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Particle transport with branching in a medium randomly varying in time

机译:在时间随机变化的介质中带有分支的粒子传输

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The theory of particle transport with branching in a medium randomly varying in time is developed in this paper. We consider an evolution equation for the probability distribution of the number of particles in a multiplying system whose properties jump randomly between two discrete states. A forward type master equation is derived for the probability distributions, and from these, the first two factorial moments are calculated, including the variance. This model can be considered the unification of stochastic methods that were used either for the particle fluctuations in a constant multiplying medium via the master equation technique, or in a fluctuating medium via the Langevin technique. The results obtain show a much richer variety of behaviour than any of the above two methods separately can reconstruct.
机译:本文提出了一种在时间随机变化的介质中具有分支的粒子传输理论。我们考虑一个乘积系统中粒子数的概率分布的演化方程,其性质在两个离散状态之间随机跳跃。为概率分布导出一个正向型主方程,然后从中计算前两个阶乘矩,包括方差。该模型可以被认为是随机方法的统一,这些方法要么通过主方程技术用于常数乘积介质中的粒子涨落,要么通过Langevin技术用于波动介质中的涨落。获得的结果显示,与上述两种方法中的任何一种都无法单独重构相比,行为的多样性更加丰富。

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