Universal R-matrix of quantum affine gl(1,1)

Abstract

The universal $R$-matrix of the quantum affine superalgebra associated to the Lie superalgebra $\mathfrak{gl}(1,1)$ is realized as the Casimir element of certain Hopf pairing, based on the explicit coproduct formula of all the Drinfeld loop generators.

14 pages

References in corpus (4)

• RTT realization of quantum affine superalgebras and tensor products
• Asymptotic Representations of Quantum Affine Superalgebras
• The Yangian of sl(n|m) and the universal R-matrix
• Q-operator and fusion relations for $C_q^{(2)}(2)$

Cited by in corpus (2)

• Length-two representations of quantum affine superalgebras and Baxter operators
• Two-parameter quantum general linear supergroups