyQmZ1Nz30xsw+Y2Q/N7KX642VV7mO/tPguoswKM7vSzJ41sxfry+v8Zf31XH8bAxf+dQ+5+5b6v2eq3pl+MrOapG9KulXSxyXdXV8uI2afrv8txDam+1FJtzS99oCko+5+taSj9ecxeFSrvwspzqy4IOl+d/9dSX8kaWc9I3L9bQxq+MfsBkkvu/sr7v6upMcVlstAZNz9mKS3m16+XdLh+s+HJW3r605VpMV3ESV3f8Pd/6v+868kvaiwgkKuv41BDf9dZvaT+qleFKe1KVdI+kXqeculMSLhkn5gZifqS4HE7nJ3f0MKISDpQxXvT9VizgqZ2UclXSfpP5Tzb6OS8DezI2Z2KuPf7ZL+XtJvS9oi6Q1Jf1PFPlao46UxIvFJd/+EQhlsp5ndWPUOYWBEnRVm9huSnpC0293/N+/ny1rYra1Ol4wws4OSni55dwYNS2OkuPvr9cezZvakQlnsWLV7Vak3zWyTu79hZpskna16h6ri7m8mP8eWFWZ2iULwf8fd/6X+cq6/jYEr+9R3OnGHwj0DYvK8pKvN7Coz26BwX4SnKt6nSpjZpWb2vuRnSZ9RfH8PzZ6StL3+83ZJrRZXXPdizQozM0nfkvSiu/9t6le5/jYGboavmf2TwmmcS3pV0n1JHSsW9SFrs5Jqkg65+9cq3qVKmNlvSXqy/nRU0ndj+i7M7DFJUwpLF78p6auS/lVh6ZTNkk5L+py7r/sLoS2+iylFmBVm9seSnpP0gqTl+stfUqj7d/y3MXDhDwAo38CVfQAA5SP8ASBChD8ARIjwB4AIEf4AECHCHwAiRPgDQIT+DymG1C/lq2//AAAAAElFTkSuQmCC\n", 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\n", 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" ] }, "metadata": { "needs_background": "light" }, "output_type": "display_data" } ], "source": [ "for i in range(9):\n", " plt.figure(i+1)\n", " plt.plot(reverse_2[i,:,0],reverse_2[i,:,1],'b.')\n", " plt.xlim([-5,20])\n", " plt.ylim([-10,15])\n", "plt.show()" ] } ], "metadata": { "colab": { "collapsed_sections": [], "provenance": [] }, "kernelspec": { "display_name": "Python 3", "language": "python", "name": "python3" }, "language_info": { "codemirror_mode": { "name": "ipython", "version": 3 }, "file_extension": ".py", "mimetype": "text/x-python", "name": "python", "nbconvert_exporter": "python", "pygments_lexer": "ipython3", "version": "3.8.3" } }, "nbformat": 4, "nbformat_minor": 1 }