From 616fffb3dd8fec792bc37dae1ccf7ca6be4ab850 Mon Sep 17 00:00:00 2001
From: Orestis Malaspinas <orestis.malaspinas@hesge.ch>
Date: Fri, 10 Jan 2020 16:48:59 +0100
Subject: [PATCH] added saddle point
---
cours.md | 26 +-
figs/cubic_multi.svg | 64774 +++++++++++++++++++++++++++++++++++++++++
scripts/gradients.m | 15 +-
3 files changed, 64806 insertions(+), 9 deletions(-)
create mode 100644 figs/cubic_multi.svg
diff --git a/cours.md b/cours.md
index 9894202..40a0103 100644
--- a/cours.md
+++ b/cours.md
@@ -1744,12 +1744,34 @@ $$
f(x,y)=x^2-y^2.
$$
Bien que $\nabla f(0,0)=\vec 0$, nous voyons sur la @fig:selle que bien que nous ayons un minimum
-dans la direction $x$, nous avons un maximum dans la direction $y$. On se retrouve dans un cas où nous avons un point
-d'inflexion.
+dans la direction $x$, nous avons un maximum dans la direction $y$. On se retrouve dans un cas où nous avons un point-selle.
Pour pouvoir en dire plus il nous faut étudier les deuxièmes dérivées de $f(x,y)$ comme pour
le cas unidimensionnel.
+Prenons un exemple, où (voir @fig:cubic_multi pour voir à quoi elle ressemble)
+$$
+f(x,y)=x^2+4y^3-12y-2.
+$$
+
+{#fig:cubic_multi width="50%"}
+
+Le gradient de $f(x,y)$ est donné par
+\begin{align}
+\frac{\partial f}{\partial x}&=2x,\\
+\frac{\partial f}{\partial y}&=12y^2-12.
+\end{align}
+
+Les coordonnées $(x,y)$ où $\vec \nabla f=\vec 0$ sont données par
+\begin{align}
+2x=0\Leftrightarrow x = 0,\\
+12y^2-12=0\Leftrightarrow y_\pm=\pm 1.
+\end{align}
+
+On a donc deux points $(x,y_{-})=(0,-1)$ et $(x,y_{+})=1$ qui satisfont $\vec\nabla f=0$.
+Essayons de connaître la nature de ces points. Sont-il des maxima, minima, ou des point-selle?
+
+
### La descente de gradient
Revenons à présent à l'optimisation d'une fonction de coût $f(\vec x)$. Pour simplifier considérons
diff --git a/figs/cubic_multi.svg b/figs/cubic_multi.svg
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@@ -0,0 +1,64774 @@
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diff --git a/scripts/gradients.m b/scripts/gradients.m
index 04ba93b..2bf7fc6 100644
--- a/scripts/gradients.m
+++ b/scripts/gradients.m
@@ -1,16 +1,17 @@
clear all
clf
-tx = ty = linspace (-2, 2, 41)';
+tx = ty = linspace (-2, 2, 21)';
[xx, yy] = meshgrid (tx, ty);
-tz = xx.^2 + yy.^2;
+% tz = xx.^2 + yy.^2;
+tz = xx.^2 + 4*yy.^3-12*yy-2;
-mesh(tx, ty, tz)
+surf(tx, ty, tz)
hold on
-[x, y] = meshgrid (-2:0.2:2);
-h = quiver (x, y, 2*x, 2*y);
-set (h, "maxheadsize", 0.33);
+% [x, y] = meshgrid (-2:0.2:2);
+% h = quiver (x, y, 2*x, 2*y);
+% set (h, "maxheadsize", 0.33);
-hold off
+% hold off
--
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