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Quantizing the discrete Painlevé VI equation : The Lax formalism

Published 2 Oct 2012 in math.QA, math-ph, math.MP, and nlin.SI | (1210.0915v1)

Abstract: A discretization of Painlev\'e VI equation was obtained by Jimbo and Sakai in 1996. There are two ways to quantize it: 1) use the affine Weyl group symmetry (of $D_5{(1)}$) (Hasegawa, 2011), 2) Lax formalism i.e. monodromy preserving point of view. It turns out that the second approach is also successful and gives the same quantization as in the first approach.

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