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Generalized fractional smoothness and L _p-variation of BSDEs with non-Lipschitz terminal condition

机译:非Lipschitz终端条件下BSDE的广义分数光滑度和L _p变异

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摘要

We relate the L _p-variation, 2≤p<∞, of a solution of a backward stochastic differential equation with a path-dependent terminal condition to a generalized notion of fractional smoothness. This concept of fractional smoothness takes into account the quantitative propagation of singularities in time.
机译:我们将具有路径依赖终端条件的倒向随机微分方程解的L _p变量2≤p<∞与广义平滑分数概念相关。分数平滑度的概念考虑了奇点在时间上的定量传播。

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