Boson–fermion models for osp(1,2) and U q[osp(1,2)]
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Publication:4201727
DOI10.1063/1.530182zbMath0784.17016OpenAlexW2034454122WikidataQ60732531 ScholiaQ60732531MaRDI QIDQ4201727
Ioannis Tsohantjis, A. J. Bracken, Mark D. Gould
Publication date: 6 September 1993
Published in: Journal of Mathematical Physics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1063/1.530182
Quantum groups (quantized enveloping algebras) and related deformations (17B37) Quantum groups and related algebraic methods applied to problems in quantum theory (81R50)
Related Items (5)
Boson fermion realizations for the super-rotation algebra ⋮ Gaudin models with \(\mathcal U_q(\mathfrak{osp}(1|2))\) symmetry ⋮ Reducible Boson fermion realizations for osp(1‖2) and osp(3‖2) superalgebras ⋮ Linear operators with invariant polynomial space and graded algebra ⋮ Free field representation of \(\text{osp}(2|1)\) and \(\text{U}_q(\text{osp}(2|1))\) and \(N=1\) \((q\)-)superstring correlation functions
Cites Work
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- Universal R-matrix of the quantum superalgebra osp(2\(| 1)\)
- Supergroups and superalgebras in physics
- Multiparametric quantum deformation of the general linear supergroup
- Quantum Lie superalgebras and q-oscillators
- Inverse problem for periodic finite-zoned potentials in the theory of scattering
- Graded solutions of the Yang-Baxter relation and link polynomials
- Solutions of the graded classical Yang-Baxter equation and integrable models
- A q-analogue of Bargmann space and its scalar product
- A simple derivation of the quantum Clebsch–Gordan coefficients for SU(2)q
- The q-deformed boson realisation of the quantum group SU(n)qand its representations
- EXACT SOLUTIONS OF CONFORMAL FIELD THEORY IN TWO DIMENSIONS AND CRITICAL PHENOMENA
- Representations of Osp(2, 1) and the metaplectic representation
- Graded Lie algebras: Generalization of Hermitian representations
- Irreducible *-representations of Lie superalgebras B(0,n) with finite-degenerated vacuum
- Lie superalgebras
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