AN OPTIMIZATION OF MAXIMAL INVARIANCE IN A CLASS OF MULTIPLE VALUED ITERATIVE DYNAMICS MODELS OF NONLINEAR DISTURBED CONTROL SYSTEMS

作者：Kahng Byungik^*

来源：Fractals-Complex Geometry Patterns and Scaling in Nature and Society, 2016, 24(4): 1650044.

DOI：10.1142/S0218348X16500444

• Multiple Valued Iterative Dynamics Model
• Disturbed Control Dynamical Systems
• Maximal Invariance
• Steady State
• Global Attraction
• hivathint Fractal

We discuss an optimization problem on the maximal invariance of a class of multiple-valued iterative dynamics (MVID) models of discrete-time nonlinear control dynamical systems with singular disturbance. We study the inner and outer bounds of the maximal invariance, between which all noninterfering MVID models of nonlinear discrete-time control dynamical systems with singular disturbance reside. We also study the invariant fractal structure and an optimization of Lyapunov multipliers associated to it.

• 出版日期2016-12