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On the number of limit cycles near a homoclinic loop with a nilpotent cusp of order m

Journal of Differential Equations, 2024-01, Vol.380, p.146-180

Xiong, Yanqin

2024

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Limit Cycle Bifurcations in Perturbations of a Reversible Quadratic System with a Non-rational First Integral

Qualitative theory of dynamical systems, 2020-12, Vol.19 (3), Article 97

2020

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Graph neural ordinary differential equations for epidemic forecasting

CCF transactions on pervasive computing and interaction (Online), 2024-09, Vol.6 (3), p.281-295

2024

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Limit cycle bifurcations by perturbing piecewise smooth Hamiltonian systems with multiple parameters

Journal of mathematical analysis and applications, 2015-01, Vol.421 (1), p.260-275

Xiong, Yanqin

2015

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Heteroclinic loop bifurcations by perturbing a class of Z2-equivariant quadratic switching Hamiltonian systems with nilpotent singular points

Journal of mathematical analysis and applications, 2024-04, Vol.532 (2), p.127977, Article 127977

2024

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Hopf bifurcations by perturbing a class of reversible quadratic systems

Chaos, solitons and fractals, 2023-05, Vol.170, p.113309, Article 113309

2023

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Limit cycle bifurcations of planar piecewise differential systems with three zones

Nonlinear analysis: real world applications, 2021-10, Vol.61, p.103333, Article 103333

2021

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Limit cycle bifurcations by perturbing non-smooth Hamiltonian systems with 4 switching lines via multiple parameters

Nonlinear analysis: real world applications, 2018-06, Vol.41, p.384-400

Xiong, Yanqin

2018

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Limit cycle bifurcations in perturbations of planar piecewise smooth systems with multiply lines of critical points

Journal of mathematical analysis and applications, 2019-06, Vol.474 (1), p.194-218

2019

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Bifurcation of Limit Cycles by Perturbing a Piecewise Linear Hamiltonian System

Abstract and Applied Analysis, 2013-01, Vol.2013 (2013), p.1-19

2013

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Limit cycles appearing from a generalized heteroclinic loop with a cusp and a nilpotent saddle

Journal of Differential Equations, 2021-12, Vol.303, p.575-607

2021

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Limit cycle bifurcations by perturbing a kind of quadratic Hamiltonian system having a homoclinic loop

Discrete and continuous dynamical systems. Series B, 2024-11, Vol.29 (11), p.4416-4431

2024

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The number of limit cycles in perturbations of polynomial systems with multiple circles of critical points

Journal of mathematical analysis and applications, 2016-08, Vol.440 (1), p.220-239

Xiong, Yanqin

2016

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中性粒细胞计数升高与2型糖尿病患者慢性肾脏病变的发展相关

Journal of diabetes, 2022-07, Vol.14 (7), p.442-454

2022

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A class of reversible quadratic systems with piecewise polynomial perturbations

Applied mathematics and computation, 2019-12, Vol.362, p.124527, Article 124527

2019

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Limit Cycle Bifurcations by Perturbing a Piecewise Hamiltonian System with a Double Homoclinic Loop

International journal of bifurcation and chaos in applied sciences and engineering, 2016-06, Vol.26 (6), p.1650103

Xiong, Yanqin

2016

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Limit cycle bifurcations by perturbing a class of planar quintic vector fields

Journal of Differential Equations, 2020-12, Vol.269 (12), p.10964-10994

2020

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Bifurcation of limit cycles by perturbing a class of hyper-elliptic Hamiltonian systems of degree five

Journal of mathematical analysis and applications, 2014-03, Vol.411 (2), p.559-573

Xiong, Yanqin

2014

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Double homoclinic bifurcations by perturbing a class of cubic Z2-equivariant polynomial systems with nilpotent singular points

Bulletin des sciences mathématiques, 2024-02, Vol.190, p.103377, Article 103377

2024

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New lower bounds for the Hilbert number of polynomial systems of Liénard type

Journal of Differential Equations, 2014-10, Vol.257 (7), p.2565-2590

2014

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Quasi-homogeneous polynomial differential systems having a center at the origin

Applied mathematics letters, 2020-05, Vol.103, p.106167, Article 106167

2020

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A class of quadratic reversible systems with a center of genus one

Chaos, solitons and fractals, 2018-09, Vol.114, p.119-129

2018

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Limit cycle bifurcations in a class of near-Hamiltonian systems with multiple parameters

Chaos, solitons and fractals, 2014-11, Vol.68, p.20-29

2014

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Limit cycle bifurcations near homoclinic and heteroclinic loops via stability-changing of a homoclinic loop

Chaos, solitons and fractals, 2015-09, Vol.78, p.107-117

2015

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LIMIT CYCLE BIFURCATIONS IN DISCONTINUOUS PLANAR SYSTEMS WITH MULTIPLE LINES

Journal of applied analysis and computation, 2020-02, Vol.10 (1), p.361-377

2020

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On the number of limit cycles near a homoclinic loop with a nilpotent cusp of order m

Limit Cycle Bifurcations in Perturbations of a Reversible Quadratic System with a Non-rational First Integral

Graph neural ordinary differential equations for epidemic forecasting

Limit cycle bifurcations by perturbing piecewise smooth Hamiltonian systems with multiple parameters

Heteroclinic loop bifurcations by perturbing a class of Z2-equivariant quadratic switching Hamiltonian systems with nilpotent singular points

Hopf bifurcations by perturbing a class of reversible quadratic systems

Limit cycle bifurcations of planar piecewise differential systems with three zones

Limit cycle bifurcations by perturbing non-smooth Hamiltonian systems with 4 switching lines via multiple parameters

Limit cycle bifurcations in perturbations of planar piecewise smooth systems with multiply lines of critical points

Bifurcation of Limit Cycles by Perturbing a Piecewise Linear Hamiltonian System

Limit cycles appearing from a generalized heteroclinic loop with a cusp and a nilpotent saddle

Limit cycle bifurcations by perturbing a kind of quadratic Hamiltonian system having a homoclinic loop

The number of limit cycles in perturbations of polynomial systems with multiple circles of critical points

中性粒细胞计数升高与2型糖尿病患者慢性肾脏病变的发展相关

A class of reversible quadratic systems with piecewise polynomial perturbations

Limit Cycle Bifurcations by Perturbing a Piecewise Hamiltonian System with a Double Homoclinic Loop

Limit cycle bifurcations by perturbing a class of planar quintic vector fields

Bifurcation of limit cycles by perturbing a class of hyper-elliptic Hamiltonian systems of degree five

Double homoclinic bifurcations by perturbing a class of cubic Z2-equivariant polynomial systems with nilpotent singular points

New lower bounds for the Hilbert number of polynomial systems of Liénard type

Quasi-homogeneous polynomial differential systems having a center at the origin

A class of quadratic reversible systems with a center of genus one

Limit cycle bifurcations in a class of near-Hamiltonian systems with multiple parameters

Limit cycle bifurcations near homoclinic and heteroclinic loops via stability-changing of a homoclinic loop

LIMIT CYCLE BIFURCATIONS IN DISCONTINUOUS PLANAR SYSTEMS WITH MULTIPLE LINES

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