Truncated correlations in the stirring process with births and deaths

Mathematics – Probability

Scientific paper

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Scientific paper

We consider the stirring process in the interval $\La_N:=[-N,N]$ of $\mathbb
Z$ with births and deaths taking place in the intervals $I_+:=(N-K,N]$, $K>0$,
and respectively $I_-:=[-N,-N+K)$. We prove bounds on the truncated moments
uniform in $N$ which yield strong factorization properties.

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