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The theory of rough paths via one-forms and the extension of an argument of Schwartz to rough differential equations

机译:一种形式的粗糙路径理论以及Schwartz自变量到粗糙微分方程的扩展

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摘要

We give an overview of the recent approach to the integration of rough paths that reduces the problem to an inhomogeneous analogue of the classical Young integration. As an application, we extend an argument of Schwartz to rough differential equations, and prove the existence, uniqueness and continuity of the solution, which is applicable when the driving path takes values in nilpotent Lie group or Butcher group.
机译:我们概述了粗糙路径集成的最新方法,该方法将问题简化为经典Young集成的不均匀模拟。作为应用,我们将Schwartz的参数扩展到粗糙的微分方程,并证明了该解的存在性,唯一性和连续性,适用于驱动路径取幂等李群或Butcher群中的值。

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