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19922025
most citedLax pair for the Adler (lattice Krichever-Novikov) System

208 citations · 1.4k across the 68 of their papers we have counts for

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hep-th1994★ 68 cited

Integrable Time-Discretisation of the Ruijsenaars-Schneider Model

F. W. Nijhoff, O. Ragnisco, V. B. Kuznetsov

An exactly integrable symplectic correspondence is derived which in a continuum limit leads to the equations of motion of the relativistic generalization of the Calogero-Moser syst…

hep-th1994

Discrete-time Calogero-Moser Model and Lattice KP Equations

F. W. Nijhoff, G. D. Pang

We introduce an integrable time-discretized version of the classical Calogero-Moser model, which goes to the original model in a continuum limit. This discrete model is obtained fr…

hep-th1994★ 43 cited

A time-discretized version of the Calogero-Moser model

Frank W. Nijhoff, Gen-Di Pang

We introduce an integrable time-discretized version of the classical Calogero-Moser model, which goes to the original model in a continuum limit. This discrete model is obtained fr…

hep-th1993★ 19 cited

On a q-Deformation of the Discrete Painlevé I Equation and q-Orthogonal Polynomials

F. W. Nijhoff

I present a -analog of the discrete Painlevé I equation, and a special realization of it in terms of -orthogonal polynomials.

hep-th1993★ 8 cited

Integrability and Fusion Algebra for Quantum Mappings

F. W. Nijhoff, H. W. Capel

We apply the fusion procedure to a quantum Yang-Baxter algebra associated with time-discrete integrable systems, notably integrable quantum mappings. We present a general construct…

hep-th1992★ 6 cited

Integrable Quantum Mappings and Quantization Aspects of Integrable Discrete-time Systems

F. W. Nijhoff, H. W. Capel

We study a quantum Yang-Baxter structure associated with non-ultralocal lattice models. We discuss the canonical structure of a class of integrable quantum mappings, i.e. canonical…