In this work, the linear and nonlinear feedback control techniques for chaotic systems were been considered. The optimal nonlinear control design problem has been resolved by using Dynamic Programming that reduced this problem to a solution of the Hamilton-Jacobi-Bellman equation. In present work the linear feedback control problem has been reformulated under optimal control theory viewpoint. The formulated Theorem expresses explicitly the form of minimized functional and gives the sufficient conditions that allow using the linear feedback control for nonlinear system. The numerical simulations for the Rössler system and the Duffing oscillator are provided to show the effectiveness of this method. Copyright © 2005 by ASME
A new nonlinear optimal control approach is proposed for stabilization of the dynamics of a chaotic ...
A new nonlinear optimal control approach is proposed for stabilization of the dynamics of a chaotic ...
Optimal control is applied to a chaotic system. Reference is made to a well-known one-dimensional ma...
This paper presents the control and synchronization of chaos by designing linear feedback controller...
This paper studies the linear feedback control strategies for nonlinear systems. Asymptotic stabilit...
Abstract: In this paper, a method for controlling chaotic systems, such as Lorenz system, Chen syste...
AbstractIn this paper the control of discrete chaotic systems by designing linear feedback controlle...
In this work, we use a nonlinear control based on Optimal Linear Control. We used as mathematical mo...
AbstractIn this paper the control of discrete chaotic systems by designing linear feedback controlle...
This note deals with feedback controllers for chaotic systems such as the forced Duffing equation an...
The chaotic orbits in Bossier system is controlled into a periodic cycle by two methods ; the delaye...
A new nonlinear optimal control approach is proposed for stabilization of the dynamics of a chaotic ...
Lorenz like systems is a common class of dynamical systems exhibiting chaotic behavior for some sele...
A new nonlinear optimal control approach is proposed for stabilization of the dynamics of a chaotic ...
A new nonlinear optimal control approach is proposed for stabilization of the dynamics of a chaotic ...
A new nonlinear optimal control approach is proposed for stabilization of the dynamics of a chaotic ...
A new nonlinear optimal control approach is proposed for stabilization of the dynamics of a chaotic ...
Optimal control is applied to a chaotic system. Reference is made to a well-known one-dimensional ma...
This paper presents the control and synchronization of chaos by designing linear feedback controller...
This paper studies the linear feedback control strategies for nonlinear systems. Asymptotic stabilit...
Abstract: In this paper, a method for controlling chaotic systems, such as Lorenz system, Chen syste...
AbstractIn this paper the control of discrete chaotic systems by designing linear feedback controlle...
In this work, we use a nonlinear control based on Optimal Linear Control. We used as mathematical mo...
AbstractIn this paper the control of discrete chaotic systems by designing linear feedback controlle...
This note deals with feedback controllers for chaotic systems such as the forced Duffing equation an...
The chaotic orbits in Bossier system is controlled into a periodic cycle by two methods ; the delaye...
A new nonlinear optimal control approach is proposed for stabilization of the dynamics of a chaotic ...
Lorenz like systems is a common class of dynamical systems exhibiting chaotic behavior for some sele...
A new nonlinear optimal control approach is proposed for stabilization of the dynamics of a chaotic ...
A new nonlinear optimal control approach is proposed for stabilization of the dynamics of a chaotic ...
A new nonlinear optimal control approach is proposed for stabilization of the dynamics of a chaotic ...
A new nonlinear optimal control approach is proposed for stabilization of the dynamics of a chaotic ...
Optimal control is applied to a chaotic system. Reference is made to a well-known one-dimensional ma...