Separation of variables for the quantum relativistic Toda lattices
arXiv:hep-th/9402111
Abstract
We consider quantum analogs of the relativistic Toda lattices and give new -operators for these models. Making use of the variable separation the spectral problem for the quantum integrals of motion is reduced to solving one-dimensional separation equations.
arXiv comment13 pp., AMSTex, Report 94-07, Mathematical preprint series, University of Amsterdam
Cited by in corpus (14)
- Deformed Dolan-Grady relations in quantum integrable models
- Faces of Relativistic Toda Chain
- Dimer Models and Integrable Systems
- Coupling integrable field theories to mechanical systems at the boundary
- Completely Integrable Systems Associated with Classical Root Systems
- Quantization scheme for modular q-difference equations
- Relativistic Toda chain
- q-Boson in Quantum Integrable Systems
- Solution of Baxter equation for the -Toda and Toda chains by NLIE
- Quantum relativistic Toda chain at root of unity: isospectrality, modified Q-operator and functional Bethe ansatz
- Relativistic Toda chain at root of unity III. Relativistic Toda chain hierarchy
- Relativistic Toda Chain with Boundary Interaction at Root of Unity
- On a Trivial Family of Noncommutative Integrable Systems
- Baxterization of GL_q(2) and its application to the Liouville model and some other models on a lattice