Mar 15, 2022
$t$-adic symmetric multiple zeta values for indices in which $1$ and $3$ appear alternately
- ,
- ,
We consider the symmetric multiple zeta values in $\mathcal{S}_m$ without
modulo $\pi^2$ reduction for indices in which $1$ and $3$ appear alternately.
We investigate those values that can be expressed as a polynomial of the
Riemann zeta values, and give a conjecturally complete list of explicit
formulas for such values.
modulo $\pi^2$ reduction for indices in which $1$ and $3$ appear alternately.
We investigate those values that can be expressed as a polynomial of the
Riemann zeta values, and give a conjecturally complete list of explicit
formulas for such values.
- Link information
- ID information
-
- arXiv ID : arXiv:2203.07701