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All $q$-Painlev\'e equations which are obtained from the $q$-analog of the sixth Painlev\'e equation are expressed in a Lax formalism.
G. D. Birkhoff, The generalized Riemann problem for linear differential equations and the allied problems for linear difference and q q -difference equations, Proc. Amer. Acad. Arts Sci
1913
Earlier work this paper cites.
B. Grammticos, A. Ramani and V. G. Papageorgiou, Do integrable mappings have the Painlevé property?, Phys. Rev. Lett
1991
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A. Ramani, B. Grammaticos and J. Hietarinta, Discrete versions of the Painlevé equations, Phys. Rev. Lett
1991
Earlier work this paper cites.
M. Jimbo and H. Sakai, A q q -analog of the sixth Painlevé equation, Lett. Math. Phys
1996
Earlier work this paper cites.
A. Ramani, B. Grammaticos, T. Tamizhmani and K. M. Tamizhmani, Special function solutions of the discrete painlevé equations, Comput. Math. Appl
2001
Cited alongside, same era.
H. Sakai, Rational surfaces associated with affine root systems and geometry of the Painlevé equations, Comm. Math. Phys
2001
Cited alongside, same era.
H. Sakai, A q q -analog of the Garnier system, Funkcial. Ekvac
2005
Cited alongside, same era.
H. Sakai, Lax form of the q q -Painlevé equation associated with the A 2 ( 1 ) A_{2}^{(1)} surface, J. Phys. A: Math. Gen
2006
Later among the works it cites.
M. Hay, J. Hietarinta, N. Joshi and F. Nijhoff, A Lax pair for a lattice modified KdV equation, reductions to q q -Painlevé equations and associated Lax pairs, J. Phys. A: Math. Theor
2007
Later among the works it cites.
H. Sakai, Problem: discrete Painlevé equations and their Lax forms, RIMS Kôkyûroku Bessatsu
2007
Later among the works it cites.
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