Pages that link to "Item:Q2213454"
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The following pages link to Poincaré maps design for the stabilization of limit cycles in non-autonomous nonlinear systems via time-piecewise-constant feedback controllers with application to the chaotic Duffing oscillator (Q2213454):
Displaying 6 items.
- Limit-cycle-like control for 2-dimensional discrete-time nonlinear control systems and its application to the Hénon map (Q695201) (← links)
- Design of an explicit expression of the Poincaré map for the passive dynamic walking of the compass-gait biped model (Q2122416) (← links)
- Control of homoclinic bifurcation in two-dimensional dynamical systems by a feedback law based on \(L^p\) spaces (Q2148523) (← links)
- Finite-Time Stabilization of the Fractional Model of the Driven Dissipative Nonlinear Pendulum (Q5072421) (← links)
- A GENERAL APPROACH IN THE DESIGN OF ACTIVE CONTROLLERS FOR NONLINEAR SYSTEMS EXHIBITING CHAOS (Q5474059) (← links)
- Stabilization of the passive walking dynamics of the compass-gait biped robot by developing the analytical expression of the controlled Poincaré map (Q6113691) (← links)