Scale invariant boundary Harnack principle at infinity for Feller processes

Abstract

In this paper we prove a uniform and scale invariant boundary Harnack principle at infinity for a large class of purely discontinuous Feller processes on metric measure spaces.

35 pages

References in corpus (1)

• Accessibility, Martin boundary and minimal thinness for Feller processes in metric measure spaces

Cited by in corpus (3)

• Potential theory of subordinate killed Brownian motion
• Martin boundary of unbounded sets for purely discontinuous Feller processes
• Intrinsic Ultracontractivity of Non-local Dirichlet forms on Unbounded Open Sets