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Central limit theorem for the solution to the heat equation with moving time

机译:带移动时间的热方程解的中心极限定理

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摘要

We consider the solution to the stochastic heat equation driven by the time-space white noise and study the asymptotic behavior of its spatial quadratic variations with "moving time", meaning that the time variable is not fixed and its values are allowed to be very big or very small. We investigate the limit distribution of these variations via Malliavin calculus.
机译:我们考虑由时空白噪声驱动的随机热方程的解,并研究其空间二次变化随“移动时间”的渐近行为,这意味着时间变量不是固定的,并且其值可以很大或很小。我们通过Malliavin微积分研究了这些变异的极限分布。

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