Level-one representations and vertex operators of quantum affine superalgebra Uq[gl(N̂|N)]
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Publication:4498451
DOI10.1063/1.533073zbMath0964.81040arXivmath/9812084OpenAlexW1971086518MaRDI QIDQ4498451
Publication date: 16 August 2000
Published in: Journal of Mathematical Physics (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/math/9812084
Quantum groups (quantized enveloping algebras) and related deformations (17B37) Quantum groups and related algebraic methods applied to problems in quantum theory (81R50) Supersymmetry and quantum mechanics (81Q60)
Related Items (12)
Commutation relations of vertex operators for Uq(sl^(M|N)) ⋮ A bosonization of \(U_q\left(\widehat{sl}(M| N)\right)\) ⋮ Correlation functions of the half-infinite XXZ spin chain with a triangular boundary ⋮ Form factors of the half-infinite XXZ spin chain with a triangular boundary ⋮ Boundary state of a ${{U}_{q}}\left(\widehat{gl}(N|N)\right)$ analogue of the half-infinitet−Jmodel ⋮ Vertex operators of Uq[gl(N∧|N) and highest weight representations of Uq[gl(2|∧2)]] ⋮ U q [sl (2| ∧ 1) vertex operators, screen currents, and correlation functions at an arbitrary level] ⋮ Level-one highest weight representation of Uq[sl(N̂|1) and Bosonization of the multicomponent Super t−J model] ⋮ Level-one highest weight representations of \(U_q[\widehat{gl(1|1)}\) and associated vertex operators] ⋮ The q-Wakimoto Realization of the Superalgebras $$U_{q}(\widehat{sl}(N|1))$$ and $$U_{q,p}(\widehat{sl}(N|1))$$ ⋮ Free field realization of quantum affine superalgebra $U_q(\widehat{{sl}}(N|1))$Uq(sl̂(N|1)) ⋮ Screenings and vertex operators of quantum superalgebra $U_q(\widehat{{sl}}(N|1))$Uq(sl̂(N|1))
Cites Work
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- Highest weight representations of \(U_q(\widehat{\text{sl}}(2|1))\) and correlation functions of the \(q\)-deformed supersymmetric \(t\)-\(J\) model
- Vertex operators of quantum affine Lie algebras \(U_ q(D_ n^{(1)})\)
- Vertex representations of quantum affine algebras
- Comments on the Drinfeld realization of the quantum affine superalgebra and its Hopft algebra structure
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