Discrete Chaos-I: Theory

Volume: 53, Issue: 6, Pages: 1300 - 1309
Published: Jun 1, 2006
Abstract
We propose a definition of the discrete Lyapunov exponent for an arbitrary permutation of a finite lattice. For discrete-time dynamical systems, it measures the local (between neighboring points) average spreading of the system. We justify our definition by proving that, for large classes of chaotic maps, the corresponding discrete Lyapunov exponent approaches the largest Lyapunov exponent of a chaotic map when Mrarrinfin, where M is the...
Paper Details
Title
Discrete Chaos-I: Theory
Published Date
Jun 1, 2006
Volume
53
Issue
6
Pages
1300 - 1309
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