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Existence of densities for stable-like driven SDE's with H?lder continuous coefficients

机译:具有Hder连续系数的类稳定驱动SDE的密度存在性

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摘要

Consider a multidimensional stochastic differential equation driven by a stable-like Lévy process. We prove that the law of the solution immediately has a density in some Besov space, under some non-degeneracy condition on the driving Lévy process and some very light H?lder-continuity assumptions on the drift and diffusion coefficients.
机译:考虑由类似稳定的Lévy过程驱动的多维随机微分方程。我们证明,在驱动Lévy过程的某些非退化条件下,以及在关于漂移和扩散系数的非常轻的Hilder连续性假设下,解的定律立即在某些Besov空间中具有密度。

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