Different Types of Stable Periodic Points of Diffeomorphism of a Plane with a Homoclinic Orbit

被引：0

作者：

E. V. Vasil’eva

机构：

[1] St. Petersburg State University,

来源：

Vestnik St. Petersburg University, Mathematics | 2021年 / 54卷

关键词：

diffeomorphism; non-transversal homoclinic point; stability; characteristic exponents;

D O I：

暂无

中图分类号：

学科分类号：

摘要：

引用

页码：180 / 186

页数：6

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[1] Different Types of Stable Periodic Points of Diffeomorphism of a Plane with a Homoclinic Orbit
Vasil'eva, E. V.
[J]. VESTNIK ST PETERSBURG UNIVERSITY-MATHEMATICS, 2021, 54 (02) : 180 - 186
[2] Stability of Periodic Points of a Diffeomorphism of a Plane in a Homoclinic Orbit
E. V. Vasileva
[J]. Vestnik St. Petersburg University, Mathematics, 2019, 52 : 30 - 35
[3] Stability of Periodic Points of a Diffeomorphism of a Plane in a Homoclinic Orbit
Vasileva, E. V.
[J]. VESTNIK ST PETERSBURG UNIVERSITY-MATHEMATICS, 2019, 52 (01) : 30 - 35
[4] Multi-Pass Stable Periodic Points of Diffeomorphism of a Plane with a Homoclinic Orbit
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[J]. Vestnik St. Petersburg University, Mathematics, 2021, 54 : 227 - 235
[5] Multi-Pass Stable Periodic Points of Diffeomorphism of a Plane with a Homoclinic Orbit
Vasil'eva, E. V.
[J]. VESTNIK ST PETERSBURG UNIVERSITY-MATHEMATICS, 2021, 54 (03) : 227 - 235
[6] Stable and Completely Unstable Periodic Points of Diffeomorphism of a Plane with a Heteroclinic Contour
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[J]. VESTNIK ST PETERSBURG UNIVERSITY-MATHEMATICS, 2020, 53 (03) : 261 - 269
[7] Stable and Completely Unstable Periodic Points of Diffeomorphism of a Plane with a Heteroclinic Contour
E. V. Vasil’eva
[J]. Vestnik St. Petersburg University, Mathematics, 2020, 53 : 261 - 269
[8] Smooth diffeomorphisms of the plane with stable periodic points in a neighborhood of a homoclinic point
Vasil'eva, E. V.
[J]. DIFFERENTIAL EQUATIONS, 2012, 48 (10) : 1335 - 1340
[9] Smooth diffeomorphisms of the plane with stable periodic points in a neighborhood of a homoclinic point
E. V. Vasil’eva
[J]. Differential Equations, 2012, 48 : 1335 - 1340
[10] On the existence of periodic points in a neighborhood of a homoclinic point of an n-dimensional diffeomorphism
Vasileva, EV
[J]. DIFFERENTIAL EQUATIONS, 1996, 32 (02) : 149 - 155

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