On integrable models related to the osp(1,2) Gaudin algebra
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- 1 July 1994
- journal article
- Published by AIP Publishing in Journal of Mathematical Physics
- Vol. 35 (7) , 3261-3272
Abstract
The osp(1,2) Gaudin algebra is defined and integrable models described by it are considered. The models include the osp(1,2) Gaudin magnet and the Dicke model related to it. Detailed discussion of the simplest cases of these models is presented. The effect of the presence of fermions on the separation of variables is indicated.Keywords
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This publication has 10 references indexed in Scilit:
- Quadrics on real Riemannian spaces of constant curvature: Separation of variables and connection with Gaudin magnetJournal of Mathematical Physics, 1992
- CLASSICAL YANG-BAXTER EQUATIONS AND QUANTUM gl(p, q)-GAUDIN MODELModern Physics Letters A, 1992
- Quantum group structure in a fermionic extension of the quantum harmonic oscillatorPhysics Letters B, 1991
- Separation of variables in the Gaudin modelJournal of Mathematical Sciences, 1989
- On quantum integrable models related to nonlinear quantum optics. An algebraic Bethe ansatz approachJournal of Mathematical Physics, 1989
- Classical Yang–Baxter equations and quantum integrable systemsJournal of Mathematical Physics, 1989
- Quantum OSP-invariant nonlinear Schr dinger equationLetters in Mathematical Physics, 1985
- Diagonalisation d'une classe d'hamiltoniens de spinJournal de Physique, 1976
- The 2:1 anisotropic oscillator, separation of variables and symmetry group in Bargmann spaceJournal of Mathematical Physics, 1975
- De problemate quodam mechanico, quod ad primam integralium ultraellipticorum classem revocatur.Journal für die reine und angewandte Mathematik (Crelles Journal), 1859