{ "metadata": { "kernelspec": { "display_name": "Python 3 (ipykernel)", "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": "3.8.10" } }, "nbformat": 4, "nbformat_minor": 2, "cells": [ { "cell_type": "code", "execution_count": 1, "metadata": {}, "outputs": [], "source": [ "import numpy as np\n", "import numpy.linalg as lin\n", "import matplotlib.pylab as plt\n", "import plotly.offline as py\n", "import plotly.graph_objects as go\n", "\n", "%matplotlib inline\n", "%config InlineBackend.figure_format = 'retina'\n", "\n", "np.set_printoptions(precision=3, linewidth=150, suppress=True)\n", "plt.style.use(['seaborn-whitegrid','data/cours.mplstyle'])" ] }, { "cell_type": "markdown", "metadata": { "lang": "fr" }, "source": [ "# Problème d'optimisation\n", "\n", "Un problème d'optimisation se présente sous la forme suivante :\n", "\n", "Soit une fonction $J : ℝ^n \\rightarrow ℝ$, trouver le minimum de $J$ c.a.d. trouver ${\\bf u}$ tel que\n", "\n", "$$J({\\bf u}) = \\inf_{{\\bf v} \\in ℝ^n} J({\\bf v})$$\n", "\n", "### Problème d'optimisation avec contrainte\n", "\n", "Il est possible de chercher **u** non pas dans $ℝ^n$ mais dans une partie de $ℝ^n$, il s'agit alors d'un \n", "problème d'optimisation avec contrainte. \n", "\n", "**Exemple** On est en 2D et on cherche le minimum de $J(x,y)$ mais avec la contrainte que $y > x$. Cela revient à chercher dans la partie de $ℝ^2$ qui vérifie $y > x$.\n", "\n", "Nous ne regarderons pas les problèmes d'optimisation avec contraintes dans ce cours mais il s'agit de problèmes\n", "importants que vous verrez dans votre scolarité.\n", "\n", "## La méthode du gradient\n", "\n", "Une méthode pour résoudre un problème d'optimisation en 2D est de l'imaginer comme un terrain avec du relief. La\n", "fonction $J(x,y)$ représente l'altitude en tout point $(x,y)$.\n", "\n", "Pour trouver le minimum de $J$ il suffit de partir d'un point au hasard et de descendre dans la direction qui \n", "descend le plus. Une goutte d'eau suit ce chemin.\n", "\n", "C'est la méthode du gradient.\n", "\n", "Pour bien comprendre la méthode il est nécessaire de bien comprendre les dérivées partielles ainsi que les\n", "notations qui sont résumée dans ce [mémo sur les dérivées partielles](https://www.lrde.epita.fr/~ricou/notations.pdf).\n", "\n", "L'algorithme du gradient est donc :\n", "\n", "* prendre un point de départ au hasard ${\\bf p^0} = (x_0, y_0)$\n", "* calculer le gradient de J en ce point \n", "\n", "$$\n", "\\nabla J(x_0, y_0) = \n", "\\begin{bmatrix} \n", "\\frac{\\partial J}{\\partial x} \\\\\n", "\\frac{\\partial J}{\\partial y}\n", "\\end{bmatrix} (x_0, y_0)\n", "$$\n", "* avancer dans la direction opposée (le grandiant monte) : ${\\bf p}^{k+1} = {\\bf p}^k - \\mu \\, \\nabla J({\\bf p}^k)$\n", "\n", "et on recommence cette dernière étape jusqu'à ce qu'on arrive à un point fixe c.a.d. que \n", "$|| {\\bf p}^{k+1} - {\\bf p}^k|| < \\varepsilon$ avec $\\varepsilon$ une toute petite valeur." ] }, { "cell_type": "code", "execution_count": 2, "metadata": {}, "outputs": [], "source": [ "def J(x, y):\n", " return x**2 + 0.5 * y**2 - 2 * x + 3" ] }, { "cell_type": "code", "execution_count": 3, "metadata": {}, "outputs": [ { "data": { "text/html": [ " \n", " " ] }, "metadata": {}, "output_type": "display_data" }, { "data": { "application/vnd.plotly.v1+json": { "config": { "linkText": "Export to plot.ly", "plotlyServerURL": "https://plot.ly", "showLink": false }, "data": [ { "type": "surface", "x": [ [ -3, -2.9393939393939394, -2.878787878787879, -2.8181818181818183, -2.757575757575758, -2.696969696969697, -2.6363636363636362, -2.5757575757575757, -2.515151515151515, -2.4545454545454546, -2.393939393939394, -2.333333333333333, -2.2727272727272725, -2.212121212121212, -2.1515151515151514, -2.090909090909091, -2.0303030303030303, -1.9696969696969697, -1.9090909090909092, -1.8484848484848484, -1.7878787878787878, -1.7272727272727273, -1.6666666666666665, -1.606060606060606, 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