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- W2950879915 abstract "Benjamini,Haggstrom, Peres and Steif introduced the model of dynamical random walk on Z^d. This is a continuum of random walks indexed by a parameter t. They proved that for d=3,4 there almost surely exist t such that the random walk at time t visits the origin infinitely often, but for d > 4 there almost surely do not exist such t. Hoffman showed that for d=2 there almost surely exists t such that the random walk at time t visits the origin only finitely many times. We refine the results of Hoffman for dynamical random walk on Z^2, showing that with probability one there are times when the origin is visited only a finite number of times while other points are visited infinitely often." @default.
- W2950879915 created "2019-06-27" @default.
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- W2950879915 date "2006-09-10" @default.
- W2950879915 modified "2023-09-27" @default.
- W2950879915 title "A special set of exceptional times for dynamical random walk on $Z^2$" @default.
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