Classification of unitary and grade star irreps for U q (osp(2‖2n))
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Publication:4837368
DOI10.1063/1.531321zbMath0831.17003OpenAlexW1986087821WikidataQ60732537 ScholiaQ60732537MaRDI QIDQ4837368
Publication date: 20 February 1996
Published in: Journal of Mathematical Physics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1063/1.531321
Quantum groups (quantized enveloping algebras) and related deformations (17B37) Quantum groups and related algebraic methods applied to problems in quantum theory (81R50) Superalgebras (17A70)
Related Items (4)
A q-superdimension formula for irreps of type I quantum superalgebras ⋮ Lax operator for the quantized orthosymplectic superalgebraUq[osp(2|n)] ⋮ Lax operator for the quantised orthosymplectic superalgebra \(U_q[\text{osp} (m|n)\)] ⋮ The exact \(S\)-matrix for an \(\text{osp}(2| 2)\) disordered system.
Cites Work
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- A q-difference analogue of \(U({\mathfrak g})\) and the Yang-Baxter equation
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- Quantum groups and diagonalization of the braid generator
- The uniqueness theorem for the universal \(R\)-matrix
- Quantum Lie superalgebras and q-oscillators
- QUANTUM SUPERGROUPS AND SOLUTIONS OF THE YANG-BAXTER EQUATION
- The presentation and q deformation of special linear Lie superalgebras
- Classification of star and grade-star representations of C(n+1)
- Classification of all star irreps of gl(m‖n)
- Generalized Gel’fand invariants and characteristic identities for quantum groups
- Universal R matrices and invariants of quantum supergroups
- Reduced Wigner coefficients for U q[gl(n)]
- Graded Lie algebras: Generalization of Hermitian representations
- QUANTUM SUPERGROUPS, LINK POLYNOMIALS AND REPRESENTATION OF THE BRAID GENERATOR
- Finite-dimensional representations of Uq(C(n+1)) at arbitrary q
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