Pages that link to "Item:Q2777904"

The following pages link to The Askey-Wilson function transform (Q2777904):

Displaying 23 items.

• Orthogonality relations and Cherednik identities for multivariable Baker-Akhiezer functions (Q387888) (← links)
• Multivariable Askey-Wilson function and bispectrality (Q539125) (← links)
• The vector-valued big \(q\)-Jacobi transform (Q734057) (← links)
• Askey-Wilson type functions with bound states (Q850536) (← links)
• In memoriam: Mizan Rahman (Q892180) (← links)
• An expansion formula for the Askey-Wilson function (Q1604432) (← links)
• Nevanlinna theory of the Askey-Wilson divided difference operator (Q1744543) (← links)
• A relativistic hypergeometric function (Q1772356) (← links)
• Connection problems for quantum affine KZ equations and integrable lattice models (Q2354008) (← links)
• Properties of generalized univariate hypergeometric functions (Q2384770) (← links)
• Bispectral extensions of the Askey-Wilson polynomials (Q2452486) (← links)
• Wilson function transforms related to Racah coefficients (Q2501128) (← links)
• Charting the \(q\)-Askey scheme. II. The \(q\)-Zhedanov scheme (Q2684671) (← links)
• A 𝑞-sampling theorem and product formula for continuous 𝑞-Jacobi functions (Q3432775) (← links)
• A sampling theorem related to the Wilson transform (Q3499051) (← links)
• A Paley-Wiener theorem for the Askey-Wilson function transform (Q3581107) (← links)
• Orthogonal Polynomials in Mathematical Physics (Q4577024) (← links)
• Dualities in the <i>q</i>‐Askey Scheme and Degenerate DAHA (Q4627034) (← links)
• Multiple Askey–Wilson polynomials and related basic hypergeometric multiple orthogonal polynomials (Q5147422) (← links)
• <i>q</i> 2-Kampé de Fériet series and sums of continuous dual <i>q</i>±2-Hahn polynomials (Q5266063) (← links)
• Tensor products of $U^{\prime }_q\bigl (\widehat{sl}(2)\bigr )$Uq′sl̂(2)-modules and the big <i>q</i>2-Jacobi function transform (Q5396276) (← links)
• (Q5693275) (← links)
• On the higher-rank Askey-Wilson algebras (Q6667530) (← links)