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Properties and moving time average for Levy walks with power-law waiting-time distributions

机译:利用征收幂等候时间分布的征税的性质和移动时间平均值

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Levy walks are a natural model for the description of sub-ballistic, super-diffusive motion. The waiting times and jump lengths of Levy walks are coupled in the form ψ(x, t) ∝ 1/2δ(|x|-vt)ψ(t) The d-coupling introduces a time cost for each jump in the form of the generalized velocity v, such that long jumps get penalized by a higher time cost. In this paper, we firstly investigate the properties of Levy walks with power-law waiting-time distributions; then discuss its moving time average.
机译:征收散步是子弹道,超级扩散运动的描述的自然模式。 征收步行的等待时间和跳跃长度耦合以ψ(x,t)α1/2δ(| x | -xibig)ψ(t)D耦合引入每个跳转的时间成本 广义速度V,使得长跳跃通过较高的时间成本受到惩罚。 在本文中,我们首先调查了征收幂的性能与权力法等候时间分布; 然后讨论其移动时间平均水平。

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