Pages that link to "Item:Q5148898"
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The following pages link to Analysis of Zero-Hopf Bifurcation in Two Rössler Systems Using Normal Form Theory (Q5148898):
Displaying 11 items.
- Symbolic computation for the qualitative theory of differential equations (Q2080988) (← links)
- Orbital normal forms for a class of three-dimensional systems with an application to Hopf-zero bifurcation analysis of Fitzhugh-Nagumo system (Q2287604) (← links)
- Nonintegrability of dynamical systems near degenerate equilibria (Q2692764) (← links)
- Periodic solutions and invariant torus in the Rössler system (Q3303977) (← links)
- RESONANCES OF PERIODIC ORBITS IN RÖSSLER SYSTEM IN PRESENCE OF A TRIPLE-ZERO BIFURCATION (Q3510211) (← links)
- Zero-Hopf Periodic Orbits for a Rössler Differential System (Q4971060) (← links)
- Degenerate Fold–Hopf Bifurcations in a Rössler-Type System (Q4976138) (← links)
- KCC Analysis of the Normal Form of Typical Bifurcations in One-Dimensional Dynamical Systems: Geometrical Invariants of Saddle-Node, Transcritical, and Pitchfork Bifurcations (Q5371182) (← links)
- Zero-Hopf bifurcation of limit cycles in certain differential systems (Q6592011) (← links)
- Orbital and Parametric normal forms for families of Hopf-zero singularity (Q6608802) (← links)
- Hopf and zero-Hopf bifurcations for a class of cubic Kolmogorov systems in \(\mathbb{R}^3\) (Q6617563) (← links)
