Randomly perturbed ergodic averages
Copyright policy )Randomly perturbed ergodic averages
Convergence properties of random ergodic averages have been extensively studied in the literature. In these notes, we exploit a uniform estimate by Cohen \& Cuny who showed convergence of a series along randomly perturbed times for functions in $L^2$ with $\int \max(1,\log (1+|t|)) dμ_f
- University of Guam United States
- University at Albany, State University of New York United States
- State University of New York at Potsdam United States
Dynamical systems and their relations with probability theory and stochastic processes, Ergodic theorems, spectral theory, Markov operators, random ergodic averages, Probability (math.PR), FOS: Mathematics, universal convergence, Dynamical Systems (math.DS), Mathematics - Dynamical Systems, Measure-preserving transformations, Mathematics - Probability
Dynamical systems and their relations with probability theory and stochastic processes, Ergodic theorems, spectral theory, Markov operators, random ergodic averages, Probability (math.PR), FOS: Mathematics, universal convergence, Dynamical Systems (math.DS), Mathematics - Dynamical Systems, Measure-preserving transformations, Mathematics - Probability
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