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Kinks in a stochastic PDE

机译:在随机PDE中的扭结

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摘要

We consider a stochastic PDE with localized coherent structures known as kinks. The availability of exact results for the steady state and increasing computer power means that precise quantitative comparison between theory and numerics is possible. One of the quantities of interest is the steady-state density of kinks, maintained by a balance between nucleation and annihilation of kink-antikink pairs. The density as measured from numerical solutions is sufficiently accurate to resolve the difference between analytical predictions based on the exact value of the correlation length, and those based on the WKB approximation to it.
机译:我们考虑一种随机PDE,具有称为扭结的局部相干结构。稳态和增加计算机功率的确切结果的可用性意味着理论和数字之间的精确定量比较是可能的。其中一个兴趣是扭结的扭结密度,通过核心与扭结的核心灭绝之间的平衡保持。根据数值解决方案测量的密度足以解析基于相关长度的确切值的分析预测之间的差异,以及基于WKB近似的分析预测之间的差异。

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