Singularities, Representation of Algebras, and Vector Bundles: Proceedings of a Symposium held in Lambrecht/Pfalz, Fed.Rep. of Germany, Dec. 13-17, 1985 - Lecture Notes in Mathematics 1273 (Paperback)
  • Singularities, Representation of Algebras, and Vector Bundles: Proceedings of a Symposium held in Lambrecht/Pfalz, Fed.Rep. of Germany, Dec. 13-17, 1985 - Lecture Notes in Mathematics 1273 (Paperback)
zoom

Singularities, Representation of Algebras, and Vector Bundles: Proceedings of a Symposium held in Lambrecht/Pfalz, Fed.Rep. of Germany, Dec. 13-17, 1985 - Lecture Notes in Mathematics 1273 (Paperback)

(editor), (editor)
£27.00
Paperback 384 Pages / Published: 09/09/1987
  • We can order this

Usually dispatched within 3 weeks

  • This item has been added to your basket
It is well known that there are close relations between classes of singularities and representation theory via the McKay correspondence and between representation theory and vector bundles on projective spaces via the Bernstein-Gelfand-Gelfand construction. These relations however cannot be considered to be either completely understood or fully exploited. These proceedings document recent developments in the area. The questions and methods of representation theory have applications to singularities and to vector bundles. Representation theory itself, which had primarily developed its methods for Artinian algebras, starts to investigate algebras of higher dimension partly because of these applications. Future research in representation theory may be spurred by the classification of singularities and the highly developed theory of moduli for vector bundles. The volume contains 3 survey articles on the 3 main topics mentioned, stressing their interrelationships, as well as original research papers.

Publisher: Springer-Verlag Berlin and Heidelberg GmbH & Co. KG
ISBN: 9783540182634
Number of pages: 384
Weight: 602 g
Dimensions: 235 x 155 x 20 mm
Edition: 1987 ed.

You may also be interested in...

Reviews

Please sign in to write a review

Your review has been submitted successfully.