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• W3099761211 abstract "We study persistence probabilities for random walks in correlated Gaussian random environment first studied by Oshanin, Rosso and Schehr. From the persistence results, we can deduce properties of critical branching processes with offspring sizes geometrically distributed with correlated random parameters. More precisely, we obtain estimates on the tail distribution of its total population size, of its maximum population, and of its extinction time." @default.
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• W3099761211 date "2017-01-01" @default.
• W3099761211 modified "2023-10-18" @default.
• W3099761211 title "RANDOM WALKS AND BRANCHING PROCESSES IN CORRELATED GAUSSIAN ENVIRONMENT" @default.
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