From the contents: N.H. Bingham: Tauberian theorems in probability theory -- T. Hida: Infinite dimensional rotation group and unitary group -- M.M. Rao: Bimeasures and harmonizable processes -- A. Terras: The central limit theorem for the symmetric space of GL(3) -- G.S. Watson: Statistics of rotations -- S.G. Dani, M. McCrudden: Embedding infinitely divisible probabilities on the affine group -- P. Feinsilver, R. Schott: Operators, stochastic processes and Lie groups -- G. Letac: Le problme de la classification des familles exponentielles naturelles de IRd ayant une fonction variance quadratique -- E. Siebert: Semistable convolution semigroups and the topology of contraction groups -- M. Voit: Negative definite functions on commutative hypergroups
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The latest in this series of Oberwolfach conferences focussed on the interplay between structural probability theory and various other areas of pure and applied mathematics such as Tauberian theory, infinite-dimensional rotation groups, central limit theorems, harmonizable processes, and spherical data. Thus it was attended by mathematicians whose research interests range from number theory to quantum physics in conjunction with structural properties of probabilistic phenomena. This volume contains 5 survey articles submitted on special invitation and 25 original research papers
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