2 citations · 3 across the 4 of their papers we have counts for
4 papers
A generalization of the duality for finite multiple harmonic q-series
Gaku Kawashima
Recently, Bradley studied partial sums of multiple q-zeta values and proved a duality result. In this paper, we present a generalization of his result.
Multiple series expressions for the Newton series which interpolate finite multiple harmonic sums
Gaku Kawashima
The Newton series which interpolate finite multiple harmonic sums are useful in the study of multiple zeta values (MZV's). In this paper, we prove that these Newton series can be w…
A generalization of the duality for multiple harmonic sums
Gaku Kawashima
The duality is a fundamental property of the finite multiple harmonic sums (MHS). In this paper, we prove a duality result for certain generalizations of MHS which appear naturally…
A class of relations among multiple zeta values
Gaku Kawashima
We 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 w…