engleski

Minimal thinness with respect to subordinate killed Brownian motions

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 $C^{; ; ; ; ; ; 1, 1}; ; ; ; ; ; $ domains, $C^{; ; ; ; ; ; 1, 1}; ; ; ; ; ; $ domains with compact complements and domains above graphs of bounded $C^{; ; ; ; ; ; 1, 1}; ; ; ; ; ; $ functions.

Minimal thinness ; subordinate killed Brownian motions ; killed subordinate Brownian motions ; censored stable processes ; transition density ; Green function ; Martin kernel ; quasi-additivity ; Wiener-type criterion

nije evidentirano