Can I read Accessibility, Martin boundary and minimal thinness for Feller processes in metric measure spaces on EtoBox?

Accessibility, Martin boundary and minimal thinness for Feller processes in metric measure spaces by Kim, P.; Song, R.; Vondraček, Z. is a scholarly article available to read on EtoBox.

What is Accessibility, Martin boundary and minimal thinness for Feller processes in metric measure spaces about?

In this paper we study the Martin boundary at infinity for a large class of purely discontinuous Feller processes on metric measure spaces. We show that if $\infty$ is accessible from an open set $D$, then there is only one Martin boundary point of $D$ associated with it, and this point is minimal. We also prove the analogous result for finite boundary points. As a consequence, we show that minimal thinness of a set is a local property.

Author

Kim, P.; Song, R.; Vondraček, Z.

Published

2015

Language

EN