46 research outputs found

    Amenability of groups and GG-sets

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    This text surveys classical and recent results in the field of amenability of groups, from a combinatorial standpoint. It has served as the support of courses at the University of G\"ottingen and the \'Ecole Normale Sup\'erieure. The goals of the text are (1) to be as self-contained as possible, so as to serve as a good introduction for newcomers to the field; (2) to stress the use of combinatorial tools, in collaboration with functional analysis, probability etc., with discrete groups in focus; (3) to consider from the beginning the more general notion of amenable actions; (4) to describe recent classes of examples, and in particular groups acting on Cantor sets and topological full groups

    The work of Elon Lindenstrauss

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    Stationary Processes and Prediction Theory. (AM-44)

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    The unique ergodigity of the horocycle flow

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    Poincaré recurrence and number theory

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    Noncommuting random products

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    Recurrence in ergodic theory and combinatorial number theory

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    The inverse operation in groups

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    Algebraic functions over finite fields

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