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On the critical branching random walk II: Branching capacity and branching recurrence
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We continue our study of critical branching random walk and branching capacity. In this paper we introduce branching recurrence and branching transience and prove an analogous version of Wiener's Test.
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Yaglom theorem for critical branching random walk on $\mathbb{Z}^d$
Conditioned on hitting a distant set K, the total occupation time of a critical branching random walk is of order ||x||^{4-d} for d≤3, log||x|| for d=4, and bounded for d≥5, with explicit weak limits in all dimensions.
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