A simple proof of an Aomoto-type extension of Askey's last conjectured Selberg \(q\)-integral
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Publication:5949575
DOI10.1006/jmaa.2000.7180zbMath1002.33011OpenAlexW2082545878MaRDI QIDQ5949575
Publication date: 7 January 2003
Published in: Journal of Mathematical Analysis and Applications (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1006/jmaa.2000.7180
Related Items (3)
Connection formula for the Jackson integral of type \(A_n\) and elliptic Lagrange interpolation ⋮ Hankel determinants, Hahn polynomials, and a formula of Krattenthaler ⋮ \(q\)-Selberg integrals and Macdonald polynomials
Cites Work
- A simple proof of an Aomoto-type extension of Gustafson's Askey-Wilson Selberg \(q\)-integral
- A \(_1\Psi_1\) summation theorem for Macdonald polynomials
- The Poincaré series of a Coxeter group
- A generalization of Selberg’s beta integral
- A Short Proof of Selberg’s Generalized Beta Formula
- Jacobi Polynomials Associated with Selberg Integrals
- A Proof of Some q-Analogues of Selberg’s Integral for $k=1$
- A Proof of Askey’s Conjectured q-Analogue of Selberg’s Integral and a Conjecture of Morris
- Une q-Intégrale de Selberg et Askey
- Ramanujan's Extensions of the Gamma and Beta Functions
- Some Basic Hypergeometric Extensions of Integrals of Selberg and Andrews
- Another q-Extension of the Beta Function
- Some q-Beta and Mellin–Barnes Integrals with Many Parameters Associated to the Classical Groups
- Multidimensional q-Beta Integrals
- Shorter Notes: A Simple Proof of Ramanujan's 1 Ψ 1 Sum
- A proof of the 𝑞-Macdonald-Morris conjecture for 𝐵𝐶_{𝑛}
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