A Symmetry Property for a Class of Random Walks in Stationary Random Environments on Z
A correspondence formula between the laws of dual Markov chains on Z with two transition jumps is established. This formula contributes to the study of random walks in stationary random environments. Counterexamples with more than two jumps are exhibited.
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Veröffentlicht in: | Journal of applied probability 2012-06, Vol.49 (2), p.338-350 |
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container_title | Journal of applied probability |
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creator | Derrien, Jean-Marc Plantevin, Frédérique |
description | A correspondence formula between the laws of
dual
Markov chains on
Z
with two transition jumps is established. This formula contributes to the study of random walks in stationary random environments. Counterexamples with more than two jumps are exhibited. |
doi_str_mv | 10.1017/S0021900200009128 |
format | Article |
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ispartof | Journal of applied probability, 2012-06, Vol.49 (2), p.338-350 |
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language | eng |
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source | Cambridge University Press Journals; JSTOR |
title | A Symmetry Property for a Class of Random Walks in Stationary Random Environments on Z |
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