Quasi-stationary regime of a branching random walk in presence of an absorbing wall

Physics – Condensed Matter – Statistical Mechanics

Scientific paper

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2 figures, minor corrections, one reference added

Scientific paper

10.1007/s10955-008-9504-4

A branching random walk in presence of an absorbing wall moving at a constant velocity $v$ undergoes a phase transition as the velocity $v$ of the wall varies. Below the critical velocity $v_c$, the population has a non-zero survival probability and when the population survives its size grows exponentially. We investigate the histories of the population conditioned on having a single survivor at some final time $T$. We study the quasi-stationary regime for $v

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