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Image of - Quantum Groups And Noncommutative Geometry 2nd Edition | Paperback
Quantum Groups And Noncommutative Geometry 2nd Edition | Paperback

Quantum Groups And Noncommutative Geometry 2nd Edition | Paperback

by Manin Y.I.

This textbook presents the second edition of Manin's celebrated 1988 Montreal lectures, which influenced a new generation of researchers in algebra to take up the study of Hopf algebras and quantum groups. In this expanded write-up of those lectures, Manin systematically develops an approach to quantum groups as symmetry objects in noncommutative geometry in contrast to the more deformation-oriented approach due to Faddeev, Drinfeld, and others.  This new edition contains an extra chapter by Theo Raedschelders and Michel Van den Bergh, surveying recent work that focuses on the representation theory of a number of bi- and Hopf algebras that were first introduced in Manin's lectures, and have since gained a lot of attention. Emphasis is placed on the Tannaka“Krein formalism, which further strengthens Manin's approach to symmetry and moduli-objects in noncommutative geometry.

Highlights

  • binding-icon

    9783030074326

    ISBN:

  • binding-icon

    Manin Y.I.

    Author:

  • binding-icon

    125

    Pages:

  • binding-icon

    210 gm

    Weight:

  • langauage-icon

    English

    Language:

  • date-icon

    2018

    Year:

  • edition-icon

    2nd Edition

    Edition:

  • binding-icon

    Paperback

    Binding:

₹4850

₹6062

This textbook presents the second edition of Manin's celebrated 1988 Montreal lectures, which influenced a new generation of researchers in algebra to take up the study of Hopf algebras and quantum groups. In this expanded write-up of those lectures, Manin systematically develops an approach to quantum groups as symmetry objects in noncommutative geometry in contrast to the more deformation-oriented approach due to Faddeev, Drinfeld, and others.  This new edition contains an extra chapter by Theo Raedschelders and Michel Van den Bergh, surveying recent work that focuses on the representation theory of a number of bi- and Hopf algebras that were first introduced in Manin's lectures, and have since gained a lot of attention. Emphasis is placed on the Tannaka“Krein formalism, which further strengthens Manin's approach to symmetry and moduli-objects in noncommutative geometry.

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