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Uniform boundary Harnack principle for rotationally symmetric Lévy processes in general open sets

作者姓名：	KIM Panki VONDRACEK Zoran

作者单位：	Department of Mathematical Sciences and Research Institute of Mathematics,Seoul National University,Seoul 151-747,Korea;Department of Mathematics,University of Zagreb,Zagreb,Croatia

基金项目：	supported by National Research Foundation of Korea (Grant No. 2011-0027230);supported in part by a grant from the Simons Foundation (Grant No. 208236);supportedin part by the MZOS Grant (Grant No. 037-0372790-2801)

摘要：	In this paper we prove the uniform boundary Harnack principle in general open sets for harmonic functions with respect to a large class of rotationally symmetric purely discontinuous Lvy processes.
关键词：	Lvy processes subordinate Brownian motion harmonic functions boundary Harnack principle Poisson kernel
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