2009

On W-algebras associated to (2,p) minimal models and their representations

Adamovic, Drazen, Milas, Antun

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For every odd p \geq 3, we investigate representation theory of the vertex algebra WW_{2,p} associated to (2,p) minimal models for the Virasoro algebras.

  • We demonstrate that vertex algebras WW_{2,p} are C_2--cofinite and irrational.
  • Complete classification of irreducible representations for WW_{2,3} is obtained, while the classification for p \geq 5 is subject to certain constant term identities.
  • These identities can be viewed as "logarithmic deformations" of Dyson and Selberg constant term identities, and are of independent interest.

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