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Characters of integrable highest weight modules over a quantum group

Published 2 Jun 2015 in math.QA and math.RT | (1506.00826v3)

Abstract: We show that the Weyl-Kac type character formula holds for the integrable highest weight modules over the quantized enveloping algebra of any symmetrizable Kac-Moody Lie algebra, when the parameter $q$ is not a root of unity.

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