On elliptic product formulas for Jackson integrals associated with reduced root systems
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Publication:1272892
DOI10.1023/A:1008629309210zbMath0918.33013MaRDI QIDQ1272892
Publication date: 7 March 1999
Published in: Journal of Algebraic Combinatorics (Search for Journal in Brave)
Related Items
Orthogonality of Macdonald polynomials with unitary parameters, Askey-Wilson type integrals associated with root systems, A theta product formula for Jackson integrals associated with root systems, Connection formula for the Jackson integral of type \(A_n\) and elliptic Lagrange interpolation, Generalizations of the \(q\)-Morris constant term identity, A bilateral extension of the $q$-Selberg integral, The importance of the Selberg integral, Convergence and asymptotic behavior of Jackson integrals associated with irreducible reduced root systems., \(q\)-difference systems for the Jackson integral of symmetric Selberg type, Another proof of Gustafson's \(C_n\)-type summation formula via `elementary' symmetric polynomials, Bailey type summation formulas associated with the root system \(F_4^{\lor}\), Hyperbolic beta integrals, From \(p\)-adic to real Grassmannians via the quantum, \(q\)-difference shift for a \(BC_{n}\)-type Jackson integral arising from `elementary' symmetric polynomials, On $BC$ type basic hypergeometric orthogonal polynomials, Bailey type summation formulas associated with the root system \(G_{2}^{\vee}\), Classical discrete symplectic ensembles on the linear and exponential lattice: skew orthogonal polynomials and correlation functions, \(q\)-Selberg integrals and Koornwinder polynomials, Derivation of q-difference equation from connection matrix for selberg type jackson integrals
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