Pages that link to "Item:Q2014267"
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The following pages link to Lax representation of the hyperbolic van Diejen dynamics with two coupling parameters (Q2014267):
Displaying 11 items.
- Trigonometric and elliptic Ruijsenaars-Schneider systems on the complex projective space (Q331658) (← links)
- The classical hyperbolic Askey-Wilson dynamics without bound states (Q949208) (← links)
- The Lax representation for an integrable class of relativistic dynamical systems (Q1098022) (← links)
- Global description of action-angle duality for a Poisson-Lie deformation of the trigonometric \(\mathrm {BC}_n\) Sutherland system (Q1735504) (← links)
- Self-duality and scattering map for the hyperbolic van Diejen systems with two coupling parameters (with an Appendix by S. Ruijsenaars) (Q1749257) (← links)
- Lax matrices for a 1-parameter subfamily of van Diejen-Toda chains (Q2230115) (← links)
- Quantum Lax pairs via Dunkl and Cherednik operators (Q2421540) (← links)
- On factorized Lax pairs for classical many-body integrable systems (Q5207964) (← links)
- Gradient system for the roots of the Askey-Wilson polynomial (Q5238103) (← links)
- The action–angle dual of an integrable Hamiltonian system of Ruijsenaars–Schneider–van Diejen type (Q5357462) (← links)
- Quantum-classical correspondence for gl(1|1) supersymmetric Gaudin magnet with boundary (Q5871999) (← links)
