Panki Kim, Renming Song, Zoran Vondracek
Published 2015-03-11Version 1
Minimal thinness is a notion that describes the smallness of a set at a boundary point. In this paper, we provide tests for minimal thinness for a large class of subordinate killed Brownian motions in bounded C1,1 domains, C1,1 domains with compact complements and domains above graphs of bounded C1,1 functions.
Minimal thinness with respect to symmetric Lévy processes
Minimal thinness for subordinate Brownian motion in half space
Small time asymptotics of spectral heat contents for subordinate killed Brownian motions related to isotropic α-stable processes
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