Pages that link to "Item:Q2930465"
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The following pages link to Symbolic Quest into Homoclinic Chaos (Q2930465):
Displaying 21 items.
- A novel hyperchaotic system with infinitely many heteroclinic orbits coined (Q722907) (← links)
- Variety of strange pseudohyperbolic attractors in three-dimensional generalized Hénon maps (Q1686687) (← links)
- Chaotic switching in driven-dissipative Bose-Hubbard dimers: when a flip bifurcation meets a T-point in \(\mathbb{R}^4 \) (Q2090343) (← links)
- (INVITED) Homoclinic puzzles and chaos in a nonlinear laser model (Q2212028) (← links)
- Monotonicity and non-monotonicity regions of topological entropy for Lorenz-like families with infinite derivatives (Q2690775) (← links)
- Analytic proof of the existence of the Lorenz attractor in the extended Lorenz model (Q2958635) (← links)
- Cascades of Global Bifurcations and Chaos near a Homoclinic Flip Bifurcation: A Case Study (Q4562427) (← links)
- Finding First Foliation Tangencies in the Lorenz System (Q4601203) (← links)
- KNEADINGS, SYMBOLIC DYNAMICS AND PAINTING LORENZ CHAOS (Q4908754) (← links)
- Smale–Williams solenoids in autonomous system with saddle equilibrium (Q4983673) (← links)
- Wild pseudohyperbolic attractor in a four-dimensional Lorenz system (Q4986208) (← links)
- Entropy charts and bifurcations for Lorenz maps with infinite derivatives (Q4989093) (← links)
- Ordered intricacy of Shilnikov saddle-focus homoclinics in symmetric systems (Q5011769) (← links)
- Homoclinic chaos in the Rössler model (Q5140896) (← links)
- Saddle Invariant Objects and Their Global Manifolds in a Neighborhood of a Homoclinic Flip Bifurcation of Case B (Q5739156) (← links)
- Homoclinic saddle to saddle-focus transitions in 4D systems (Q5742416) (← links)
- Numerical study of discrete Lorenz-like attractors (Q6541953) (← links)
- On hyperbolic attractors in a modified complex Shimizu-Morioka system (Q6548707) (← links)
- On bifurcations of Lorenz attractors in the Lyubimov-Zaks model (Q6556961) (← links)
- Measuring chaos in the Lorenz and Rössler models: fidelity tests for reservoir computing (Q6556965) (← links)
- Multi-winged Lorenz attractors due to bifurcations of a periodic orbit with multipliers \((-1,i,-i)\) (Q6637390) (← links)