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Passage times of random walks and Levy processes across power law boundaries

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Date

Authors

Doney, R A
Maller, Ross

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Volume Title

Publisher

Springer

Abstract

We establish an integral test involving only the distribution of the increments of a random walk S which determines whether lim sup n→∞(Sn/nk) is almost surely zero, finite or infinite when 1/2 < k < 1 and a typical step in the random walk has zero me

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Source

Probability Theory and Related Fields

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License Rights

Restricted until

2037-12-31
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