Green function for gradient perturbation of unimodal Lévy processes

Published 28 May 2015 in math.AP and math.PR | (1505.07700v1)

Abstract: We prove that the Green function of a generator of isotropic unimodal L\'{e}vy processes with the weak lower scaling order bigger than one and the Green function of its gradient perturbations are comparable for bounded smooth open sets if the drift function is from an appropriate Kato class.

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