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In Theorem 4 below we prove that the space of shifted singular polynomials is isomorphic to that of singular polynomials as C S n -modules, and it has a basis consisting of

type Jackson integral (q-series) satisfies, as first order simultaneous q-difference equations with a concrete basis. As an application, we give a simple proof for the

[3] Ruijsenaars S.N.M., Elliptic integrable systems of Calogero–Moser type: Some new results on joint eigen- functions, in Proceedings of the 2004 Kyoto Workshop on Elliptic

In particu- lar, we see that these two qualitatively different kinds of formulas for basic hypergeometric functions are closely related: indeed, they are different limits of

In the case of complex periodic potential the spectrum of the matrix S of e can contain values located inside of the continuous spectrum of the corresponding Hamiltonian h and

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Taking the examples of Legendre and Hermite orthogonal polynomials, we show how to interpret the fact that these orthogonal polynomials are moments of other orthogonal polynomials

[12] Koornwinder T.H., Askey–Wilson polynomials for root systems of type BC, in Hypergeometric Functions on Domains of Positivity, Jack Polynomials, and Applications, Editor D.St.P.