Competition between growths governed by Bernoulli Percolation

Mathematics – Probability

Scientific paper

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30 pages with figures

Scientific paper

We study a competition model on $\mathbb{Z}^d$ where the two infections are
driven by supercritical Bernoulli percolations with distinct parameters $p$ and
$q$. We prove that, for any $q$, there exist at most countably many values of
$p<\min(q, \overrightarrow{p\_c})$ such that coexistence can occur.

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