Strict concavity of the intersection exponent for Brownian motion in two and three dimensions.
Lawler, Gregory F. (1998)
Mathematical Physics Electronic Journal [electronic only]
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Displaying similar documents to “Harmonic Analysis and nonstandard Brownian Motion in the plane.”
Strict concavity of the intersection exponent for Brownian motion in two and three dimensions.
Polarization, conformal invariants and Brownian motion.
Betsakos, Dimitrios (1998)
Annales Academiae Scientiarum Fennicae. Mathematica
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A note on reflecting Brownian motions.
Soucaliuc, Florin, Werner, Wendelin (2002)
Electronic Communications in Probability [electronic only]
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Brownian motion and random obstacles.
Sznitman, Alain-Sol (1998)
Documenta Mathematica
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Brownian Motion, Reflection Groups and Tanaka Formula
Nizar Demni, Dominique Lépingle (2012)
Rendiconti del Seminario Matematico della Università di Padova
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Brownian motion on fractals and function spaces.
Alf Jonsson (1996)
Mathematische Zeitschrift
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Nonintersecting planar Brownian motions.
Lawler, Gregory F. (1995)
Mathematical Physics Electronic Journal [electronic only]
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On the joining of sticky brownian motion
Jonathan Warren (1999)
Séminaire de probabilités de Strasbourg
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Within and beyond the reach of Brownian innovation.
Tsirelson, Boris (1998)
Documenta Mathematica
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Non-polar points for reflected brownian motion
Krzysztof Burdzy, Donald E. Marshall (1993)
Annales de l'I.H.P. Probabilités et statistiques
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Linear transformations of two independent Brownian motions and orthogonal decompositions of Brownian filtrations.
Ching-Tang Wu, Marc Yor (2002)
Publicacions Matemàtiques
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Brownian motions defined as linear transformations of two independent Brownian motions are studied, together with certain orthogonal decompositions of Brownian filtrations.
Uniqueness of Brownian motion on Sierpiński carpets
Martin Barlow, Richard F. Bass, Takashi Kumagai, Alexander Teplyaev (2010)
Journal of the European Mathematical Society
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We prove that, up to scalar multiples, there exists only one local regular Dirichlet form on a generalized Sierpi´nski carpet that is invariant with respect to the local symmetries of the carpet. Consequently, for each such fractal the law of Brownian motion is uniquely determined and the Laplacian is well defined.