It was shown that numerous (known and new) results involving various special functions, such as the Hurwitz and Lerch zeta functions and Legendre chi function, could be established in a simple, general and unified manner. In this way, among others, we recovered the Wang and Williams-Zhang generalizations of the classical Eisenstein summation formula and obtained their previously unknown companion formulae. (C) 2010 Elsevier Ltd. All rights reserved
AbstractThe idea to use classical hypergeometric series and, in particular, well-poised hypergeometr...
The aim of our present work here is to present few results in the theory of Mellin transforms using ...
AbstractThe main purpose of this paper is using the mean value theorem of Dirichlet L-function and t...
It was shown that numerous (known and new) results involving various special functions, such as the ...
In this sequel to our recent note [D. Cvijovic, Values of the derivatives of the cotangent at ration...
It is shown that there exists a companion formula to Srivastavas formula for the Lipschitz-Lerch Zet...
AbstractIt is shown that there exists a companion formula to Srivastava’s formula for the Lipschitz–...
AbstractA multiplication theorem for the Lerch zeta function ϕ(s,a,ξ) is obtained, from which, when ...
In this sequel to our recent note [D. Cvijovic, Values of the derivatives of the cotangent at ration...
AbstractIn this sequel to our recent note [D. Cvijović, Values of the derivatives of the cotangent a...
In previous work, the authors discovered new examples of q-hypergeometric series related to the arit...
AbstractDixon’s classical summation theorem on F23(1)-series is reformulated as an equation of forma...
AbstractA variety of infinite series representations for the Hurwitz zeta function are obtained. Par...
AbstractWe deduce new q-series identities by applying inverse relations to certain identities for ba...
AbstractThe authors present a systematic investigation of the following log-gamma integral: ∫0zlogΓ(...
AbstractThe idea to use classical hypergeometric series and, in particular, well-poised hypergeometr...
The aim of our present work here is to present few results in the theory of Mellin transforms using ...
AbstractThe main purpose of this paper is using the mean value theorem of Dirichlet L-function and t...
It was shown that numerous (known and new) results involving various special functions, such as the ...
In this sequel to our recent note [D. Cvijovic, Values of the derivatives of the cotangent at ration...
It is shown that there exists a companion formula to Srivastavas formula for the Lipschitz-Lerch Zet...
AbstractIt is shown that there exists a companion formula to Srivastava’s formula for the Lipschitz–...
AbstractA multiplication theorem for the Lerch zeta function ϕ(s,a,ξ) is obtained, from which, when ...
In this sequel to our recent note [D. Cvijovic, Values of the derivatives of the cotangent at ration...
AbstractIn this sequel to our recent note [D. Cvijović, Values of the derivatives of the cotangent a...
In previous work, the authors discovered new examples of q-hypergeometric series related to the arit...
AbstractDixon’s classical summation theorem on F23(1)-series is reformulated as an equation of forma...
AbstractA variety of infinite series representations for the Hurwitz zeta function are obtained. Par...
AbstractWe deduce new q-series identities by applying inverse relations to certain identities for ba...
AbstractThe authors present a systematic investigation of the following log-gamma integral: ∫0zlogΓ(...
AbstractThe idea to use classical hypergeometric series and, in particular, well-poised hypergeometr...
The aim of our present work here is to present few results in the theory of Mellin transforms using ...
AbstractThe main purpose of this paper is using the mean value theorem of Dirichlet L-function and t...