Panki Kim, Renming Song, Zoran Vondracek
Published 2011-02-07, updated 2011-07-26Version 2
The paper discusses and surveys some aspects of the potential theory of subordinate Brownian motion under the assumption that the Laplace exponent of the corresponding subordinator is comparable to a regularly varying function at infinity. This extends some results previously obtained under stronger conditions.
Potential Theory of Truncated Stable Processes
Boundary Harnack principle and Martin boundary at infinity for subordinate Brownian motions
Fatou's theorem for subordinate Brownian motions with Gaussian components on $C^{1,1}$ open sets
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