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Existence of periodic orbits and shift-invariant curve sequences near multiple homoclinics

Existence of periodic orbits and shift-invariant curve sequences near multiple homoclinics
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摘要 In this paper, the complicated dynamics is studied near a double homoclinic loops with bellows configuration for general systems. For the non-twisted multiple homoclinics, the existence of periodic orbit with the specified route and the existence of shift-invariant curve sequences defined on the cross sections of multiple homoclinics corresponding to any specified one-side infinite sequences are given. In addition, the existence regions are also located. In this paper, the complicated dynamics is studied near a double homoclinic loops with bellows configuration for general systems. For the non-twisted multiple homoclinics, the existence of periodic orbit with the specified route and the existence of shift-invariant curve sequences defined on the cross sections of multiple homoclinics corresponding to any specified one-side infinite sequences are given. In addition, the existence regions are also located.
出处 《Applied Mathematics(A Journal of Chinese Universities)》 SCIE CSCD 2014年第1期108-118,共11页 高校应用数学学报(英文版)(B辑)
基金 Supported by Science Research Foundation of the Returned Overseas Chinese Scholar,SEM,the NSF of China(11202192) Zhejiang Province(LY13A010020)and Program for Excellent Young Teachers in HNU(HNUEYT2013)
关键词 Bifurcations Homoclinic bellows Periodic orbit Invariant-curve sequences Bifurcations,Homoclinic bellows,Periodic orbit,Invariant-curve sequences
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