Pages that link to "Item:Q5941671"
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The following pages link to Towards complete detection of unstable periodic orbits in chaotic systems (Q5941671):
Displaying 17 items.
- Firefly algorithm approach based on chaotic tinkerbell map applied to multivariable PID controller tuning (Q356167) (← links)
- Simulated annealing algorithm for finding periodic orbits of multi-electron atomic systems (Q718612) (← links)
- Unstable periodic orbit detection for ODEs with periodic forcing (Q942586) (← links)
- On comparing dynamical systems by defective conjugacy: A symbolic dynamics interpretation of commuter functions (Q968506) (← links)
- Dynamical mechanisms for sensitive response of aperiodic firing cells to external stimulation (Q1771504) (← links)
- Detecting unstable periodic orbits in chaotic systems by using an efficient algorithm (Q1772584) (← links)
- A new method for finding cycles by semilinear control (Q2231196) (← links)
- Estimation of periodic-like motions of chaotic evolutions using detected unstable periodic patterns (Q2778118) (← links)
- AN EXACT MAP FOR A CHAOTIC BILLIARD (Q3011030) (← links)
- COUNTING LOW-PERIOD CYCLES FOR FLOWS (Q3498693) (← links)
- The q-deformed Tinkerbell map (Q4560273) (← links)
- Recent Developments in Chaotic Time Series Analysis (Q4653841) (← links)
- BIFURCATION AND CHAOS IN THE TINKERBELL MAP (Q4908423) (← links)
- Algebraic Analysis of Bifurcations and Chaos for Discrete Dynamical Systems (Q5014672) (← links)
- On the use of stabilizing transformations for detecting unstable periodic orbits in high-dimensional flows (Q5264305) (← links)
- Detecting the unstable periodic orbits of chaotic nonautonomous systems with an approximate global Poincaré map (Q5948464) (← links)
- On GIT quotients of the symplectic group, stability and bifurcations of periodic orbits (with a view towards practical applications) (Q6183447) (← links)
