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- W2796753739 abstract "Consider Bernoulli bond percolation on a graph nicely embedded in hyperbolic space $mathbb H^d$ in such a way that it admits a transitive action by isometries of $mathbb H^d$. Let $p_0$ be the supremum of such percolation parameters that no point at infinity of $mathbb H^d$ lies in the boundary of the cluster of a fixed vertex with positive probability. Then for any parameter $p < p_0$, a.s. every percolation cluster has only one-point boundaries of ends." @default.
- W2796753739 created "2018-04-24" @default.
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- W2796753739 date "2018-04-16" @default.
- W2796753739 modified "2023-09-27" @default.
- W2796753739 title "One-point boundaries of ends of clusters in percolation in $mathbb H^d$" @default.
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