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Special polynomials related to the supersymmetric eight-vertex model. II. Schrödinger equation

Hjalmar Rosengren (Institutionen för matematiska vetenskaper, matematik)
(2013)
[Preprint]

We show that symmetric polynomials previously introduced by the author satisfy a certain differential equation. After a change of variables, it can be written as a non-stationary Schrödinger equation with elliptic potential, which is closely related to the Knizhnik-Zamolodchikov-Bernard equation and to the canonical quantization of the Painlevé VI equation. In a subsequent paper, this will be used to construct a four-dimensional lattice of tau functions for Painlevé VI.



Denna post skapades 2014-01-07. Senast ändrad 2014-09-29.
CPL Pubid: 191367

 

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Institutioner (Chalmers)

Institutionen för matematiska vetenskaper, matematik (2005-2016)

Ämnesområden

Matematik
Fysik

Chalmers infrastruktur