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Topics in Spatial Stochastic Processes

Lectures given at the C.I.M.E.Summer School held in Martina Franca, Italy, July 1-8,2001, Lecture Notes in Mathematics 1802 - C.I.M.E. Foundation Subseries

Capasso, Vincenzo/Merzbach, Ely/Ivanoff, B Gail et al
Erschienen am 21.01.2003
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Bibliografische Daten
ISBN/EAN: 9783540002956
Sprache: Englisch
Umfang: x, 258 S.
Einband: kartoniertes Buch

Beschreibung

InhaltsangabePreface.- Capasso V., Micheletti A.: Stochastic Geometry of Spatially Structured Birth and Growth Processes. Application to Crystallization Processes.- Merzbach, E.: An Introduction to the General Theory of Set-Indexed Martingales.- Ivanoff, B.G.: Set-Indexed Processes: Distributions and Weak Convergence.- Dozzi, M.: Occupation Density and Sample Path Properties of N-Parameter Processes.- Dalang, R.C.: Level Sets and Excursions of the Brownian Sheet.- Mountford, T.S.: Critical Reversible Attractive Nearest Particle Systems.

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Hersteller:
Springer Verlag GmbH
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Autorenportrait

InhaltsangabePreface.- Capasso V., Micheletti A.: Stochastic Geometry of Spatially Structured Birth and Growth Processes. Application to Crystallization Processes.- Merzbach, E.: An Introduction to the General Theory of Set-Indexed Martingales.- Ivanoff, B.G.: Set-Indexed Processes: Distributions and Weak Convergence.- Dozzi, M.: Occupation Density and Sample Path Properties of N-Parameter Processes.- Dalang, R.C.: Level Sets and Excursions of the Brownian Sheet.- Mountford, T.S.: Critical Reversible Attractive Nearest Particle Systems.

Inhalt

Preface.- Capasso V., Micheletti A.: Stochastic Geometry of Spatially Structured Birth and Growth Processes. Application to Crystallization Processes.- Merzbach, E.: An Introduction to the General Theory of Set-Indexed Martingales.- Ivanoff, B.G.: Set-Indexed Processes: Distributions and Weak Convergence.- Dozzi, M.: Occupation Density andSample Path Properties of N-Parameter Processes.- Dalang, R.C.: Level Sets and Excursions of the Brownian Sheet.- Mountford, T.S.: Critical Reversible Attractive Nearest Particle Systems.