On Integrable modules for the twisted full toroidal Lie algebra

2015/09/09 by Rao, S. Eswara, Batra, Punita
#17B67 #FOS: Mathematics #Representation Theory (math.RT)

paper · doi:10.48550/arxiv.1509.02759

Abstract

The paper is to classify irreducible integrable modules for the twisted full toroidal Lie algebra with some technical conditions. The twisted full toroidal Lie algebra are extensions of multiloop algebra twisted by sevaral finite order automorphisms. The result genaralizes a result by Fu Jiayuan and Cuipo Jiang, where they consider only one automorphism.

Related

• Classification of level zero irreducible integrable modules for twisted full toroidal Lie algebras
• Classification of bounded modules for the Twisted Full Toroidal Lie\n Algebras
• Integrable Modules of Map full Toroidal Lie Algebras
• Irreducible Modules for Extended Affine Lie Algebras
• Classification of Irreducible integrable modules for toroidal Lie-algebras with finite dimensional weight spaces