Handbook of Tilting Theory by Lidia Angeleri Hügel (PDF)

    8

     

    Ebook Info

    • Published: 2007
    • Number of pages: 484 pages
    • Format: PDF
    • File Size: 3.29 MB
    • Authors: Lidia Angeleri Hügel

    Description

    Tilting theory originates in the representation theory of finite dimensional algebras. Today the subject is of much interest in various areas of mathematics, such as finite and algebraic group theory, commutative and non-commutative algebraic geometry, and algebraic topology. The aim of this book is to present the basic concepts of tilting theory as well as the variety of applications. It contains a collection of key articles, which together form a handbook of the subject, and provide both an introduction and reference for newcomers and experts alike.

    User’s Reviews

    Product description Review ‘… presents a key and very active part of contemporary representation theory in a concise but complete way. It will be indispensible for a wide audience, from graduate students to active researchers in algebra, geometry and topology.’ European Mathematical Society Newsletter’In my view, the editors have succeeded in choosing a balanced selection of topics and in finding appropriate authors for the various sections. The book is seeded with a plenitude of references and will certainly be a valuable guide both for established researchers and newcomers to the field.’ Bulletin of the London Mathematical Society Book Description A handbook of key articles providing both an introduction and reference for newcomers and experts alike.

    Reviews from Amazon users which were colected at the time this book was published on the website:

    Keywords

    Free Download Handbook of Tilting Theory in PDF format
    Handbook of Tilting Theory PDF Free Download
    Download Handbook of Tilting Theory 2007 PDF Free
    Handbook of Tilting Theory 2007 PDF Free Download
    Download Handbook of Tilting Theory PDF
    Free Download Ebook Handbook of Tilting Theory

    Previous articleTame Algebras and Integral Quadratic Forms by Claus M. Ringel (PDF)
    Next articleAn Introduction to Riemann-Finsler Geometry (Graduate Texts in Mathematics, 200) 2000th Edition by David Dai-Wai Bao (PDF)