Notes on a paper of Tyagi and Holm: A new integral representation for the Riemann Zeta function
arXiv:0710.0037
Abstract
It is shown that a new series representation of Riemann s Zeta function obtained by Tyagi and Holm leads to an interesting new recursion for Bernoulli numbers of even index as well as new representations of, and infinite series involving, Zeta functions of special (integer) argument.
3 pages