Global bifurcation studies of a cubic Liénard system
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Publication:1997204
DOI10.1016/j.jmaa.2020.124810zbMath1464.34061OpenAlexW3109529888MaRDI QIDQ1997204
Publication date: 1 March 2021
Published in: Journal of Mathematical Analysis and Applications (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.jmaa.2020.124810
Nonlinear ordinary differential equations and systems (34A34) Bifurcation theory for ordinary differential equations (34C23) General spectral theory of ordinary differential operators (34L05)
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Cites Work
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- Global phase portrait of a degenerate Bogdanov-Takens system with symmetry
- Uniqueness of limit cycles for Liénard differential equations of degree four
- Homoclinic orbits of the FitzHugh-Nagumo equation: the singular-limit
- On a four parameter family of planar vector fields
- Applications of centre manifold theory
- Bifurcations of planar vector fields. Nilpotent singularities and Abelian integrals
- Qualitative investigation of a particular nonlinear system
- On sufficient conditions for certain two-dimensional systems to have at most two limit cycles
- Quadratic Liénard equations with quadratic damping
- Finite cyclicity of graphics with a nilpotent singularity of saddle or elliptic type
- Alien limit cycles near a Hamiltonian 2-saddle cycle
- Perturbation from an elliptic Hamiltonian of degree four. III: global centre.
- Perturbation from an elliptic Hamiltonian of degree four. IV: Figure eight-loop.
- Alien limit cycles in Liénard equations
- Asymptotic Expansion of the Heteroclinic Bifurcation for the Planar Normal Form of the 1:2 Resonance
- Dynamical analysis of a cubic Liénard system with global parameters (II)
- Dynamical analysis of a cubic Liénard system with global parameters
- Cubic Lienard equations with linear damping
- Small-amplitude limit cycles of certain Liénard systems
- On the uniqueness of limit cycles surrounding one or more singularities for Liénard equations
- A Global Analysis of the Bogdanov–Takens System
- Global study of a family of cubic Liénard equations
- On the uniqueness and nonexistence of limit cycles for predator prey systems
- Invariant manifolds and global bifurcations
- Dynamical analysis of a cubic Liénard system with global parameters (III)
- CONNECTIONS BETWEEN SADDLES FOR THE FITZHUGH–NAGUMO SYSTEM
- Elements of applied bifurcation theory
- Perturbations from an elliptic Hamiltonian of degree four. II: Cuspidal loop
- Perturbations from an elliptic Hamiltonian of degree four. I: Saddle loop and two saddle cycles
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