Pages that link to "Item:Q2371855"

The following pages link to Curious extensions of Ramanujan's \(_1\psi_1\) summation formula (Q2371855):

Displaying 14 items.

• New curious bilateral \(q\)-series identities (Q398539) (← links)
• The \(t\)-coefficient method to partial theta function identities and Ramanujan's \(_1 \psi_1\) summation formula (Q714100) (← links)
• Common extension of bilateral series for Andrews' \(q\)-Bailey and \(q\)-Gauss sums (Q971863) (← links)
• Bilateral \(q\)-series identities and reciprocal formulae (Q985042) (← links)
• A new \(A_n\) extension of Ramanujan's \(_1\psi_1\) summation with applications to multilateral \(A_n\) series. (Q1415047) (← links)
• Ramanujan's \(_{1}\psi_{1}\) summation theorem -- perspective, announcement of bilateral \(q\)-Dixon-Anderson and \(q\)-Selberg integral extensions, and context -- (Q2258618) (← links)
• Two matrix inversions associated with the Hagen-Rothe formula, their \(q\)-analogues and applications (Q2431617) (← links)
• (Q3115046) (← links)
• Chapter 16 of Ramanujan’s second notebook: theta-functions and 𝑞-series (Q3679493) (← links)
• (Q5192294) (← links)
• (Q5361101) (← links)
• (Q5486640) (← links)
• Some identities of certain basic hypergeometric series and their applications to mock theta functions (Q6089331) (← links)
• Applications of Tannery's theorem to Bailey's \(_6 \psi_6\) summation (Q6614360) (← links)