Representation Theory A Combinatorial Viewpoint 2015 Edition at Meripustak

Representation Theory A Combinatorial Viewpoint 2015 Edition

Books from same Author: Amritanshu Prasad

Books from same Publisher: CAMBRIDGE INDIA

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  • General Information  
    Author(s)Amritanshu Prasad
    PublisherCAMBRIDGE INDIA
    ISBN9781107082052
    Pages202
    BindingHardbound
    Publish YearFebruary 2015

    Description

    CAMBRIDGE INDIA Representation Theory A Combinatorial Viewpoint 2015 Edition by Amritanshu Prasad

    This book discusses the representation theory of symmetric groups, the theory of symmetric functions and the polynomial representation theory of general linear groups. The first chapter provides a detailed account of necessary representation-theoretic background. An important highlight of this book is an innovative treatment of the Robinson–Schensted–Knuth correspondence and its dual by extending Viennot's geometric ideas. Another unique feature is an exposition of the relationship between these correspondences, the representation theory of symmetric groups and alternating groups and the theory of symmetric functions. Schur algebras are introduced very naturally as algebras of distributions on general linear groups. The treatment of Schur–Weyl duality reveals the directness and simplicity of Schur's original treatment of the subject. In addition, each exercise is assigned a difficulty level to test readers' learning. Solutions and hints to most of the exercises are provided at the end.Follows a geometric, modern and accurate approach to the subjectPresents detailed discussion on symmetric functions and polynomial representations of general linear groups, in separate chaptersProvides solutions to selected problemsTable of ContentsList of tablesPreface1. Basic concepts of representation theory2. Permutation representations3. The RSK correspondence4. Character twists5. Symmetric functions6. Representations of general linear groupsHints and solutions to selected exercisesSuggestions for further readingReferencesIndex.