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• W1650208986 abstract "We study generalized indicators of sensitivity to initial conditions and orbit complexity in topological dynamical systems. The orbit complexity is a measure of the asymptotic behavior of the information that is necessary to describe the orbit of a given point. The indicator generalizes, in a certain sense, the Brudno’s orbit complexity (which is strongly related to the entropy of the system). The initial condition sensitivity indicators consider the asymptotic behavior of the speed of divergence of nearby staring orbits. The indicators have non trivial values also in weakly chaotic dynamical systems, characterizing various cases of weakly chaotic dynamics. Then, using constructivity, local relations are proved between generalized orbit complexity, initial condition sensitivity and the dimension of the underlying space or invariant measure." @default.
• W1650208986 created "2016-06-24" @default.
• W1650208986 creator A5010023917 @default.
• W1650208986 date "2001-08-30" @default.
• W1650208986 modified "2023-09-27" @default.
• W1650208986 title "Information, initial condition sensitivity and dimension in weakly chaotic dynamical systems" @default.
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