Pages that link to "Item:Q3498693"
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The following pages link to COUNTING LOW-PERIOD CYCLES FOR FLOWS (Q3498693):
Displaying 13 items.
- When chaos meets hyperchaos: 4D Rössler model (Q1681108) (← links)
- An implicit algorithm for validated enclosures of the solutions to variational equations for ODEs (Q1733758) (← links)
- Periodic orbits in the Rössler system (Q2038149) (← links)
- A new method for finding cycles by semilinear control (Q2231196) (← links)
- A computer-assisted proof of existence of a periodic solution (Q2263959) (← links)
- Qualitative analysis of the Rössler equations: bifurcations of limit cycles and chaotic attractors (Q2389361) (← links)
- Qualitative and numerical analysis of the Rössler model: bifurcations of equilibria (Q2429061) (← links)
- Existence of periodic solutions of the Fitzhugh-Nagumo equations for an explicit range of the small parameter (Q2819093) (← links)
- Numerical study of coexisting attractors for the Hénon map (Q2864933) (← links)
- VALIDATED STUDY OF THE EXISTENCE OF SHORT CYCLES FOR CHAOTIC SYSTEMS USING SYMBOLIC DYNAMICS AND INTERVAL TOOLS (Q2994880) (← links)
- Periodic solutions and invariant torus in the Rössler system (Q3303977) (← links)
- On the structure of existence regions for sinks of the Hénon map (Q4591556) (← links)
- A Four-Leaf Chaotic Attractor of a Three-Dimensional Dynamical System (Q5246684) (← links)
