Add to ORKGWe document the discovery of two generating functions for zeta(2n+2), analogous to earlier work for zeta(2n+1) and zeta(4n+3), initiated by Koecher and pursued further by Borwein, Bradley and others
It is known that the numbers which occur in Apery's proof of the irrationality of zeta (2) have many...
AbstractIn this note, we obtain the following identities,∑a+b+c=nζ(2a,2b,2c)=58ζ(2n)−14ζ(2)ζ(2n−2),f...
International audienceWe give various contributions to the theory of Hurwitz zeta-function. An eleme...
We document the discovery of two generating functions forzeta(2n+2), analogous to earlier work for z...
We document the discovery of two generating functions for ζ(2n+2), analogous to earlier work for ζ(2...
Article submitted to the Journal of Number Theory In this article, we present a variety of evaluatio...
We present two new families of identities for the multiple zeta (star) values: The first one general...
International audienceWe study some classical identities for multiple zeta values and show that they...
By application of the Markov-WZ method, we prove a more general form of a bivariate generating fun...
Multiple zeta values are the numbers defined by the convergent series ζ(s1,s2,…,sk)=∑n1>n2>⋯>nk>0(1/...
CombinatoricsBy application of the Markov-WZ method, we prove a more general form of a bivariate gen...
Driven by an inspiring comment by Prof. H. M. Edwards, we present a method of evaluation of zeta(2n)...
Bernoulli numbers appear as special values of zeta functions at integers and identities relating the...
We address the problem of finding out the values of the Hurwitz zeta function at the positive intege...
In this note we present an elementary method of determining values of the zeta function ()zζ for 0, ...
It is known that the numbers which occur in Apery's proof of the irrationality of zeta (2) have many...
AbstractIn this note, we obtain the following identities,∑a+b+c=nζ(2a,2b,2c)=58ζ(2n)−14ζ(2)ζ(2n−2),f...
International audienceWe give various contributions to the theory of Hurwitz zeta-function. An eleme...
We document the discovery of two generating functions forzeta(2n+2), analogous to earlier work for z...
We document the discovery of two generating functions for ζ(2n+2), analogous to earlier work for ζ(2...
Article submitted to the Journal of Number Theory In this article, we present a variety of evaluatio...
We present two new families of identities for the multiple zeta (star) values: The first one general...
International audienceWe study some classical identities for multiple zeta values and show that they...
By application of the Markov-WZ method, we prove a more general form of a bivariate generating fun...
Multiple zeta values are the numbers defined by the convergent series ζ(s1,s2,…,sk)=∑n1>n2>⋯>nk>0(1/...
CombinatoricsBy application of the Markov-WZ method, we prove a more general form of a bivariate gen...
Driven by an inspiring comment by Prof. H. M. Edwards, we present a method of evaluation of zeta(2n)...
Bernoulli numbers appear as special values of zeta functions at integers and identities relating the...
We address the problem of finding out the values of the Hurwitz zeta function at the positive intege...
In this note we present an elementary method of determining values of the zeta function ()zζ for 0, ...
It is known that the numbers which occur in Apery's proof of the irrationality of zeta (2) have many...
AbstractIn this note, we obtain the following identities,∑a+b+c=nζ(2a,2b,2c)=58ζ(2n)−14ζ(2)ζ(2n−2),f...
International audienceWe give various contributions to the theory of Hurwitz zeta-function. An eleme...