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The spectral matrices of Toda solitons and the fundamental solution of some discrete heat equations

Luc Haine — 2005

Annales de l’institut Fourier

The Stieltjes spectral matrix measure of the doubly infinite Jacobi matrix associated with a Toda g -soliton is computed, using Sato theory. The result is used to give an explicit expansion of the fundamental solution of some discrete heat equations, in a series of Jackson’s q -Bessel functions. For Askey-Wilson type solitons, this expansion reduces to a finite sum.

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