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Rough linear PDE’s with discontinuous coefficients – existence of solutions via regularization by fractional Brownian motion

机译:具有不连续系数的粗线性PDE - 通过分数布朗运动通过规范化存在解决方案

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摘要

We consider two related linear PDE’s perturbed by a fractional Brownian motion. We allow the drift to be discontinuous, in which case the corresponding deterministic equation is ill-posed. However, the noise will be shown to have a regularizing effect on the equations in the sense that we can prove existence of solutions for almost all paths of the fractional Brownian motion.
机译:我们考虑两个相关的线性PDE被分数褐色运动的扰动。我们允许漂移是不连续的,在这种情况下,相应的确定性方程是没有造成的。然而,噪声将在意义上显示对方程的规律效果,以至于我们可以为分数布朗运动的几乎所有路径证明解决方案的存在。

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