On ∑^∞_{n = 1} (1/n^2k)

DOI10.2307/2688638zbMath0224.40008OpenAlexW2328069953MaRDI QIDQ5630127

Kenneth S. Williams

Publication date: 1971

Published in: Mathematics Magazine (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.2307/2688638

Mathematics Subject Classification ID

Bernoulli and Euler numbers and polynomials (11B68) Functional analytic methods in summability (40H05) Approximation to limiting values (summation of series, etc.) (40A25)

Related Items (11)

On families of linear recurrence relations for the special values of the Riemann zeta function ⋮ The Riemann Zeta Function With Even Arguments as Sums Over Integer Partitions ⋮ Beyond the Basel Problem, Part I ⋮ Trigonometric sums and Riemann zeta function ⋮ The free tangent law ⋮ Another proof of Euler’s formula for $\zeta(2k)$ ⋮ Reciprocal relations for trigonometric sums ⋮ The trace method for cotangent sums ⋮ Euler-Riemann zeta function and Chebyshev-Stirling numbers of the first kind ⋮ Green’s Functions and Euler’s Formula for $$\zeta (2n)$$ ⋮ Explicit evaluations and reciprocity theorems for finite trigonometric sums

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