State space collapse for queueing networks.
Bramson, Maury (1998)
Documenta Mathematica
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Displaying similar documents to “Reflecting diffusions and queueing networks.”
State space collapse for queueing networks.
Convergence to the brownian Web for a generalization of the drainage network model
Cristian Coletti, Glauco Valle (2014)
Annales de l'I.H.P. Probabilités et statistiques
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We introduce a system of one-dimensional coalescing nonsimple random walks with long range jumps allowing paths that can cross each other and are dependent even before coalescence. We show that under diffusive scaling this system converges in distribution to the Brownian Web.
On some new treatment of artificial satellite's motion.
B. Popovic (1980)
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Strict concavity of the intersection exponent for Brownian motion in two and three dimensions.
Lawler, Gregory F. (1998)
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Jonathan Warren (1999)
Séminaire de probabilités de Strasbourg
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J. P. Keller (1978)
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Brownian Motion, Reflection Groups and Tanaka Formula
Nizar Demni, Dominique Lépingle (2012)
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Soucaliuc, Florin, Werner, Wendelin (2002)
Electronic Communications in Probability [electronic only]
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Blocked network of tandem queues with withdrawal
Alfred Aanu Akinsete (2001)
Kragujevac Journal of Mathematics
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Within and beyond the reach of Brownian innovation.
Tsirelson, Boris (1998)
Documenta Mathematica
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Coalescence of skew brownian motions
Martin T. Barlow, Krzysztof Burdzy, Haya Kaspi, Avi Mandelbaum (2001)
Séminaire de probabilités de Strasbourg
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Brownian motion and random obstacles.
Sznitman, Alain-Sol (1998)
Documenta Mathematica
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On network flow equations and splitting formulas for sojourn times in queueing networks.
Daduna, Hans (1991)
Journal of Applied Mathematics and Stochastic Analysis
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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.