Q-operator and fusion relations for $C_q^{(2)}(2)$

Abstract

The construction of the Q-operator for twisted affine superalgebra $C_q^{(2)}(2)$ is given. It is shown that the corresponding prefundamental representations give rise to evaluation modules some of which do not have a classical limit, which nevertheless appear to be a necessary part of fusion relations.

22 p, published version

References in corpus (2)

• Baxter's Q-operators for supersymmetric spin chains
• The Baxter's Q-operator for the W-algebra $W_N$

Cited by in corpus (4)

• The universal R-matrix and factorization of the L-operators related to the Baxter Q-operators
• Asymptotic Representations of Quantum Affine Superalgebras
• Universal R-matrix of quantum affine gl(1,1)
• Khoroshkin-Tolstoy approach for quantum superalgebras