Integrability and zero-Hopf bifurcation in the Sprott A system
DOI10.1016/j.bulsci.2020.102874zbMath1450.34018OpenAlexW3031532852MaRDI QIDQ785430
Claudia Valls, Luis Barreira, Jaume Llibre
Publication date: 6 August 2020
Published in: Bulletin des Sciences Mathématiques (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.bulsci.2020.102874
Topological structure of integral curves, singular points, limit cycles of ordinary differential equations (34C05) Nonlinear ordinary differential equations and systems (34A34) Bifurcation theory for ordinary differential equations (34C23) Explicit solutions, first integrals of ordinary differential equations (34A05) Averaging method for ordinary differential equations (34C29)
Related Items (4)
Cites Work
- Multiplicity of invariant algebraic curves in polynomial vector fields
- Darboux theory of integrability for polynomial vector fields in taking into account the multiplicity at infinity
- Nonlinear oscillations, dynamical systems, and bifurcations of vector fields
- Equations de Pfaff algébriques
- On the formation of hidden chaotic attractors and nested invariant tori in the Sprott A system
- The entwined wiggling of homoclinic curves emerging from saddle-node/Hopf instabilities
- Darboux theory of integrability in \(\mathbb C^n\) taking into account the multiplicity
- Qualitative theory of planar differential systems
- Bifurcation to Quasi-Periodic Tori in the Interaction of Steady State and Hopf Bifurcations
- Averaging methods in nonlinear dynamical systems
- Elements of applied bifurcation theory
- Unnamed Item
- Unnamed Item
- Unnamed Item
This page was built for publication: Integrability and zero-Hopf bifurcation in the Sprott A system
