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Showing posts with the label Lyapunov stability

Synchronization and Inverse Synchronization of Some Different Dimensional Discrete-time Chaotic Dynamical Systems via Scaling Matrices

Synchronization and Inverse Synchronization of Some Different Dimensional Discrete-time Chaotic Dynamical Systems via Scaling Matrices   Adel Ouannas  LAMIS Laboratory, Department of Mathematics and Computer Science, University of Tebessa, 12002, Algeria.  Abstract  In this paper, new types of synchronization and inverse synchro-nization are proposed for some di¤erent dimensional chaotic dynamical systems in discrete-time using scaling matrices. Based on Lyapunov stability theory and nonlinear controllers, new synchronization results are derived. Numerical simulations are used to verify the e¤ectiveness of the proposed schemes.  Keyword  Synchronization, inverse synchronization, chaotic dynamical sys-tems, discrete-time, Lyapunov stability  Original Source URL :   http://airccse.org/journal/ijccms/papers/3414ijccms01.pdf http://airccse.org/journal/ijccms/current2014.html