Pages that link to "Item:Q2781259"

The following pages link to A simple proof of Bailey's very-well-poised \({}_{6}\psi_{6}\) summation (Q2781259):

Displaying 14 items.

• \(q\)-extensions of Dougall's bilateral \(_2H_2\)-series (Q539138) (← links)
• New multiple \(_{6} \psi _{6}\) summation formulas and related conjectures (Q638611) (← links)
• A 21st century proof of Dougall's hypergeometric sum identity (Q750683) (← links)
• On the very-well-poised bilateral basic hypergeometric series (Q968859) (← links)
• A new multivariable \(_{6 } \psi _{6 }\) summation formula (Q2269013) (← links)
• \(q\)-difference equations for Askey-Wilson type integrals via \(q\)-polynomials (Q2396663) (← links)
• On a new transformation formula for bilateral \(_6{\psi }_6\) series and applications (Q2397064) (← links)
• On the bilateral series \({}_5\psi_5\) (Q2473812) (← links)
• Bailey's very well-poised \(_6\psi_6\)-series identity (Q2500611) (← links)
• Another proof of Bailey's \({}_6\psi_6\) summation (Q2567991) (← links)
• On Jackson’s proof of Ramanujan’s 1ψ1 summation formula (Q3133115) (← links)
• Two expansion formulas involving the Rogers–Szegő polynomials with applications (Q5248137) (← links)
• An equivalency of Bailey’s very-well-poised $_6\psi _6$ summation and Weierstrass’ theta function identity (Q5384819) (← links)
• A common recursive formula for Ramanujan’s ₁𝜓₁ and Bailey’s very-well-poised ₆𝜓₆ summation formulas (Q6083345) (← links)