DOIAbstract
AbstractWe give a formula for sums of products of hypergeometric Bernoulli numbers. This formula is proved by using special values of multiple analogues of hypergeometric zeta functions
AbstractWe give a formula for sums of products of hypergeometric Bernoulli numbers. This formula is proved by using special values of multiple analogues of hypergeometric zeta functions
Abstract In this paper, we study three types of sums of products of ordered Bell and poly-Bernoulli ...
We consider a class of sums over products of Z-sums whose arguments differ by a symbolic integer. Su...
The sum formula is a basic identity of multiple zeta values that expresses a Riemann zeta value as a...
AbstractClosed expressions are obtained for sums of products of Bernoulli numbers of the form[formul...
AbstractIn this work we obtain a new approach to closed expressions for sums of products of Bernoull...
Abstract. A generating function for specified sums of multiple zeta values is defined and a differen...
In the present paper, we prove some generalizations of the sum formula for multiple zeta values by u...
Abstract In this paper, we consider three types of functions given by sums of finite products of Ber...
Abstract In a previous work, it was shown that Faber-Pandharipande-Zagier and Miki’s identities can ...
International audienceWe show that each member of a doubly infinite sequence of highly nonlinear exp...
Abstract In this paper, we give several characteristics of hypergeometric Bernoulli numbers, includi...
AbstractWe present some summation formulae for some special values of ratios of generalizedp-adic hy...
We perform a further investigation for the multiple zeta values and their variations and generalizat...
AbstractThe sum formula is a basic identity of multiple zeta values that expresses a Riemann zeta va...
AbstractIn this work, the authors present several formulas which compute the following Euler’s type ...
Abstract In this paper, we study three types of sums of products of ordered Bell and poly-Bernoulli ...
We consider a class of sums over products of Z-sums whose arguments differ by a symbolic integer. Su...
The sum formula is a basic identity of multiple zeta values that expresses a Riemann zeta value as a...
AbstractClosed expressions are obtained for sums of products of Bernoulli numbers of the form[formul...
AbstractIn this work we obtain a new approach to closed expressions for sums of products of Bernoull...
Abstract. A generating function for specified sums of multiple zeta values is defined and a differen...
In the present paper, we prove some generalizations of the sum formula for multiple zeta values by u...
Abstract In this paper, we consider three types of functions given by sums of finite products of Ber...
Abstract In a previous work, it was shown that Faber-Pandharipande-Zagier and Miki’s identities can ...
International audienceWe show that each member of a doubly infinite sequence of highly nonlinear exp...
Abstract In this paper, we give several characteristics of hypergeometric Bernoulli numbers, includi...
AbstractWe present some summation formulae for some special values of ratios of generalizedp-adic hy...
We perform a further investigation for the multiple zeta values and their variations and generalizat...
AbstractThe sum formula is a basic identity of multiple zeta values that expresses a Riemann zeta va...
AbstractIn this work, the authors present several formulas which compute the following Euler’s type ...
Abstract In this paper, we study three types of sums of products of ordered Bell and poly-Bernoulli ...
We consider a class of sums over products of Z-sums whose arguments differ by a symbolic integer. Su...
The sum formula is a basic identity of multiple zeta values that expresses a Riemann zeta value as a...
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