Pages that link to "Item:Q3469605"
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The following pages link to The periodic relativistic Toda lattice: direct and inverse problem (Q3469605):
Displaying 19 items.
- A new discrete integrable system derived from a generalized Ablowitz-Ladik hierarchy and its Darboux transformation (Q444276) (← links)
- Darboux transformations and recursion operators for differential-difference equations (Q461566) (← links)
- On finite-zone solutions of relativistic Toda lattices (Q910780) (← links)
- Dimer models and integrable systems (Q1795696) (← links)
- New integrable lattice hierarchies (Q1957448) (← links)
- \(N\)-fold Darboux transformation and soliton solutions for the relativistic Toda lattice equation (Q2123419) (← links)
- Five-dimensional gauge theories and the local B-model (Q2145607) (← links)
- Algebro-geometric solutions for the Ruijsenaars-Toda hierarchy (Q2630287) (← links)
- R-matrices and higher Poisson brackets for integrable systems (Q2638444) (← links)
- Relativistic Toda systems (Q2640204) (← links)
- Canonically conjugate variables for the Korteweg-de Vries equation and the Toda lattice with periodic boundary conditions. (Q2749920) (← links)
- Mastersymmetries, angle variables, and recursion operator of the relativistic Toda lattice (Q3477706) (← links)
- Infinite relativistic Toda lattice: scattering problem and canonical structure (Q3979987) (← links)
- Discrete time Toda systems (Q4689482) (← links)
- The matrix Toda equations for coefficients of a matrix three-term recurrence relation (Q5216889) (← links)
- A unified construction for the algebro-geometric quasiperiodic solutions of the Lotka-Volterra and relativistic Lotka-Volterra hierarchy (Q5250086) (← links)
- Direct and inverse problems for the generalized relativistic Toda lattice and the connection with general orthogonal polynomials (Q5459003) (← links)
- Spectrum and orthogonality of the Bethe ansatz for the periodic \(q\)-difference Toda chain on \(\mathbb{Z}_{m+1}\) (Q6045747) (← links)
- Dimers for type D relativistic Toda model (Q6633823) (← links)
