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Annihilating Fields of Standard Modules of mathfrak sl 2 mathbb C sim and Combinatorial Identities Book PDF Summary

In this volume, the authors show that a set of local admissible fields generates a vertex algebra. For an affine Lie algebra $\tilde{\frak g}$, they construct the corresponding level $k$ vertex operator algebra and show that level $k$ highest weight $\tilde{\frak g}$-modules are modules for this vertex operator algebra. They determine the set of annihilating fields of level $k$ standard modules and study the corresponding loop $\tilde{\frak g}$-module--the set of relations that defines standard modules. In the case when $\tilde{\frak g}$ is of type $A{(1)} 1$, they construct bases of standard modules parameterized by colored partitions, and as a consequence, obtain a series of Rogers-Ramanujan type combinatorial identities.

Detail Book of Annihilating Fields of Standard Modules of mathfrak sl 2 mathbb C sim and Combinatorial Identities PDF

Annihilating Fields of Standard Modules of   mathfrak  sl  2   mathbb  C    sim   and Combinatorial Identities
  • Author : Arne Meurman
  • Release : 01 October 1999
  • Publisher : American Mathematical Soc.
  • ISBN : 9780821809235
  • Genre : Mathematics
  • Total Page : 105 pages
  • Language : English
  • PDF File Size : 21,9 Mb

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