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- W2980135514 abstract "Let ${xi(k), k in mathbb{Z} }$ be a stationary sequence of random variables with conditions of type $D(u_n)$ and $D'(u_n)$. Let ${S_n, n in mathbb{N} }$ be a transient random walk in the domain of attraction of a stable law. We provide a limit theorem for the maximum of the first $n$ terms of the sequence ${xi(S_n), n in mathbb{N} }$ as $n$ goes to infinity. This paper extends a result due to Franke and Saigo who dealt with the case where the sequence ${xi(k), k in mathbb{Z} }$ is i.i.d." @default.
- W2980135514 created "2019-10-18" @default.
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- W2980135514 date "2019-10-10" @default.
- W2980135514 modified "2023-09-27" @default.
- W2980135514 title "Extremes for transient random walks in random sceneries under weak independence conditions" @default.
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