Elements of the Representation Theory of Associative Algebras: Volume 2, Tubes and Concealed Algebras of Euclidean type (London Mathematical Society Student Texts, Series Number 71)

Elements of the Representation Theory of Associative Algebras: Volume 2, Tubes and Conc...

Daniel Simson

MIA KARTS BOOKS

Elements of the Representation Theory of Associative Alge...
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    Elements of the Representation Theory of Associative Algebras: Volume 2, Tubes and Concealed Algebras of Euclidean type (London Mathematical Society Student Texts, Series Number 71)

    $87.78 USD
     per 
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    Book Details

    Author
    Daniel Simson
    Publisher
    Cambridge University Press
    Format
    Paperback
    Language
    English
    Category
    Algebra
    Condition
    New
    ISBN-13
    9780521544207
    ISBN-10
    0521544203

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    Product description

    ISBN: 0521544203

    Author: Simson, Daniel

    Condition: New

    The second of a three-volume set providing a modern account of the representation theory of finite dimensional associative algebras over an algebraically closed field. The subject is presented from the perspective of linear representations of quivers, geometry of tubes of indecomposable modules, and homological algebra. This volume provides an up-to-date introduction to the representation theory of the representation-infinite hereditary algebras of Euclidean type, as well as to concealed algebras of Euclidean type. The book is primarily addressed to a graduate student starting research in the representation theory of algebras, but it will also be of interest to mathematicians in other fields. The text includes many illustrative examples and a large number of exercises at the end of each of the chapters. Proofs are presented in complete detail, making the book suitable for courses, seminars, and self-study.

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    Elements of the Representation Theory of Associative Algebras: Volume 2, Tubes and Concealed Algebras of Euclidean type (London Mathematical Society Student Texts, Series Number 71)

    $87.78 USD
     per 

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