Browsing by Keywords "Chaotic systems"
Now showing items 120 of 21

A chaotic masking scheme by using synchronized chaotic systems
(Elsevier, 1999)We present a new chaotic masking scheme by using synchronized chaotic systems. In this method, synchronization and message transmission phases are separated, and while synchronization is achieved in the synchronization ... 
Further stability results for a generalization of delayed feedback control
(Springer, 20120801)In this paper, we consider the stabilization of unstable periodic orbits for onedimensional and discrete time chaotic systems. Various control schemes for this problem are available and we consider a recent generalization ... 
Model based anticontrol of chaos
(Institute of Electrical and Electronics Engineers Inc., 2003)We will consider model based anticontrol of chaotic systems. We consider both continuous and discrete time cases. We first assume that the systems to be controlled are linear and time invariant. Under controllability ... 
Model based anticontrol of discretetiime systems
(Institute of Electrical and Electronics Engineers, 2003)We will consider a modelbased approach for the anticontrol of some discretetime systems. We first assume the existence of a chaotic model in an appropriate form. Then by using an appropriate control input we try to match ... 
A modelbased scheme for anticontrol of some chaotic systems
(World Scientific Publishing, 2003)We consider a modelbased approach for the anticontrol of some continuous time systems. We assume the existence of a chaotic model in an appropriate form. By using a suitable input, we match the dynamics of the controlled ... 
A modelbased scheme for anticontrol of some discretetime chaotic systems
(World Scientific, 2004)We consider a modelbased approach for the anticontrol of some discretetime systems. We first assume the existence of a chaotic model in an appropriate form. Then by using an appropriate control input we try to match the ... 
A new delayed feedback control scheme for discrete time chaotic systems
(2009)In this paper we consider the stabilization problem of unstable periodic orbits of discrete time chaotic systems. We consider both one dimensional and higher dimensional cases. We propose a novel generalization of the ... 
A new generalization of delayed feedback control
(World Scientific Publishing Co. Pte. Ltd., 2009)In this paper, we consider the stabilization problem of unstable periodic orbits of onedimensional discrete time chaotic systems. We propose a novel generalization of the classical delayed feedback law and present some ... 
A new periodic controller for discrete time chaotic systems
(World Scientific Publishing Co. Pte. Ltd., 2010)In this paper we consider the stabilization problem of unstable periodic orbits of discrete time chaotic systems. For simplicity we consider only one dimensional case. We propose a novel periodic feedback controller law ... 
A nonlinear control scheme for discrete time chaotic systems
(The International Federation of Automatic Control, 201206)In this paper we consider the stabilization problem of unstable periodic orbits of discrete time chaotic systems. We consider both one dimensional and higher dimensional cases. We propose a nonlinear feedback law and present ... 
Observer based chaotic message transmission
(World Scientific Publishing, 2003)We consider observer based synchronization of continuoustime chaotic systems. We present two message transmission schemes for such systems. The first one is based on chaotic masking and modulation, and the second one is ... 
Observerbased control of a class of chaotic systems
(Elsevier, 2001)We consider the control of a class of chaotic systems, which covers the forced chaotic oscillators. We focus on two control problems. The first one is to change the dynamics of the system to a new one which exhibits a ... 
On the stability of delayed feedback controllers
(Elsevier, 2003)We consider the stability of delayed feedback control (DFC) scheme for onedimensional discrete time systems. We first construct a map whose fixed points correspond to the periodic orbits of the uncontrolled system. Then ... 
On the stability of delayed feedback controllers for discrete time systems
(Elsevier, 2005)We consider the stability of delayed feedback control (DFC) scheme for multidimensional discrete time systems. We first construct a map whose fixed points correspond to the periodic orbits of the uncontrolled system. Then ... 
On the stabilization of periodic orbits for discrete time chaotic systems
(Elsevier, 200502)In this Letter we consider the stabilization problem of unstable periodic orbits of discrete time chaotic systems. We propose a novel and simple periodic delayed feedback law and present some stability results. These results ... 
On the stabilization of periodic orbits for discrete time chaotic systems by using scalar feedback
(World Scientific Publishing Co. Pte. Ltd., 2007)In this paper we consider the stabilization problem of unstable periodic orbits of discrete time chaotic systems by using a scalar input. We use a simple periodic delayed feedback law and present some stability results. ... 
On the synchronization of logistic maps
(Elsevier BV, 19981026)We study the synchronization of two chaotic maps described by a logistic equation. We propose a new feedback term and show that the resulting system has some desired properties including exponential synchronization with ... 
Stability results for some periodic feedback controllers
(2005)We propose two periodic feedback schemes for the stabilization of periodic orbits for one dimensional discrete time chaotic systems. These schemes can be generalized to higher dimensional systems in a straightforward way. ... 
Stabilization of unstable periodic orbits for discrete time chaotic systems by using periodic feedback
(World Scientific Publishing, 2006)We propose a periodic feedback scheme for the stabilization of periodic orbits for discrete time chaotic systems. We first consider onedimensional discrete time systems and obtain some stability results. Then we extend ... 
Synchronization of chaotic systems by using occasional coupling
(Bilkent University, 1997)Nonlinear and chaotic systems are difficult to control due to their unstable and unpredictable nature. Although, much work has been done in this area, synchronization of chaotic systems still remains a worthwhile ...