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Capacity of random walk and local uniqueness for random interlacements

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SSDW03 - Geometry, occupation fields, and scaling limits

I will present sharp asympotics on the probability that the capacity of a random walk inside a box is small on low-dimensional graphs, as well as an application to local uniqueness for random interlacements. The proof relies on first passage percolation results for random interlacements.

This talk is part of the Isaac Newton Institute Seminar Series series.

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