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• W2015283608 abstract "Abstract Let G be a locally compact unimodular group. Let d μ = ϕ d λ be a probability measure with continuous density ϕ w.r.t. the Haar measure λ. One of the important characteristics of the random walk on G driven by μ is the probability of return at time n to a small neighborhood of the starting point, a quantity controlled by ϕ ( n ) ( e ). This paper develops the idea of discrete subordination in this context. To any Bernstein function ψ, we associate a new measure μ ψ , the ψ‐subordinate of μ, and we discuss the moment properties of μ ψ as well as the behavior of documentclass{article}usepackage{amssymb}begin{document}pagestyle{empty}$nmapsto mu _psi ^{(n)}(e)$end{document} ." @default.
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• W2015283608 date "2011-12-16" @default.
• W2015283608 modified "2023-10-16" @default.
• W2015283608 title "Random walks on groups and discrete subordination" @default.
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• W2015283608 doi "https://doi.org/10.1002/mana.201000059" @default.
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