Euler-Riemann zeta function and Chebyshev-Stirling numbers of the first kind
From MaRDI portal
Publication:723842
DOI10.1007/s00009-018-1172-2zbMath1393.41011OpenAlexW2804814860MaRDI QIDQ723842
Mircea Merca, Cristina M. Ballantine
Publication date: 24 July 2018
Published in: Mediterranean Journal of Mathematics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s00009-018-1172-2
(zeta (s)) and (L(s, chi)) (11M06) Asymptotic approximations, asymptotic expansions (steepest descent, etc.) (41A60) Inequalities for sums, series and integrals (26D15)
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- On families of linear recurrence relations for the special values of the Riemann zeta function
- Total positivity properties of Jacobi-Stirling numbers
- Combinatorial interpretations of particular evaluations of complete and elementary symmetric functions
- Jacobi-Stirling polynomials and \(P\)-partitions
- The continuing story of zeta
- The cardinal sine function and the Chebyshev-Stirling numbers
- Combinatorial interpretations of the Jacobi-Stirling numbers
- The Jacobi-Stirling numbers
- A connection between Jacobi-Stirling numbers and Bernoulli polynomials
- The Legendre-Stirling numbers
- On the asymptotic normality of the Legendre-Stirling numbers of the second kind
- Jacobi-Stirling numbers, Jacobi polynomials, and the left-definite analysis of the classical Jacobi differential expression
- Asymptotics of the Chebyshev–Stirling numbers of the first kind
- A note on the Jacobi–Stirling numbers
- Asymptotics of Stirling and Chebyshev-Stirling Numbers of the Second Kind
- Euler and the Zeta Function
- Elementary Evaluation of ζ(2n)
- Finding ζ(2p) from a Product of Sines
- The Riemann Zeta Function With Even Arguments as Sums Over Integer Partitions
- An infinite sequence of inequalities involving special values of the Riemann zeta function
- An Elementary Proof of Euler's Formula for z(2m)
- A combinatorial interpretation of the Legendre-Stirling numbers
- New convolutions for complete and elementary symmetric functions
- On ∑<sup>∞</sup><sub>n = 1</sub> (1/n<sup>2k</sup>)
- Another Elementary Proof of Euler's Formula for ζ(2n)
- A New Method of Evaluating ζ(2n)
- A simple derivation of \(\zeta(1-K)=-B_K/K\).
This page was built for publication: Euler-Riemann zeta function and Chebyshev-Stirling numbers of the first kind