On linear dependence to the initial state for a class of nonstationary cryptodeterministic processes.

Abstract

A one-dimensional version of the Koksma-Hlawka inequality is used to obtain autocovariance bounds for a class of nonstationary stochastic processes generated by the evolution of discrete-time chaotic dynamical systems from a random initial state

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Last time updated on 09/07/2019

This paper was published in PuSH.

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