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- W2003181723 abstract "We derive asymptotics for the probability of the origin to be an extremal point of a random walk in R^n. We show that in order for the probability to be roughly 1/2, the number of steps of the random walk should be between e^{c n / log n}$ and e^{C n log n}. As a result, we attain a bound for the ?pi/2-covering time of a spherical brownian motion." @default.
- W2003181723 created "2016-06-24" @default.
- W2003181723 creator A5011758954 @default.
- W2003181723 date "2011-06-02" @default.
- W2003181723 modified "2023-09-27" @default.
- W2003181723 title "Extremal points of high dimensional random walks and mixing times of a Brownian motion on the sphere" @default.
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