AbstractWe prove a new class of relations among multiple zeta values (MZV's) which contains Ohno's relation. We also give the formula for the maximal number of independent MZV's of fixed weight, under our new relations. To derive our formula for MZV's, we consider the Newton series whose values at non-negative integers are finite multiple harmonic sums
Abstract. A generating function for specified sums of multiple zeta values is defined and a differen...
Ohno's relation is a well known formula among multiple zeta values. In this paper, we present its in...
In the present paper, we prove some generalizations of the sum formula for multiple zeta values by u...
AbstractIn this paper, we prove that certain parametrized multiple series satisfy the same relation ...
"Various aspects of multiple zeta values". July 23～26, 2013. edited by Kentaro Ihara. The papers pre...
AbstractWe prove that the Ohno–Zagier relation of multiple zeta values can be deduced from the regul...
"Various aspects of multiple zeta values". July 23～26, 2013. edited by Kentaro Ihara. The papers pre...
AbstractIn this paper we present a relation among the multiple zeta values which generalizes simulta...
In this paper, we introduce an explicit expanded series for multiple zeta values. The series is rapi...
AbstractWe prove that certain families of duality relations of the multiple zeta values (MZV's) are ...
AbstractWe establish a new class of relations, which we call the cyclic sum identities, among the mu...
We present a number of results about (finite) multiple harmonic sums modulo a prime, which provide i...
We show that a duality formula for certain parametrized multiple series yields numerous relations am...
AbstractWe discuss an algebraic connection between two kinds of multiple zeta values or their q-anal...
Multiple zeta values (MZVs, also called Euler sums or multiple harmonic series) are nested generaliz...
Abstract. A generating function for specified sums of multiple zeta values is defined and a differen...
Ohno's relation is a well known formula among multiple zeta values. In this paper, we present its in...
In the present paper, we prove some generalizations of the sum formula for multiple zeta values by u...
AbstractIn this paper, we prove that certain parametrized multiple series satisfy the same relation ...
"Various aspects of multiple zeta values". July 23～26, 2013. edited by Kentaro Ihara. The papers pre...
AbstractWe prove that the Ohno–Zagier relation of multiple zeta values can be deduced from the regul...
"Various aspects of multiple zeta values". July 23～26, 2013. edited by Kentaro Ihara. The papers pre...
AbstractIn this paper we present a relation among the multiple zeta values which generalizes simulta...
In this paper, we introduce an explicit expanded series for multiple zeta values. The series is rapi...
AbstractWe prove that certain families of duality relations of the multiple zeta values (MZV's) are ...
AbstractWe establish a new class of relations, which we call the cyclic sum identities, among the mu...
We present a number of results about (finite) multiple harmonic sums modulo a prime, which provide i...
We show that a duality formula for certain parametrized multiple series yields numerous relations am...
AbstractWe discuss an algebraic connection between two kinds of multiple zeta values or their q-anal...
Multiple zeta values (MZVs, also called Euler sums or multiple harmonic series) are nested generaliz...
Abstract. A generating function for specified sums of multiple zeta values is defined and a differen...
Ohno's relation is a well known formula among multiple zeta values. In this paper, we present its in...
In the present paper, we prove some generalizations of the sum formula for multiple zeta values by u...
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