Add to ORKGThis is a preprint of an article published in The Ramanujan Journal 5 (2001), no.2, pp.153-157. The original publication is available at www.springerlink.comIn this paper, we use elementary methods to derive some new identities for special values of the Riemann zeta function
AbstractRecently, R. Tauraso established finite p-analogues of Apéryʼs famous series for ζ(2) and ζ(...
AbstractWe shall extract the essence of the Adamchik–Srivastava generating function method (Analysis...
Contains a correction with respect to the printed versionWe provide sharp estimates for the number o...
We consider some finite binomial sums involving the derivatives of the binomial coefficient and deve...
AbstractWe prove two identities involving Dirichlet series, in the denominators of whose terms sums ...
In this paper, we prove a formula, expressing, in terms of the psi function and of the Riemann zeta ...
AbstractIn this paper, we give some explicit evaluations of multiple zeta-star values which are rati...
The aim of our present work here is to present few results in the theory of Mellin transforms using ...
In this paper, we prove a formula, expressing, in terms of the psi function and of the Riemann zeta ...
An identity for the finite sum 1^N rac{z^n}{q^n-r} is given. Related sums (or series) were studied ...
Assuming an averaged form of Mertens' conjecture and that the ordinates of the non-trivial zeros of ...
AbstractKnowing the number of solutions for a Diophantine equation is an important step to study var...
summary:We give higher-power generalizations of the classical Lerch formula for the gamma function
In this paper, on the assumption of the Riemann hypothesis, we give explicit upper bounds on the dif...
summary:We give higher-power generalizations of the classical Lerch formula for the gamma function
AbstractRecently, R. Tauraso established finite p-analogues of Apéryʼs famous series for ζ(2) and ζ(...
AbstractWe shall extract the essence of the Adamchik–Srivastava generating function method (Analysis...
Contains a correction with respect to the printed versionWe provide sharp estimates for the number o...
We consider some finite binomial sums involving the derivatives of the binomial coefficient and deve...
AbstractWe prove two identities involving Dirichlet series, in the denominators of whose terms sums ...
In this paper, we prove a formula, expressing, in terms of the psi function and of the Riemann zeta ...
AbstractIn this paper, we give some explicit evaluations of multiple zeta-star values which are rati...
The aim of our present work here is to present few results in the theory of Mellin transforms using ...
In this paper, we prove a formula, expressing, in terms of the psi function and of the Riemann zeta ...
An identity for the finite sum 1^N rac{z^n}{q^n-r} is given. Related sums (or series) were studied ...
Assuming an averaged form of Mertens' conjecture and that the ordinates of the non-trivial zeros of ...
AbstractKnowing the number of solutions for a Diophantine equation is an important step to study var...
summary:We give higher-power generalizations of the classical Lerch formula for the gamma function
In this paper, on the assumption of the Riemann hypothesis, we give explicit upper bounds on the dif...
summary:We give higher-power generalizations of the classical Lerch formula for the gamma function
AbstractRecently, R. Tauraso established finite p-analogues of Apéryʼs famous series for ζ(2) and ζ(...
AbstractWe shall extract the essence of the Adamchik–Srivastava generating function method (Analysis...
Contains a correction with respect to the printed versionWe provide sharp estimates for the number o...