{VERSION 5 0 "APPLE_PPC_MAC" "5.0" } {USTYLETAB {CSTYLE "Maple Input" -1 0 "Courier" 0 1 255 0 0 1 0 1 0 0 1 0 0 0 0 1 }{CSTYLE "2D Math" -1 2 "Times" 0 1 0 0 0 0 0 0 2 0 0 0 0 0 0 1 }{CSTYLE "2D Output" 2 20 "" 0 1 0 0 255 1 0 0 0 0 0 0 0 0 0 1 } {CSTYLE "" -1 256 "" 1 18 0 0 0 0 0 0 0 0 0 0 0 0 0 1 }{PSTYLE "Normal " -1 0 1 {CSTYLE "" -1 -1 "Times" 1 12 0 0 0 1 2 2 2 2 2 2 1 1 1 1 }1 1 0 0 0 0 1 0 1 0 2 2 0 1 }{PSTYLE "Warning" -1 7 1 {CSTYLE "" -1 -1 " Courier" 1 10 0 0 255 1 2 2 2 2 2 1 1 1 3 1 }1 1 0 0 0 0 1 0 1 0 2 2 0 1 }{PSTYLE "Maple Output" -1 11 1 {CSTYLE "" -1 -1 "Times" 1 12 0 0 0 1 2 2 2 2 2 2 1 1 1 1 }3 3 0 0 0 0 1 0 1 0 2 2 0 1 }{PSTYLE "Maple O utput" -1 12 1 {CSTYLE "" -1 -1 "Times" 1 12 0 0 0 1 2 2 2 2 2 2 1 1 1 1 }1 3 0 0 0 0 1 0 1 0 2 2 0 1 }{PSTYLE "Maple Plot" -1 13 1 {CSTYLE "" -1 -1 "Times" 1 12 0 0 0 1 2 2 2 2 2 2 1 1 1 1 }3 1 0 0 0 0 1 0 1 0 2 2 0 1 }{PSTYLE "Normal" -1 256 1 {CSTYLE "" -1 -1 "Times" 1 12 0 0 0 1 2 2 2 2 2 2 1 1 1 1 }3 1 0 0 0 0 1 0 1 0 2 2 0 1 } {PSTYLE "Normal" -1 257 1 {CSTYLE "" -1 -1 "Times" 1 14 0 0 0 1 2 2 2 2 2 2 1 1 1 1 }3 1 0 0 0 0 1 0 1 0 2 2 0 1 }{PSTYLE "Normal" -1 258 1 {CSTYLE "" -1 -1 "Times" 1 14 0 0 0 1 2 2 2 2 2 2 1 1 1 1 }1 1 0 0 0 0 1 0 1 0 2 2 0 1 }{PSTYLE "Heading 1" -1 259 1 {CSTYLE "" -1 -1 "Time s" 1 14 0 0 0 1 2 1 2 2 2 2 1 1 1 1 }1 1 0 0 8 4 1 0 1 0 2 2 0 1 } {PSTYLE "Maple Plot" -1 260 1 {CSTYLE "" -1 -1 "Times" 1 12 0 0 0 1 2 2 2 2 2 2 1 1 1 1 }1 1 0 0 0 0 1 0 1 0 2 2 0 1 }} {SECT 0 {EXCHG {PARA 256 "" 0 "" {TEXT -1 0 "" }}{PARA 256 "" 0 "" {TEXT 256 36 "Equations differentielles ordinaires" }}{PARA 0 "" 0 "" {TEXT -1 0 "" }}{PARA 257 "" 0 "" {TEXT -1 30 "Solutions des exercices 1 et 2" }}{PARA 258 "" 0 "" {TEXT -1 0 "" }}{PARA 257 "" 0 "" {TEXT -1 24 "Version du 12 avril 2002" }}{PARA 0 "" 0 "" {TEXT -1 0 "" }}} {SECT 1 {PARA 259 "" 0 "" {TEXT -1 11 "Exercice 1." }}{PARA 0 "" 0 "" {TEXT -1 0 "" }}{PARA 0 "" 0 "" {TEXT -1 177 "La procedure suivante, q uoique un peu rustique, permet de visualiser l'allure des solutions. E lle utilise une premiere procedure qui echange l'ordre des solutions s i necessaire." }}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 132 "ex:=proc(s ols)\nlocal newsol;\nnewsol:=[op(sols)];\nif (lhs(sols[1])=y(t)) then \nnewsol[1]:=sols[2];\nnewsol[2]:=sols[1];\nfi;newsol;\nend;" }}{PARA 12 "" 1 "" {XPPMATH 20 "6#>%#exGf*6#%%solsG6#%'newsolG6\"F*C%>8$7#-%#o pG6#9$@$/-%$lhsG6#&F26#\"\"\"-%\"yG6#%\"tGC$>&F-F9&F26#\"\"#>&F-FCF8F- F*F*F*" }}}{EXCHG {PARA 0 "" 0 "" {TEXT -1 108 "Puis on dessine 4 solu tions, en prenant comme conditions initiales t=0, et un point dans cha cun des cadrans." }}{PARA 0 "> " 0 "" {MPLTEXT 1 0 632 "calin := proc( eq1,eq2,a,b)\nlocal e1,e2,s1,s2,s3,s4,p1,p2,p3,p4;\ne1:=diff(x(t),t)=e q1;\ne2:=diff(y(t),t)=eq2;\ns1:=ex(dsolve(\{e1,e2,x(0)=1,y(0)=1\},\{x( t),y(t)\}));\ns2:=ex(dsolve(\{e1,e2,x(0)=-1,y(0)=1\},\{x(t),y(t)\})); \ns3:=ex(dsolve(\{e1,e2,x(0)=-1,y(0)=-1\},\{x(t),y(t)\}));\ns4:=ex(dso lve(\{e1,e2,x(0)=1,y(0)=-1\},\{x(t),y(t)\}));\np1:=plot([rhs(s1[1]),rh s(s1[2]),t=a..b],color=red,scaling=constrained):p2:=plot([rhs(s2[1]),r hs(s2[2]),t=a..b],color=blue,scaling=constrained):p3:=plot([rhs(s3[1]) ,rhs(s3[2]),t=a..b],scaling=constrained,color=black):p4:=plot([rhs(s4[ 1]),rhs(s4[2]),t=a..b],scaling=constrained,color=green);\ndisplay(p1,p 2,p3,p4);\nend;" }}{PARA 12 "" 1 "" {XPPMATH 20 "6#>%&calinGf*6&%$eq1G %$eq2G%\"aG%\"bG6,%#e1G%#e2G%#s1G%#s2G%#s3G%#s4G%#p1G%#p2G%#p3G%#p4G6 \"F6C->8$/-%%diffG6$-%\"xG6#%\"tGFA9$>8%/-F<6$-%\"yGF@FA9%>8&-%#exG6#- %'dsolveG6$<&F9/-F?6#\"\"!\"\"\"/-FIFVFXFD<$F>FH>8'-FN6#-FQ6$<&/FU!\" \"F9FYFDFen>8(-FN6#-FQ6$<&F]oF9/FZF^oFDFen>8)-FN6#-FQ6$<&F9FfoFTFDFen> 8*-%%plotG6%7%-%$rhsG6#&FL6#FX-Fep6#&FL6#\"\"#/FA;9&9'/%&colorG%$redG/ %(scalingG%,constrainedG>8+-Fap6%7%-Fep6#&FgnFhp-Fep6#&FgnF\\qF^q/Fcq% %blueGFeq>8,-Fap6%7%-Fep6#&F`oFhp-Fep6#&F`oF\\qF^qFeq/Fcq%&blackG>8--F ap6%7%-Fep6#&FhoFhp-Fep6#&FhoF\\qF^qFeq/Fcq%&greenG-%(displayG6&F_pFiq FfrFcsF6F6F6" }}}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 42 "with(plots) :with(plottools):#si necessaire" }}{PARA 7 "" 1 "" {TEXT -1 43 "Warnin g, the name arrow has been redefined\n" }}{PARA 7 "" 1 "" {TEXT -1 43 "Warning, the name arrow has been redefined\n" }}}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 38 "calin(-x(t)-2*y(t),4*x(t)-5*y(t),0,1);" }}{PARA 13 "" 1 "" {GLPLOT2D 400 300 300 {PLOTDATA 2 "6)-%'CURVESG6$7S7$$\"\" \"\"\"!F(7$$\"3xX!\\\\m2\"e$*!#=$\"3Z8fRIlKm(*F.7$$\"3Lj0AIBa>))F.$\"3 %HmOW)p:S&*F.7$$\"3y768:i`O#)F.$\"3$ycwc'\\mk#*F.7$$\"3UZ;\\-5CuwF.$\" 3Y#zb1qh)o*)F.7$$\"32Mr,NsFRrF.$\"3;gA:fE\"*f')F.7$$\"35Or\"Ge#HlmF.$ \"3?nUa!=TNO)F.7$$\"3)Q8'e)y5n>'F.$\"3Vpc_#R;$\\!)F.7$$\"3Exl)ybXct&F. $\"3jrqMn&*3>xF.7$$\"33tcgrvb*H&F.$\"3FB[rff,(Q(F.7$$\"37s\\%yDE]([F.$ \"30R0,pPoWqF.7$$\"3&[h=y#*p3_%F.$\"3B2'Q&)))eTu'F.7$$\"3sg#3kV%zVTF.$ \"3I&y5WS#e3kF.7$$\"33eAFB[e(y$F.$\"3(pN1sHcg2'F.7$$\"3)4*p9e!3\\Y$F.$ \"3iw1mx_2hdF.7$$\"3&3Q!>l!R))=$F.$\"3'4s4nG%e![&F.7$$\"3-_3-eF$3)GF.$ \"3ra!p>Np[:&F.7$$\"3@(*e#>68lj#F.$\"3+y()*oZ]i)[F.7$$\"3\"*zW^U\")pqB F.$\"3()\\-Ecs(Ge%F.7$$\"3dlqgOdB^@F.$\"3B>,KB7'HK%F.7$$\"3gV)[8Y&zE>F .$\"3%\\U&>'G8v/%F.7$$\"3Qj*fo,c#G#47 F.$\"3%*4xvNYQ)3$F.7$$\"3q^Xn$[$>`5F.$\"3%\\-LF]p-'GF.7$$\"3O8,0o+n!G* !#>$\"3lVll.U$4n#F.7$$\"3WY,$)*>i[.)Ffs$\"3+^49G=,wCF.7$$\"3ieV'z$pXco Ffs$\"3.$\\Y&zZ#\\G#F.7$$\"3w4>@<\"eS!eFfs$\"3KAXb:r\"z5#F.7$$\"3#4#)3 \"Gieu[Ffs$\"3.MX@vV!e%>F.7$$\"3)y\\j6RN$QRFfs$\"3HkZdea3w5F.7$$ !3Jg,%>C$Gm5Fiv$\"3`adyZrX4#*Ffs7$$!3Z9KOk=peZFiv$\"3i/.eS>,X#)Ffs7$$! 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Ca lculons les valeurs propres et vecteurs propres (tapez ?eigenvalues ): " }}}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 29 "eigenvalues([[-3,4],[-2 ,3]]);" }}{PARA 11 "" 1 "" {XPPMATH 20 "6$\"\"\"!\"\"" }}}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 30 "eigenvectors([[-3,4],[-2,3]]);" }} {PARA 11 "" 1 "" {XPPMATH 20 "6$7%\"\"\"F$<#-%'vectorG6#7$F$F$7%!\"\"F $<#-F'6#7$\"\"#F$" }}}{EXCHG {PARA 0 "" 0 "" {TEXT -1 290 "Les vecteur s propres sont donc v1=[2,1], correspondant \210 la valeur propre -1, \+ avec multiplicit\216e1, et v2=[1,1], correspondant a la valeur propre \+ 1, avec multiplicite 1. On va changer notre procedure en prenant comme valeurs initiales, pour t=0, v1+v2, puis v1-v2, puis -v1-v2, puis -v1 +v2. " }}}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 712 "recalin := proc(e q1,eq2,a,b,v1,v2)\nlocal e1,e2,s1,s2,s3,s4,p1,p2,p3,p4;\ne1:=diff(x(t) ,t)=eq1;\ne2:=diff(y(t),t)=eq2;\ns1:=ex(dsolve(\{e1,e2,x(0)=(v1+v2)[1] ,y(0)=(v1+v2)[2]\},\{x(t),y(t)\}));\ns2:=ex(dsolve(\{e1,e2,x(0)=(v1-v2 )[1],y(0)=(v1-v2)[2]\},\{x(t),y(t)\}));\ns3:=ex(dsolve(\{e1,e2,x(0)=(- v1+v2)[1],y(0)=(-v1+v2)[2]\},\{x(t),y(t)\}));\ns4:=ex(dsolve(\{e1,e2,x (0)=(-v1-v2)[1],y(0)=(-v1-v2)[2]\},\{x(t),y(t)\}));\np1:=plot([rhs(s1[ 1]),rhs(s1[2]),t=a..b],color=red,scaling=constrained):p2:=plot([rhs(s2 [1]),rhs(s2[2]),t=a..b],color=blue,scaling=constrained):p3:=plot([rhs( s3[1]),rhs(s3[2]),t=a..b],scaling=constrained,color=black):p4:=plot([r hs(s4[1]),rhs(s4[2]),t=a..b],scaling=constrained,color=green);\ndispla y(p1,p2,p3,p4);\nend:" }}}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 56 "re calin(-3*x(t)+4*y(t),-2*x(t)+3*y(t),-2,2,[2,1],[1,1]);" }}{PARA 13 "" 1 "" {GLPLOT2D 400 300 300 {PLOTDATA 2 "6)-%'CURVESG6$7jn7$$\"3K\"z4\" [ZM\"\\\"!#;$\"3yis;#Q\"RCv!#<7$$\"35iGn,x!*G9F*$\"3/'y2'=8A:sF-7$$\"3 !\\,\"esm=p8F*$\"3t@c;$pl(>pF-7$$\"3=W6')R\\M>8F*$\"33_*p&o8TtmF-7$$\" 3[:/&Rn,9F\"F*$\"3#y\"e.E(fmV'F-7$$\"3-(\\W/wm'>7F*$\"3\"Gm>JSc9='F-7$ $\"3CKEss::q6F*$\"3Wn@k()H]PfF-7$$\"3=W\\*R!)eC7\"F*$\"3v/%[#R^%Gq&F-7 $$\"3a]#zS-Oo2\"F*$\"3l>#y_A/(yaF-7$$\"3mK(yt#>SL5F*$\"3yrV'*34ml_F-7$ $\"3p%f\"4'4b&=**F-$\"3b#)>6!>OA1&F-7$$\"3P,N\\6\"o&\\&*F-$\"3u/)pw,/> )[F-7$$\"3m$p)Qh\\d&>*F-$\"31;E<_pB4ZF-7$$\"3VzLT!R+y])F-$\"3n*\\7W-!) 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)=.sIMebFho-Fh\\l6&Fj\\lF^]lF[]lF^]l-%(SCALINGG6#%,CONSTRAINEDG-%+AXES LABELSG6%Q!6\"F]do-%%FONTG6#%(DEFAULTG-%%VIEWG6$FbdoFbdo" 1 2 0 1 10 0 2 9 1 4 1 1.000000 45.000000 45.000000 0 0 "Curve 1" "Curve 2" "Curv e 3" "Curve 4" }}}}{PARA 0 "" 0 "" {TEXT -1 0 "" }}}{SECT 1 {PARA 259 "" 0 "" {TEXT -1 11 "Exercice 2." }}{PARA 0 "" 0 "" {TEXT -1 0 "" }} {PARA 0 "" 0 "" {TEXT -1 50 "D'abord une procedure utile; les parametr es sont :" }}{PARA 0 "" 0 "" {TEXT -1 78 "eq1,eq2 : partie de droite d e la premiere, respectivement la deuxieme equation" }}{PARA 0 "" 0 "" {TEXT -1 63 "x0,y0 : coordonnee x, respectivement y de la condition in itiale" }}{PARA 0 "" 0 "" {TEXT -1 49 "a,b : temps de depart et d'arri vee respectivement" }}{PARA 0 "" 0 "" {TEXT -1 14 "coul : couleur" }} {PARA 0 "" 0 "" {TEXT -1 176 "npoints : nombre de points de la traject oire qui seront calcules. Plus (b-a) est grand, plus il faudra calcule r de points pour avoir une bonne approximation de la trajectoire. " }} {PARA 0 "" 0 "" {TEXT -1 0 "" }}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 247 "palin:=proc(eq1,eq2,x0,y0,a,b,coul,npoints)\nlocal e1,e2,ini;\ne1 :=diff(x(t),t)=eq1;\ne2:=diff(y(t),t)=eq2;\nini:=x(0)=x0,y(0)=y0;\node plot(dsolve(\{e1,e2,ini\},\{x(t),y(t)\},numeric),[x(t),y(t)],a..b,scal ing=constrained,color=coul,numpoints=npoints);\nend:" }}}{EXCHG {PARA 0 "" 0 "" {TEXT -1 38 "Cherchons les points critiques de a) :" }}} {EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 35 "sols:=solve(\{-x+y^2,-y+x^2 \},\{x,y\});" }}{PARA 12 "" 1 "" {XPPMATH 20 "6#>%%solsG6%<$/%\"xG\"\" !/%\"yGF)<$/F(\"\"\"/F+F.<$/F+-%'RootOfG6$,(*$)%#_ZG\"\"#F.F.F8F.F.F./ %&labelG%%_L11G/F(,&!\"\"F.F2F?" }}}{EXCHG {PARA 0 "" 0 "" {TEXT -1 23 "Pour y voir plus clair:" }}}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 19 "allvalues(sols[3]);" }}{PARA 11 "" 1 "" {XPPMATH 20 "6$<$/%\"yG,&# !\"\"\"\"#\"\"\"*&^##F*F)F*-%%sqrtG6#\"\"$F*F*/%\"xG,&F'F**&^#F'F*F.F* F*<$/F3F&/F%F4" }}}{EXCHG {PARA 0 "" 0 "" {TEXT -1 200 "Les racines de z^2+z+1 ne sont pas reelles; il y a donc 2 points critiques reels (0, 0) et (1,1). En (0,0) la partie lineaire est (-x,-y), donc pres de (0, 0) les trajectoires reviennent vers ce point. " }}{PARA 0 "" 0 "" {TEXT -1 127 "On trace quelques trajectoires pres de (1,1); apres tato nnement, on arrive a choisir des valeurs de x0,y0, a et b convenables \+ :" }}}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 329 "p1:=palin(-x(t)+y(t)^ 2,-y(t)+x(t)^2,0.9,1.2,0,1,red,10):p2:=palin(-x(t)+y(t)^2,-y(t)+x(t)^2 ,0.7,1.2,0,1,blue,10):p3:=palin(-x(t)+y(t)^2,-y(t)+x(t)^2,0.9,0.8,0,1, green,10):p4:=palin(-x(t)+y(t)^2,-y(t)+x(t)^2,1.2,0.9,0,1,brown,10):di splay(p1,p2,p3,p4,pointplot([[0.9,1.2],[0.7,1.2],[0.9,0.8],[1.2,0.9]], color=black,symbol=circle));" }}{PARA 13 "" 1 "" {GLPLOT2D 398 298 298 {PLOTDATA 2 "6)-%'CURVESG6$7G7$$\"3A+++++++!*!#=$\"3%************* *>\"!#<7$$\"3T[f_c!oA7*F*$\"3/?Kl03D\">\"F-7$$\"3/U4^8<4P#*F*$\"3`A([[ *G?$=\"F-7$$\"3^uXh!GX]M*F*$\"3.Utm-f\"e<\"F-7$$\"34a2JjRmY%*F*$\"3qYE 18;0p6F-7$$\"3stEC#3?\"Q&*F*$\"3`(**\\QD[J;\"F-7$$\"3,v+ubYmC'*F*$\"3/ DmLF*[x:\"F-7$$\"3U,f5Y)omq*F*$\"3%H#=_Df#G:\"F-7$$\"30zjh[,[%y*F*$\"3 ,e+Z+JN[6F-7$$\"3mCYCsz$G')*F*$\"3%\\:l_)42W6F-7$$\"3WTwR&G'>P**F*$\"3 lJ>623CS6F-7$$\"3QoUd?*)y+5F-$\"3G[c#>\"p$o8\"F-7$$\"3jTp'H\"H_25F-$\" 3urFC!HNQ8\"F-7$$\"3vT&4Pl)H95F-$\"3EU$yQ*)y58\"F-7$$\"3.Z2Ry[w?5F-$\" 3O['[GR@(G6F-7$$\"3_YT2?5&p-\"F-$\"3G4@:(GSn7\"F-7$$\"3e'eT/g%)G.\"F-$ \"3#H.X)4Z6D6F-7$$\"3(4`l]6<*Q5F-$\"3aLX#[HgP7\"F-7$$\"3Yx1O\\NsW5F-$ \"3'oIE7\"F-7$$\"3**y'3o8^t2\"F-$ \"32)GC#Gt^B6F-7$$\"3H5_m]w\"G3\"F-$\"3-U$*\\j@yC6F-7$$\"3`VUoEv@)3\"F -$\"3&))yx;*\\NE6F-7$$\"3K#3tEysN4\"F-$\"3!*R(f?,D#G6F-7$$\"3G(o9nM/*) 4\"F-$\"3izcYlHQI6F-7$$\"3[!=p\"f5e/6F-$\"3GbqAs-*H8\"F-7$$\"3Yxif)3w- 6\"F-$\"3.([U#>$3f8\"F-7$$\"3SOM*p96g6\"F-$\"3:Q%ym^J\"R6F-7$$\"3nn@nJ s!=7\"F-$\"3=-5%4(elU6F-7$$\"3OyT$=#\\>H6F-$\"3hHR6$y)\\Z6F-7$$\"3NTCk w\"\\n8\"F-$\"3@CO()>3\"G:\"F-7$$\"3W%eSJw2X9\"F-$\"3ZS?E3Zfe6F-7$$\"3 )z#Ri$G3D:\"F-$\"3$*3&z!el&[;\"F--%'COLOURG6&%$RGBG$\"*++++\"!\")$\"\" !FdwFcw-F$6$7K7$$\"3a**************pF*F+7$$\"3)QDc&*)4r)4(F*$\"3'Hky@r u/>\"F-7$$\"3?BkKFC1$>(F*$\"3([^$p=TE\"=\"F-7$$\"3zO(*))*zNKG(F*$\"3L9 (\\&3\"eB<\"F-7$$\"3G34EP\\SptF*$\"38U#**4uYP;\"F-7$$\"3AE)*33x4&\\(F* $\"3+uS;qP*4:\"F-7$$\"3bZ4fJ#)>7wF*$\"3!)=6t#G'))Q6F-7$$\"3W%38MgY7s(F *$\"3eG1Hb.RF6F-7$$\"32\"R+]l[F#yF*$\"3*oo(epKZ;6F-7$$\"3cu>Fr-')>zF*$ \"3LA'[`[0e5\"F-7$$\"3k_4BR3&*4!)F*$\"3Uu#GQ#\\o&4\"F-7$$\"3[][)f\"eY$ 4)F*$\"3yI[E8,3'3\"F-7$$\"3;(eScj@3<)F*$\"3J;h'G'4'p2\"F-7$$\"3@L>N/0A Y#)F*$\"3+@y$>XIy1\"F-7$$\"3S%GnZJ5cJ)F*$\"38ThSSqJQz $)F*$\"3L_WsU.(40\"F-7$$\"37M\"ffE/zV)F*$\"3?/s>@:=V5F-7$$\"3aE]'o(pS% \\)F*$\"3Jn>[RcPN5F-7$$\"3l^#RC6$zX&)F*$\"3m9[n4b(z-\"F-7$$\"3)4e4[\"R S#f)F*$\"3&p%4d!e_4-\"F-7$$\"33r&GSMcXj)F*$\"3_O'*R@*zU,\"F-7$$\"3z.nh denu')F*$\"3iwlJtYc25F-7$$\"3)3DLZXR/r)F*$\"3Pbtf8g=,5F-7$$\"3fV@5/?9U ()F*$\"3)3qrg!f<^**F*7$$\"3P8#e@Qc+x)F*$\"37\"=cp\"oM$*)*F*7$$\"3[5gN9 B%ez)F*$\"3!Hv+d%4yM)*F*7$$\"3G&)oj<4\"z\"))F*$\"3oiou![>*y(*F*7$$\"3I ,0(eg9l$))F*$\"3*QpF0%G_D(*F*7$$\"3!)[6paf)=&))F*$\"3Z'Qb.MnVn*F*7$$\" 3br=Ok#[\\'))F*$\"3.u()RGi3A'*F*7$$\"3lC5@1`\"[())F*$\"3GY5!)f>)=d*F*7 $$\"3h=f,y0q\")))F*$\"3/!=(zy$RN_*F*7$$\"3DmQ;i(*z&)))F*$\"3?\"[;I\\eo Z*F*7$$\"3fRM26@I()))F*$\"3!*=!Q(4lcG%*F*7$$\"3m=?1Ww,')))F*$\"3V(ym/( fv\"Q*F*7$$\"3=$=Hu6C@)))F*$\"3'R+`N^NiL*F*7$$\"3FXd6&Q$yv))F*$\"3?*4N N)z#=H*F*7$$\"3f=?``VQm))F*$\"3Cx7avl0X#*F*7$$\"3:hJ^-&yW&))F*$\"3WcF; L8?*>*F*7$$\"3O>o5q>@S))F*$\"3tC'H)[<4a\"*F*7$$\"3&)GqGvmrB))F*$\"3\\% prsfq&4\"*F*-F]w6&F_wFcwFcwF`w-F$6$7?7$F($\"3U+++++++!)F*7$$\"3+(**32j Ne$*)F*$\"3MF%)H;\\.,!)F*7$$\"3[$))>A&*RK())F*$\"3!pS\"\\&4[#**zF*7$$ \"3=c\"z-/m?\"))F*$\"3K]q3'3%z%*zF*7$$\"3\"\\$3'G@w@v)F*$\"3tbbnSm\"y) zF*7$$\"3O4CI3w7z')F*$\"3tzO<.uyvzF*7$$\"3qEgb\"GXwg)F*$\"3uG'R'R$z-'z F*7$$\"3&[8YDK=v`)F*$\"3A19f.v]TzF*7$$\"3QN2,?Cbo%)F*$\"3&R>(RC\"p'>zF *7$$\"3!)y'R_vGkR)F*$\"3Q8(*e\\wL$*yF*7$$\"3^'R\"z)o>_K)F*$\"3#ydM/I[R 'yF*7$$\"3!4r#fT$\\ZD)F*$\"3xg?NY!y;$yF*7$$\"3'HE_G.d[=)F*$\"3AO1Qw!*o 'z(F*7$$\"3,#G4VmE)4\")F*$\"3@suFL<+cxF*7$$\"3WI8%pmO^.)F*$\"3%)\\N\\^ 6[7xF*7$$\"39vN&\\=R1'zF*$\"3+UWc#e!GmwF*7$$\"3X))[\"H4,i)yF*$\"3Z:([j uSvh(F*7$$\"3x=='=#fO0yF*$\"35)p91qN>c(F*7$$\"3G;2+](GVs(F*$\"3r\\u\"p /TO](F*7$$\"3=CEQ%QtHk(F*$\"34T1#>?$zUuF*7$$\"3#3!e)H2)>hvF*$\"3+G-36' =&ztF*7$$\"3`P;=ge]ruF*$\"3!R>!f$>TzI(F*7$$\"3TKxp-q6\"Q(F*$\"3K:Kf)Hf PB(F*7$$\"3U)\\%f;N&**G(F*$\"3yw*Quj-r:(F*7$$\"3!3Hc(**=&z>(F*$\"3;IW! p%R4yqF*7$$\"3#Q$RO\"ed65(F*$\"3o7UJ\"*QS$*pF*7$$\"3yYM;,4O.qF*$\"3%G! =oj2T1pF*7$$\"3XT1)HBOX!pF*$\"3qlguSTB7$FEFC7$ FJFH7$FOFM7$FTFR7$FYFW7$FhnFfn7$F]oF[o7$FboF`o7$FgoFeo7$F\\pFjo7$FapF_ p7$FfpFdp7$F[qFip7$F`qF^q7$FeqFcq7$FjqFhq7$F_rF]r7$FdrFbr7$FirFgr7$F^s F\\s7$FcsFas7$FhsFfs7$F]tF[t7$FbtF`t7$FgtFet7$F\\uFjt7$FauF_u7$FfuFdu7 $F[vFiu7$F`vF^v7$FevFcv7$FjvFhv-F]w6&F_w$\")#)eqkFbw$\"))eqk\"FbwFe`m- %'POINTSG6(7$$\"\"*!\"\"$\"#7F]am7$$\"\"(F]amF^am7$F[am$\"\")F]am7$F^a mF[am-F]w6&F_wFdwFdwFdw-%'SYMBOLG6#%'CIRCLEG-%(SCALINGG6#%,CONSTRAINED G-%+AXESLABELSG6%Q\"x6\"Q\"yFebm-%%FONTG6#%(DEFAULTG" 1 2 0 1 10 0 2 9 1 4 1 1.000000 45.000000 45.000000 0 0 "Curve 1" "Curve 2" "Curve 3 " "Curve 4" "Curve 5" }}}}{EXCHG {PARA 0 "" 0 "" {TEXT -1 218 "ce qui \+ suggere que (1,1) est un point critique de type \"selle\" : 2 valeurs \+ propres reelles, de signe oppose. Voici encore, pour aider a comprendr e, des trajectoires partant de divers points de l'axe OX et de l'axe O Y :" }}}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 383 "p1:=palin(-x(t)+y(t )^2,-y(t)+x(t)^2,0,1.2,0,10,red,50):p2:=palin(-x(t)+y(t)^2,-y(t)+x(t)^ 2,0,1.7,0,3,blue,20):p3:=palin(-x(t)+y(t)^2,-y(t)+x(t)^2,0,1.8,0,3,gre en,20):p4:=palin(-x(t)+y(t)^2,-y(t)+x(t)^2,1.7,0,0,2,brown,20):p5:=pal in(-x(t)+y(t)^2,-y(t)+x(t)^2,1.8,0,0,1.5,black,20):display(p1,p2,p3,p4 ,p5,pointplot([[0,1.2],[0,1.7],[0,1.8],[1.7,0],[1.8,0]],color=black,sy mbol=circle));" }}{PARA 13 "" 1 "" {GLPLOT2D 398 298 298 {PLOTDATA 2 " 6*-%'CURVESG6$7eu7$$\"\"!F)$\"3%**************>\"!#<7$$\"3k@uSRqDg7!#? $\"35cw_l)[*)>\"F,7$$\"3iR-p)H.s^#F0$\"3O`#pXl)*y>\"F,7$$\"349S5^b%3x$ F0$\"31`F2p$\\o>\"F,7$$\"3$*e!\\Hc!>@]F0$\"3wrE'4,,e>\"F,7$$\"3Z(zj+24 ec$!#>$\"3u8FU$\"3j>=xzzes5F,7$$\"3Z.*Rsa#Hv:FU$\"3T$4s\\$*HDYI5F,7$$\"3Um\\%*oL#*Q>FU$\"3Yo%G%p2B55F,7$$\"3rt5Lh bH2@FU$\"3]HtzA#)))**)*FU7$$\"3/MI#Rm(*QE#FU$\"3H_h#fUBJq*FU7$$\"3&y1D u*eO4CFU$\"3$*ROCEN*=^*FU7$$\"31>T(yv0Va#FU$\"3!>,J4tmgK*FU7$$\"31/%GX _bWn#FU$\"3#[?u06Yy8*FU7$$\"3sl_Hj>R%z#FU$\"3#[=h!*fx^&*)FU7$$\"3]n(*) *Hxp/HFU$\"3L7A.b^)yx)FU7$$\"3w7)zoJCf+$FU$\"3,TT?5%*y0')FU7$$\"3Q/rx! p]I5$FU$\"3U7psBqSI%)FU7$$\"3uKo0*\\*H\">$FU$\"33%pDHxY.E)FU7$$\"3jN&> Bs/7F$FU$\"3i'zo\"4!*R&4)FU7$$\"3y=YK%fpKM$FU$\"3*G0y&HqNNzFU7$$\"32x \"p7RV8T$FU$\"3>*Q*\\N$\\:x(FU7$$\"39$zC\\4J#*=ioFU7$$\"3hTy+B(4Gq$FU$\"3q5%>n!4%=s'FU7$ $\"3K&)p@lREAPFU$\"39s@YST1xlFU7$$\"3O()zo.p5OPFU$\"3/m\"[f)\\aOkFU7$$ \"39FRK,OuWPFU$\"31&pr6-g+I'FU7$$\"3e>3-JCb[PFU$\"3fWr%4h)RnhFU7$$\"3r 6:9DMpZPFU$\"3u&fh%os+IgFU7$$\"3[#*pLbn9UPFU$\"3i%42nf4l*eFU7$$\"30N-9 /2GKPFU$\"3f')RV8jpmdFU7$$\"3%=%**QN&Q%=PFU$\"3#QU=\")3s.k&FU7$$\"3yB \"e\"*e5'*p$FU$\"3\\6BV#z@!4bFU7$$\"3]yA5xc'pn$FU$\"3\\v:`:SC\"Q&FU7$$ \"3nSz6[%Q3l$FU$\"3lq\\!=7\\oD&FU7$$\"3HMPzT,a@OFU$\"3)[]LAyhc8&FU7$$ \"3K.z)*\\'\\pe$FU$\"384j()oo;4]FU7$$\"3B.3iBhP\\NFU$\"3ax()R!z))f)[FU 7$$\"3ujv.LL74NFU$\"3'RzjT-hfw%FU7$$\"3Il_\\'3tkY$FU$\"3SlnF\")4$*[YFU 7$$\"3.Qk#41i#=MFU$\"3'osAcgVj_%FU7$$\"3&GM\\BD!)yO$FU$\"3k+]X4;!pS%FU 7$$\"3#Qlx9`-cJ$FU$\"3#oN)QPHY!H%FU7$$\"3*GGzl+$ohKFU$\"3#H([)eU)*o<%F U7$$\"3*HZ+6g&*>?$FU$\"3+gkz#*pddSFU7$$\"3ebL9!zS49$FU$\"3eJ1V)*yKTRFU 7$$\"3\\Xar4`wyIFU$\"3S`Z`jD.GQFU7$$\"3E5#4#>gp:IFU$\"3lS\\KYOexGFU$\"3$37S;s&*z[$FU7$$ \"3D-UDnVJ2GFU$\"3H.NFLFwxLFU7$$\"3]yeV[rGPFFU$\"3Q*R0ksZ/F$FU7$$\"3Z, )\\hW'GhEFU$\"3ObdU0_7dJFU7$$\"3J^G_:'Hbe#FU$\"3aj'GQ?aq/$FU7$$\"3%Q-h ][--^#FU$\"3/jox<*[,%HFU7$$\"35B^\"=uraV#FU$\"3S$Gi%\\+LOGFU7$$\"3*>@X >GgYN#FU$\"3N.#eJAEFU7$$\"3]-$ 4S#GO'>#FU$\"3$[mO-oRn^#FU7$$\"3clxoaa:>@FU$\"3#HwN/U7qT#FU7$$\"32QW,$ G,u.#FU$\"33#3v!H&zHJ#FU7$$\"3\"HQZ,Jau&>FU$\"30oS:l=n7AFU7$$\"3pRHJ(e 7%z=FU$\"3Y'*3'*3-+;@FU7$$\"3O[Sk*>cL!=FU$\"3Cs[4xm(G-#FU7$$\"3gJgmj6U DFU7$$\"3B^qW%z:)\\;FU$\"3z0ZmK>$y$=FU7$$\"3T[5jg!zld \"FU$\"3c93u2o#3v\"FU7$$\"3%\\WsvTNd]\"FU$\"3k)[CO+ntm\"FU7$$\"3q&R9l! 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Les trajecto ires repoussent les points proches de (1,0) vers le point (0,0). " }}} }}{MARK "2" 0 }{VIEWOPTS 1 1 0 1 1 1803 1 1 1 1 }{PAGENUMBERS 0 1 2 33 1 1 }