%PDF-1.4
5 0 obj
<< /S /GoTo /D (section.1) >>
endobj
8 0 obj
(Introduction)
endobj
9 0 obj
<< /S /GoTo /D (section.2) >>
endobj
12 0 obj
(Elliptic fixed points)
endobj
13 0 obj
<< /S /GoTo /D (section.3) >>
endobj
16 0 obj
(Preparation: Poincar\351's theory of normal forms)
endobj
17 0 obj
<< /S /GoTo /D (section.4) >>
endobj
20 0 obj
(The dissipative case)
endobj
21 0 obj
<< /S /GoTo /D (subsection.4.1) >>
endobj
24 0 obj
(Andronov-Hopf-Neimark-Sacker bifurcation)
endobj
25 0 obj
<< /S /GoTo /D (subsection.4.2) >>
endobj
28 0 obj
(Dynamics on the invariant curves)
endobj
29 0 obj
<< /S /GoTo /D (section.5) >>
endobj
32 0 obj
(The area preserving case)
endobj
33 0 obj
<< /S /GoTo /D (subsection.5.1) >>
endobj
36 0 obj
(Moser's invariant curve theorem \(M\))
endobj
37 0 obj
<< /S /GoTo /D (subsection.5.2) >>
endobj
40 0 obj
(Periodic orbits, Aubry-Mather sets and homoclinic tangles)
endobj
41 0 obj
<< /S /GoTo /D (section.6) >>
endobj
44 0 obj
(When radial and angular behaviours compete)
endobj
45 0 obj
<< /S /GoTo /D [46 0 R /Fit ] >>
endobj
48 0 obj <<
/Length 2830
/Filter /FlateDecode
>>
stream
xYK
hFAl6Fc_9HieR[Rÿ>|Z>`]bH훛oݨ4*FG:Lo&zs[+V'Aow*]UA{ݙHTpjNgFZ&j6;ti
܀ 8z|&+7WL]*VfN$BE.qvsM? yN_}$eCcTHejQTN+ءtoF<7((0lyEr _?H HK@,DBb}st{OV"g^@fjcLElB&L7IUݘ0Q{ZE3*Ti)2`65`b7~"IB$4W^i6*3̅WrƂȟVx$#/ǡNE, c6Ӽ\9H(jFIFt^e0SBL
z,tfİW6x<>0I$E_cI +(4r8;=)smtR>Rlc6 tdl u|ν%4(aD$63)^">H|nZ2Q>EʐħLJk T{7ZspSH8*+ z17 ^$.-3^ɨ;uf#:5pF *0aBe_y CBeg*˚<3Waa;(%%`f)4 /5fk,\Mh.pn~Rt,Z7!jפ?Da}v73FYҬ`%$-)m#Pvm{wᆵ0cƄ62f]c#<#K\+M8[P]; yzȃ)@!e]i}dx6I3#p2 g}H(Js(rJt{'4Q3 uʍ)γۇn g&]FH
D*tncmQ<ӯ
,Tq.=`ő#sǛF#P+|A+#UϷZJḉqpv5eGJ@&G
_KgGϨcxTzPRnbXPS UO9븵RJ,:+!SIN.eK@p.hdr(GoKK
=
ĢFU4YK*94 ګx8ZXuP{pK̈1r(:t!PԞl&F*c1jVPqoNC]<=)pv1~
MhoQ=W&tq^ uĶ8S|NFmwvSGjMs_B-/o3 2AH,!jS2t\@ؾ3 'R:r
= r㯏$wkqo];`R4vp:Қϳs4YտAˁ{-8\G