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-mail address: berger@math.huji.ac.il DEPARTMENT OF MATHEMATICS, UNIVERSITY OF MINNESOTA
O. Zeitouni (2009)
Random Walks in Random Environment
[We prove that every random walk in i.i.d. environment in dimension greater than or equal to 2 that has an almost sure positive speed in a certain direction, an annealed invariance principle and some mild integrability condition for regeneration times also satisfies a quenched invariance principle. The argument is based on intersection estimates and a theorem of Bolthausen and Sznitman.]
Published: Jan 1, 2008
Keywords: Random walk in random environment; quenched invariance principle; Primary 60K37; secondary 60F05
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