Derives general formulas for orthosymplectic R-matrices with arbitrary parity sequences, establishes root-system factorization, and verifies affine versions against prior explicit constructions.
Jantzen, Lectures on quantum groups, Graduate Studies in Mathematics
2 Pith papers cite this work. Polarity classification is still indexing.
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UNVERDICTED 2representative citing papers
An RLL-realization is constructed for extended orthosymplectic quantum supergroups valid for arbitrary parity sequences, with compatibility to generalized doubles, sign convention relations via twists, and factorization of the reduced R-matrix.
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Orthosymplectic $R$-matrices
Derives general formulas for orthosymplectic R-matrices with arbitrary parity sequences, establishes root-system factorization, and verifies affine versions against prior explicit constructions.
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Orthosymplectic quantum groups revisited
An RLL-realization is constructed for extended orthosymplectic quantum supergroups valid for arbitrary parity sequences, with compatibility to generalized doubles, sign convention relations via twists, and factorization of the reduced R-matrix.