Recent content by Simpel

that would be too easy, but that was my fault, as I should have better described what I meant by "similar". I am interested in expressing the Dirichlet eta function in terms of its partial sums, as well as of the partials sums of its critical line symmetrical one. So, I am looking for...

Concerning Hardy-Littlewood approximate functional equation for the \zeta function \zeta(s) = \sum_{n\leq x}\frac{1}{n^s} \ + \ \chi(s) \ \sum_{n\leq y}\frac{1}{n^{1-s}} \ + \ O(x^{-\sigma}+ \ |t|^{\frac{1}{2}-\sigma}y^{\sigma - 1}) does somebody know of any similar result for the...