Pages that link to "Item:Q2827024"
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The following pages link to A class of three-dimensional quadratic systems with ten limit cycles (Q2827024):
Displaying 13 items.
- A class of quadratic system with six limit cycles (Q286362) (← links)
- Hopf bifurcation, positively invariant set, and physical realization of a new four-dimensional hyperchaotic financial system (Q1992510) (← links)
- Local bifurcation and center problem for a more generalized Lorenz system (Q2156334) (← links)
- Isochronous solutions of a 3-dim symmetric quadratic system (Q2243244) (← links)
- Bifurcation analysis on a class of three-dimensional quadratic systems with twelve limit cycles (Q2286105) (← links)
- Ten limit cycles around a center-type singular point in a 3-d quadratic system with quadratic perturbation (Q2344453) (← links)
- Limit cycles bifurcations for a class of 3-dimensional quadratic systems (Q2352150) (← links)
- Bifurcation of limit cycles and isochronous centers on center manifolds for a class of cubic Kolmogorov systems in \(\mathbb{R}^3\) (Q2681761) (← links)
- Twelve Limit Cycles in 3D Quadratic Vector Fields with Z3 Symmetry (Q4555016) (← links)
- Weak Bi-Center and Bifurcation of Critical Periods in a Three-Dimensional Symmetric Quadratic System (Q5083099) (← links)
- LIMIT CYCLE BIFURCATION FOR A NILPOTENT SYSTEM IN <i>Z</i><sub>3</sub>-EQUIVARIANT VECTOR FIELD (Q5121520) (← links)
- Nine limit cycles around a weak focus in a class of three-dimensional cubic Kukles systems (Q6152600) (← links)
- Integrability and limit cycles of a symmetric 3-dim quadratic system (Q6598985) (← links)
