Potential Theory of Geometric Stable Processes

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Potential Theory of Subordinate Brownian Motion (2009, background): “The materials covered in these lecture notes are based on several recent papers, primarily [47], [52], [59] and [57].”
Harnack inequalities for subordinate Brownian motions (2012, background): “The non-scaling version of the Harnack inequality for geometric stable and iterated geometric stable processes was proved in [17].”
On stochastic completeness of jump processes (2012, unknown): “Example 5.4 is taken from the estimates of jump kernels of geometric stable processes in [ 31 ].”
On Harnack Inequality and Hölder Regularity for Isotropic Unimodal Lévy Processes (2013, methodology): “Related work on discontinuous processes include [23], [22], [17], [7] and [8].”
Two-sided eigenvalue estimates for subordinate processes in domains (2005, background): “Levy processes, like the relativistic stable processes [15,29] and geometric stable processes [ 31 ], which also have widespread applications.”
A framework for fractional Hardy inequalities (2013, unknown): “[13, 20, 33] and [5, Section 4.”