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math-phApr 10, 2010
12
citations (OpenAlex)
authors
  • Yasuhiko Yamada
arXiv abstractPDF
paper

Lax formalism for q-Painleve equations with affine Weyl group symmetry of type E^{(1)}_n

arXiv:1004.1687

Abstract

An explicit form of the Lax pair for the q-difference Painleve equation with affine Weyl group symmetry of type E^{(1)}_8 is obtained. Its degeneration to E^{(1)}_7, E^{(1)}_6 and D^{(1)}_5 cases are also given.

arXiv comment13 pages

References in corpus (1)

  • A geometric approach to tau-functions of difference Painlevé equations

Cited by in corpus (8)

  • Degenerations of Ruijsenaars-van Diejen operator and q-Painleve equations
  • Construction of a Lax Pair for the E6(1)​ q-Painlevé System
  • Lax pairs of discrete Painlevé equations: (A2​+A1​)(1) case
  • Semi-classical Orthogonal Polynomial Systems on Non-uniform Lattices, Deformations of the Askey Table and Analogs of Isomonodromy
  • Analytic solutions of q-P(A1​) near its critical points
  • Symmetries and Special Solutions of Reductions of the Lattice Potential KdV Equation
  • A Variation of the q-Painlevé System with Affine Weyl Group Symmetry of Type E7(1)​
  • The Lattice Structure of Connection Preserving Deformations for q-Painlevé Equations I
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