activity
20152022
most citedOn variants of symmetric multiple zeta-star values and the cyclic sum formula

6 citations · 7 across the 6 of their papers we have counts for

collaborators

9 papers

math.NT2022

On the refined Kaneko-Zagier conjecture for general integer indices

Masataka Ono, Shuji Yamamoto

The refined Kaneko-Zagier conjecture claims that the algebras spanned by two kinds of "completed" finite multiple zeta values, called - and -MZVs, are isomorphic.…

math.NT2021

-adic symmetrization map on harmonic algebra

Masataka Ono

Bachmann, Takeyama and Tasaka introduced a -linear map , which we call the symmetrization map in this paper, on the harmonic algebra . They calculate…

math.NT2021

Ohno-type relation for interpolated multiple zeta values

Minoru Hirose, Hideki Murahara, Masataka Ono

We prove the Ohno-type relation for the interpolated multiple zeta values, which was introduced first by Yamamoto. Same type results for finite multiple zeta values are also given.…

math.NT2021

A note on -multiple zeta values

Masataka Ono, Kosuke Sakurada, Shin-ichiro Seki

For several evaluations of special values and several relations known only in -multiple zeta values or -multiple zeta values, we prove that they are u…

math.NT2020

Truncated -adic symmetric multiple zeta values and double shuffle relations

Masataka Ono, Shin-ichiro Seki, Shuji Yamamoto

We study a refinement of the symmetric multiple zeta value, called the -adic symmetric multiple zeta value, by considering its finite truncation. More precisely, two kinds of re…

math.NT20206 cited

On variants of symmetric multiple zeta-star values and the cyclic sum formula

Minoru Hirose, Hideki Murahara, Masataka Ono

The -adic symmetric multiple zeta values were defined Jarossay, which have been studied as a real analogue of -adic finite multiple zeta values. In this paper, w…