Probability Measures On Groups: Proceedings of the Sixth Conference Held at Oberwolfach, Germany, June 28-July 4, 1981

H. Heyer

ISBN 10: 3540115013 / ISBN 13: 9783540115014

Published by Springer, 1982

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Bibliographic Details

• Title: Probability Measures On Groups: Proceedings of the Sixth Conference Held at Oberwolfach, Germany, June 28-July 4, 1981
• Publisher: Springer
• Publication Date: 1982
• Language: English
• ISBN 10: 3540115013
• ISBN 13: 9783540115014
• Binding: Soft cover
• Condition: Brand New

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Synopsis

Infinitely divisible measures on hypergroups.- Poisson measures on Banach lattices.- First elements of a theory of quantum mechanical limit distributions.- Sur le theoreme de dichotomie pour les marches aleatoires sur les espaces homogenes.- Continuous cohomology, infinitely divisible positive definite functions and continuous tensor products for SU(1, 1).- Canonical representation of the Bernoulli process.- Capacites, mouvement Brownien et problemen de l'epine de Lebesgue sur les groupes de Lie nilpotents.- Stable Banach spaces, random measures and Orlicz function spaces.- Autocorrelation, equipartition of energy, and random evolutions.- Stable probabilities on locally compact groups.- Zeitgeordnete Momente des Weissen klassischen und Des Weissen Quantenrauschens.- Some zero-one laws for semistable and self-decomposable measures on locally convex spaces.- Convolution powers of probability measures on locally compact semigroups.- Theoremes limites pour les produits de matrices aleatoires.- Local tightness of convolution semigroups over locally compact groups.- Convergence of nonhomogeneous stochastic chains with countable An application to measures on semigroups.- Infinite convolution and shift-convergence of measures on topological groups.- Irreducible and prime distributions.- Continuous hemigroups of probability measures on a Lie group.- Potential theory for recurrent symmetric infinitely divisible processes.- Lois de zero-un et lois semi-stables dans un groupe.- A local limit theorem for random walks on certain discrete groups.