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A note on the fusion product decomposition of Demazure modules

Published 2 Feb 2021 in math.RT and math.CO | (2102.01334v2)

Abstract: We settle the fusion product decomposition theorem for higher-level affine Demazure modules for the cases $E{(1)}_{6, 7, 8}, F{(1)}_4$ and $E{(2)}_{6}$, thus completing the main theorems of Chari et al. (J. Algebra, 2016) and Kus et al. (Represent. Theory, 2016). We obtain a new combinatorial proof for the key fact, that was used in Chari et al. (op cit.), to prove this decomposition theorem. We give a case free uniform proof for this key fact.

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