Pages that link to "Item:Q1049036"
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The following pages link to Discrete chaos induced by heteroclinic cycles connecting repellers in Banach spaces (Q1049036):
Displaying 15 items.
- Chaotification of a class of discrete systems based on heteroclinic cycles connecting repellers in Banach spaces (Q603810) (← links)
- Chaos induced by heteroclinic cycles connecting repellers and saddles in locally compact metric spaces (Q1026097) (← links)
- Chaotification for a class of delay difference equations based on snap-back repellers (Q1666926) (← links)
- Anticontrol of chaos for a class of delay difference equations based on heteroclinic cycles connecting repellers (Q1722478) (← links)
- Heteroclinic cycles imply chaos and are structurally stable (Q2039203) (← links)
- The \(C^1\) persistence of heteroclinic repellers in \(\mathbb{R}^n\) (Q2304284) (← links)
- Chaos induced by heteroclinic cycles connecting repellers in complete metric spaces (Q2470631) (← links)
- Study on chaos induced by turbulent maps in noncompact sets (Q2497633) (← links)
- Discrete chaos in Banach spaces (Q2574661) (← links)
- Low-Dimensional Homoclinic Bifurcations of Repellers (Q2930499) (← links)
- Chaos Induced by Heteroclinic Cycles Connecting Repellers for First-Order Partial Difference Equations (Q5072424) (← links)
- The Structural Stability of Maps with Heteroclinic Repellers (Q5138336) (← links)
- Applying snapback repellers in resource budget models (Q5264602) (← links)
- Chaos of multi-dimensional weakly hyperbolic equations with general nonlinear boundary conditions (Q6536758) (← links)
- A new chaotic criterion and its structural stability in Banach space (Q6635223) (← links)
