A Bosonization of $U_q(\widehat{sl}(M|N))$

Takeo Kojima

doi:10.1007/s00220-017-2957-z

paper

A Bosonization of $U_{q} (s l (M ∣ N))$

arXiv:1701.03645 · doi:10.1007/s00220-017-2957-z

Abstract

A bosonization of the quantum affine superalgebra $U_{q} (s l (M ∣ N))$ is presented for an arbitrary level $k \in C$ . Screening operators that commute with $U_{q} (s l (M ∣ N))$ are presented for the level $k \neq = - M + N$ .

LaTEX, 37 pages

References in corpus (4)

Free field realization of current superalgebra $g l (m ∣ n)_{k}$
$g l (4∣4)$ current algebra: free field realization and screening currents
Free Field Realization of Quantum Affine Superalgebra $U_{q} (s l^(N ∣1))$
Screenings and Vertex Operators of Quantum Superalgebra $U_{q} (s l^(N ∣1))$

Cited by in corpus (2)

Quantum toroidal algebra associated with $gl_{m ∣ n}$
A note on $q$ -oscillator realizations of $U_{q} (g l (M ∣ N))$ for Baxter $Q$ -operators

A Bosonization of Uq​(sl(M∣N))

Abstract

References in corpus (4)

Cited by in corpus (2)

A Bosonization of $U_{q} (s l (M ∣ N))$