Pages that link to "Item:Q5207303"

The following pages link to Two $q$-analogues of Euler’s formula $\zeta (2)=\pi ^2/6$ (Q5207303):

Displaying 8 items.

• Some \(q\)-supercongruences from a quadratic transformation by Rahman (Q2072208) (← links)
• On decomposition of \(\theta_2^{2n}(\tau)\) as the sum of Eisenstein series and cusp forms (Q2075070) (← links)
• A \(q\)-analogue for Euler's \(\zeta(6) = \pi^6/945\) (Q2299109) (← links)
• Some new \(q\)-congruences for truncated basic hypergeometric series: even powers (Q2302194) (← links)
• A \(q\)-analogue for Euler's evaluations of the Riemann zeta function (Q2316316) (← links)
• \(q\)-analogues of some series for powers of \(\pi\) (Q2660139) (← links)
• On two double series for \(\pi\) and their \(q\)-analogues (Q2689942) (← links)
• $q$-analogues of several $\pi $-formulas (Q4959710) (← links)