Pages that link to "Item:Q5962078"
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The following pages link to Using Fourier-Legendre expansions to derive series for \(\frac{1}{\pi}\) and \(\frac{1}{\pi^{2}}\) (Q5962078):
Displaying 17 items.
- \(\pi \)-formulas implied by Dougall's summation theorem for \(_{5} F _{4}\)-series (Q411277) (← links)
- A summation formula and Ramanujan type series (Q764949) (← links)
- From Wallis and Forsyth to Ramanujan (Q1633152) (← links)
- On the interplay between hypergeometric series, Fourier-Legendre expansions and Euler sums (Q2011336) (← links)
- Extensions of the classical theorems for very well-poised hypergeometric functions (Q2314600) (← links)
- On the interplay among hypergeometric functions, complete elliptic integrals, and Fourier-Legendre expansions (Q2320074) (← links)
- Extensions of Ramanujan's two formulas for \(1/\pi\) (Q2444489) (← links)
- On a \(q\)-deformation of modular forms (Q2633811) (← links)
- Accelerating Dougall's \(_{5}F_{4}\)-sum and infinite series involving \(\pi\) (Q2862541) (← links)
- GAUSS SUMMATION AND RAMANUJAN-TYPE SERIES FOR 1/π (Q3225618) (← links)
- (Q5026955) (← links)
- (Q5074303) (← links)
- Hypergeometry of the Parbelos (Q5207474) (← links)
- Further WZ-based methods for proving and generalizing Ramanujan's series (Q6044157) (← links)
- Applications of a hypergeometric identity and Ramanujan-like series (Q6186330) (← links)
- Legendre expansions of products of functions with applications to nonlinear partial differential equations (Q6549555) (← links)
- On the Basel Problem and the Square of Gregory’s Series (Q6581441) (← links)
