Brownian motions on metric graphs

DOI:	https://doi.org/10.1063/1.4714661
URL:	http://aip.scitation.org/doi/10.1063/1.4714661
Document Type:	Article
Year of publication:	2012
The title of a journal, publication series:	Journal of Mathematical Physics
Volume:	53
Issue number:	9
Page range:	095206-095206
Place of publication:	Mellville, NY [u.a.]
Publishing house:	American Inst. of Physics
ISSN:	0022-2488
Publication language:	English
Institution:	School of Business Informatics and Mathematics > Mathematik V (Potthoff -2020)
Subject:	510 Mathematics
Abstract:	Brownian motions on a metric graph are defined. Their generators are characterized as Laplace operators subject to Wentzell boundary at every vertex. Conversely, given a set of Wentzell boundary conditions at the vertices of a metric graph, a Brownian motion is constructed pathwise on this graph so that its generator satisfies the given boundary conditions.

Dieser Eintrag ist Teil der Universitätsbibliographie.

BASE: Kostrykin, Vadim ; Potthoff, Jürgen ; Schrader, Robert

Google Scholar: Kostrykin, Vadim ; Potthoff, Jürgen ; Schrader, Robert

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