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- W2806562007 abstract "In this work, we prove a shape theorem for Poisson cylinders and give a power law bound on surface fluctuations. We prove that for any $a in (1/2, 1)$, conditioned on the origin being in the set of cylinders, every point in this set, whose Euclidean norm is less than $R$, lies at an internal distance less than $R+O(R^a)$ from the origin." @default.
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- W2806562007 date "2018-06-07" @default.
- W2806562007 modified "2023-09-27" @default.
- W2806562007 title "Shape theorem and surface fluctuation for Poisson cylinders" @default.
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