Euler–Riemann Zeta Function and Chebyshev–Stirling Numbers of the First Kind

Author:

Ballantine CristinaORCID,Merca MirceaORCID

Funder

Simons Foundation

Publisher

Springer Science and Business Media LLC

Subject

General Mathematics

Reference34 articles.

1. Abramowitz, M., Stegun, I.A.: Handbook of Mathematical Functions with Formulas, Graphs, and Mathematical Tables. Dover Publications, New York (1972)

2. Andrews, G.E., Littlejohn, L.L.: A combinatorial interpretation of the Legendre–Stirling numbers. Proc. AMS 137(8), 2581–2590 (2009)

3. Andrews, G.E., Gawronski, W., Littlejohn, L.L.: The Legendre–Stirling numbers. Discret. Math. 311, 1255–1272 (2011)

4. Andrews, G.E., Egge, E.S., Gawronski, W., Littlejohn, L.L.: The Jacobi–Stirling numbers. J. Comb. Theory Ser. A 120, 288–303 (2013)

5. Apostol, T.M.: Another elementary proof of Euler’s formula for $$\zeta (2n)$$ ζ ( 2 n ) . Am. Math. Mon. 80, 425–432 (1973)

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