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Topics in Groups and Geometry - Michele D'Adderio

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        Présentation Topics In Groups And Geometry de Michele D'Adderio Format Broché

         - Livre Loisirs

        Livre Loisirs - Michele D'adderio - 01/11/2022 - Broché - Langue : Anglais

        . .

      • Auteur(s) : Michele D'Adderio - Tullio Ceccherini-Silberstein
      • Editeur : Springer International Publishing Ag
      • Langue : Anglais
      • Parution : 01/11/2022
      • Format : Moyen, de 350g à 1kg
      • Nombre de pages : 484
      • Expédition : 727
      • Dimensions : 23.5 x 15.5 x 2.7
      • ISBN : 9783030881115



      • Résumé :
        This book provides a detailed exposition of a wide range of topics in geometric group theory, inspired by Gromov?s pivotal work in the 1980s. It includes classical theorems on nilpotent groups and solvable groups, a fundamental study of the growth of groups, a detailed look at asymptotic cones, and a discussion of related subjects including filters and ultrafilters, dimension theory, hyperbolic geometry, amenability, the Burnside problem, and random walks on groups. The results are unified under the common theme of Gromov?s theorem, namely that finitely generated groups of polynomial growth are virtually nilpotent. This beautiful result gave birth to a fascinating new area of research which is still active today. The purpose of the book is to collect these naturally related results together in one place, most of which are scattered throughout the literature, some of them appearing here in book form for the first time. In this way, the connections between these topics are revealed, providing a pleasant introduction to geometric group theory based on ideas surrounding Gromov's theorem. The book will be of interest to mature undergraduate and graduate students in mathematics who are familiar with basic group theory and topology, and who wish to learn more about geometric, analytic, and probabilistic aspects of infinite groups.

        Biographie:
        Tullio Ceccherini-Silberstein graduated from the University of Rome La Sapienza in 1990 and obtained his PhD in mathematics from the University of California at Los Angeles in 1994. Since 1997 he has taught at the University of Sannio, Benevento (Italy). His main interests include harmonic and functional analysis, geometric and combinatorial group theory, ergodic theory and dynamical systems, and theoretical computer science. He is an editor of the journal Groups, Geometry, and Dynamics, published by the European Mathematical Society. He has published more than 90 research papers, 9 monographs, and 4 conference proceedings. Professor Michel Coornaert taught mathematics at the University of Strasbourg from 1992 until 2021. His research interests are in geometry, topology, group theory and dynamical systems. He is the author of many Springer volumes, including Topological Dimension and Dynamical Systems (2015), Cellular Automata and Groups (2010), Symbolic Dynamics and Hyperbolic Groups (1993) and G?om?trie et th?orie des groupes (1990)....

        Sommaire:
        Tullio Ceccherini-Silberstein graduated from the University of Rome La Sapienza in 1990 and obtained his PhD in mathematics from the University of California at Los Angeles in 1994. Since 1997 he has taught at the University of Sannio, Benevento (Italy). His main interests include harmonic and functional analysis, geometric and combinatorial group theory, ergodic theory and dynamical systems, and theoretical computer science. He is an editor of the journal Groups, Geometry, and Dynamics, published by the European Mathematical Society. He has published more than 90 research papers, 9 monographs, and 4 conference proceedings. Professor Michel Coornaert taught mathematics at the University of Strasbourg from 1992 until 2021. His research interests are in geometry, topology, group theory and dynamical systems. He is the author of many Springer volumes, including Topological Dimension and Dynamical Systems (2015), Cellular Automata and Groups (2010), Symbolic Dynamics and Hyperbolic Groups (1993) and G?om?trie et th?orie des groupes (1990)....

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