AbstractWe prove that certain families of duality relations of the multiple zeta values (MZV's) are consequences of the extended double shuffle relations (EDSR's), thereby proving a part of the conjecture that the EDSR's give all linear relations of the MZV's
We introduce an algebra which describes the multiplication structure of a family of q-series contain...
AbstractWe prove a new class of relations among multiple zeta values (MZV's) which contains Ohno's r...
We study the double shuffle relations satisfied by the double zeta values of level 2, and introduce ...
AbstractWe prove that the Ohno–Zagier relation of multiple zeta values can be deduced from the regul...
Kyushu University 21st Century COE Program Development of Dynamic Mathematics with High Functionalit...
Duality relations are deduced for tails of multiple-zeta values using elementary methods. These form...
ABSTRACT. We give a review of the proof of double shuffle rela-tions for p–adic multiple zeta values...
AbstractThe algebraic and combinatorial theory of shuffles, introduced by Chen and Ree, is further d...
AbstractWe prove that certain families of duality relations of the multiple zeta values (MZV's) are ...
Multiple zeta values (MZVs, also called Euler sums or multiple harmonic series) are nested generaliz...
"Various aspects of multiple zeta values". July 23～26, 2013. edited by Kentaro Ihara. The papers pre...
Extended double shuffle relations for multiple zeta values are obtained by using the fact that any p...
This is a survey of [EFl, EF2, EF3]. The purpose of this series of papers is: (1) to give a proof th...
publisherOHNO, Yasuo[Abstract] Multiple zeta values are known to be related to many objects, for exa...
Multiple zeta values (MZVs, also called Euler sums or multiple harmonic series) are nested generaliz...
We introduce an algebra which describes the multiplication structure of a family of q-series contain...
AbstractWe prove a new class of relations among multiple zeta values (MZV's) which contains Ohno's r...
We study the double shuffle relations satisfied by the double zeta values of level 2, and introduce ...
AbstractWe prove that the Ohno–Zagier relation of multiple zeta values can be deduced from the regul...
Kyushu University 21st Century COE Program Development of Dynamic Mathematics with High Functionalit...
Duality relations are deduced for tails of multiple-zeta values using elementary methods. These form...
ABSTRACT. We give a review of the proof of double shuffle rela-tions for p–adic multiple zeta values...
AbstractThe algebraic and combinatorial theory of shuffles, introduced by Chen and Ree, is further d...
AbstractWe prove that certain families of duality relations of the multiple zeta values (MZV's) are ...
Multiple zeta values (MZVs, also called Euler sums or multiple harmonic series) are nested generaliz...
"Various aspects of multiple zeta values". July 23～26, 2013. edited by Kentaro Ihara. The papers pre...
Extended double shuffle relations for multiple zeta values are obtained by using the fact that any p...
This is a survey of [EFl, EF2, EF3]. The purpose of this series of papers is: (1) to give a proof th...
publisherOHNO, Yasuo[Abstract] Multiple zeta values are known to be related to many objects, for exa...
Multiple zeta values (MZVs, also called Euler sums or multiple harmonic series) are nested generaliz...
We introduce an algebra which describes the multiplication structure of a family of q-series contain...
AbstractWe prove a new class of relations among multiple zeta values (MZV's) which contains Ohno's r...
We study the double shuffle relations satisfied by the double zeta values of level 2, and introduce ...
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