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Titlebook: Stochastics, Algebra and Analysis in Classical and Quantum Dynamics; Proceedings of the I S. Albeverio,Ph. Blanchard,D. Testard Conference

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S. Paychawth of entropy of convolutions. We explain the main result on ., and derive, via a linearization argument, an analogous result for the action of the affine group on .. We also develop versions of the results for entropy dimension and Hausdorff dimension. The method is applied to two problems on the
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Ludwig Streitng function. In order to reduce dimension of the problem, ranking learning problem on clusters in feature space is stated, while aggregated training dataset consist of estimates of clusters centers and average rank of the items inside each cluster. The problem of both linear and nonlinear models of
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Joachim Stubbecs, we have been led to the successful unified gauge theory of weak and electromagnetic interactions, and finally to a non abelian gauge theory of strong interactions with the notion of permanently confined quarks. The. early theoretical work on gauge theories was devoted to proofs of renormalizabil
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,Simulation on Random Graphs of the Epidemic Dynamics of Sexually Transmitted Diseases — A New Modelxual contact structure of a society, and a discrete time stochastic process evolving on it, representing the spread of infection. The appropriateness, in the case of AIDS, of this approach will be motivated and first results from computer simulations for a set of simplistic test assumptions will be presented.
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Differential Calculus and Integration by Parts on Poisson Space,stant between their jumps). An “integration by parts” formula shows that the adjoint of that operator extends the usual Poisson stochastic integral. We prove a “Malliavin calculus” type of result, which is closely related to the co-area formula of geometric measure theory.
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