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Lag inequality for birth-death processes with time-dependent rates

机译:出生-死亡过程的时滞不等式具有时间依赖性

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摘要

A fluctuation theorem has recently been derived for systems described by univariate birth-death equations or chemical master equations (Seifert U 2004 J. Phys. A: Math. Gen. 37 L517-2 1). We discuss an inequality that follows from this theorem. Focusing on the case of Poissonian stationary distributions, we show that this inequality can also be derived from a deterministic rate equation, in the limit of large system size. We relate these results to recent work on transitions between nonequilibrium stationary states.
机译:最近已经针对由单变量出生死亡方程或化学主方程描述的系统导出了波动定理(Seifert U 2004 J. Phys。A:Math。Gen. 37 L517-2 1)。我们讨论了根据该定理得出的不等式。着眼于泊松平稳分布的情况,我们表明在系统规模较大的情况下,该不等式也可以从确定性速率方程中得出。我们将这些结果与非平衡稳态之间过渡的最新研究联系起来。

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