Lecture Notes in Mathematics

Blocks of Tame Representation Type and Related Algebras

Authors: Erdmann, K.

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About this book

This monograph studies algebras that are associated to blocks of tame representation type. Over the past few years, a range of new results have been obtained and a comprehensive account of these is provided here to- gether with some new proofs of known results. Some general theory of algebras is also presented, as a means of understanding the subject. The book is addressed to researchers and graduate students interested in the links between representations of finite-dimensional algebras and modular group representation theory. The basic properties of modules and finite-dimensional algebras are assumed known.

Table of contents (10 chapters)

  • Algebras, quivers, representation type, Auslander-Reiten theory, coverings

    Erdmann, Karin

    Pages 1-46

  • Special biserial algebras and the local semidihedral algebra

    Erdmann, Karin

    Pages 47-79

  • Tame symmetric local algebras

    Erdmann, Karin

    Pages 80-92

  • More on modules, quivers, Auslander-Reiten sequences

    Erdmann, Karin

    Pages 93-120

  • Stable Auslander-Reiten components for tame blocks

    Erdmann, Karin

    Pages 121-158

Buy this book

eBook $44.99
price for USA (gross)
  • ISBN 978-3-540-47115-8
  • Digitally watermarked, DRM-free
  • Included format: PDF
  • ebooks can be used on all reading devices
  • Immediate eBook download after purchase
Softcover $59.95
price for USA
  • ISBN 978-3-540-52709-1
  • Free shipping for individuals worldwide
  • Usually dispatched within 3 to 5 business days.
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Bibliographic Information

Bibliographic Information
Book Title
Blocks of Tame Representation Type and Related Algebras
Authors
Series Title
Lecture Notes in Mathematics
Series Volume
1428
Copyright
1990
Publisher
Springer-Verlag Berlin Heidelberg
Copyright Holder
Springer-Verlag Berlin Heidelberg
eBook ISBN
978-3-540-47115-8
DOI
10.1007/BFb0084003
Softcover ISBN
978-3-540-52709-1
Series ISSN
0075-8434
Edition Number
1
Number of Pages
XVI, 312
Topics