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Quantisation of semisimple real Lie groups
Published 8 Apr 2024 in math.RT, math.OA, and math.QA | (2404.05397v1)
Abstract: We provide a novel construction of quantized universal enveloping $$-algebras of real semisimple Lie algebras, based on Letzter's theory of quantum symmetric pairs. We show that these structures can be `integrated', leading to a quantization of the group C$^$-algebra of an arbitrary semisimple algebraic real Lie group.
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