Pages that link to "Item:Q2435650"
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The following pages link to Hopf bifurcation and heteroclinic orbit in a 3D autonomous chaotic system (Q2435650):
Displaying 19 items.
- A note on ``Introduction and synchronization of a five-term chaotic system with an absolute-value term'' by Pyung Hun Chang and Dongwon Kim (Q327946) (← links)
- Analytical and numerical study of Hopf bifurcation scenario for a three-dimensional chaotic system (Q332799) (← links)
- Comment on ``Existence of heteroclinic orbits of the Shil'nikov type in a 3D quadratic autonomous chaotic system'' (Q425323) (← links)
- Local bifurcation analysis and ultimate bound of a novel 4D hyper-chaotic system (Q494827) (← links)
- A novel hyperchaotic system with infinitely many heteroclinic orbits coined (Q722907) (← links)
- On singular orbits and a given conjecture for a 3D Lorenz-like system (Q748066) (← links)
- Existence of heteroclinic orbits of the Shil'nikov type in a 3D quadratic autonomous chaotic system (Q819029) (← links)
- Bifurcations, ultimate boundedness and singular orbits in a unified hyperchaotic Lorenz-type system (Q2175679) (← links)
- On the analysis of local bifurcation and topological horseshoe of a new 4D hyper-chaotic system (Q2410402) (← links)
- Some new insights into a known Chen-like system (Q2809498) (← links)
- Heteroclinic Trajectory and Hopf Bifurcation in an Extended Lorenz System (Q4691111) (← links)
- SINGULAR ORBITS AND DYNAMICS AT INFINITY OF A CONJUGATE LORENZ-LIKE SYSTEM (Q5011230) (← links)
- HOPF BIFURCATION AND NEW SINGULAR ORBITS COINED IN A LORENZ-LIKE SYSTEM (Q5148028) (← links)
- COMPLEX DYNAMICS OF A SIMPLE 3D AUTONOMOUS CHAOTIC SYSTEM WITH FOUR-WING (Q5149603) (← links)
- On a new chaotic system (Q5259861) (← links)
- Infinitely Many Heteroclinic Orbits of a Complex Lorenz System (Q5357154) (← links)
- (Q5497656) (← links)
- Unstable periodic orbits analysis in the generalized Lorenz-type system (Q5854143) (← links)
- A THREE-DIMENSIONAL NONLINEAR SYSTEM WITH A SINGLE HETEROCLINIC TRAJECTORY (Q5858004) (← links)