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math.PR2016
Topics and problems on favorite sites of random walks
Izumi Okada
In this article, we study special points of a simple random walk and a Gaussian free field, such as (nearly) favorite points, late points and high points. In section , we extend…
math.PR2016★ 1 cited
Geometric structures of late points of a two-dimensional simple random walk
Izumi Okada
We consider the problem, as suggested by Dembo (, ), of late points of a simple random walk in two dimensions. It has been shown that the exponents for the numbers of p…
math.PR2016
Exponents for the number of pairs of -favorite points of simple random walk in
Izumi Okada
We investigate a problem suggested by Dembo, Peres, Rosen, and Zeitouni, which states that the growth exponent of favorite points associated with a simple random walk in ${\mathbb…