On the occupation measure of super-Brownian motion.
Le Gall, Jean-François, Merle, Mathieu (2006)
Electronic Communications in Probability [electronic only]
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On the occupation measure of super-Brownian motion.
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Curvilinear integrals along enriched paths.
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Weak convergence to fractional Brownian motion in some anisotropic Besov space
M. Ait Ouahra (2004)
Annales mathématiques Blaise Pascal
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We give some limit theorems for the occupation times of 1-dimensional Brownian motion in some anisotropic Besov space. Our results generalize those obtained by Csaki et [] in continuous functions space.
A note on a.s. finiteness of perpetual integral functionals of diffusions.
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Laws of the iterated logarithm for -time Brownian motion.
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Minimal thinness for subordinate Brownian motion in half-space
Panki Kim, Renming Song, Zoran Vondraček (2012)
Annales de l’institut Fourier
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We study minimal thinness in the half-space for a large class of subordinate Brownian motions. We show that the same test for the minimal thinness of a subset of below the graph of a nonnegative Lipschitz function is valid for all processes in the considered class. In the classical case of Brownian motion this test was proved by Burdzy.