Abstract
The multiple zeta values are multivariate generalizations of the values of the Riemann zeta function at positive integers. The Bowman-Bradley theorem asserts that the multiple zeta values at the sequences obtained by inserting a fixed number of twos between $3,1,\dots,3,1$ add up to a rational multiple of a power of $\pi$. We show that an analogous theorem holds in a very strong sense for finite multiple zeta values, which have been investigated by Hoffman and Zhao among others and recently recast by Zagier.
Citation
Shingo Saito. Noriko Wakabayashi. "Bowman-Bradley type theorem for finite multiple zeta values." Tohoku Math. J. (2) 68 (2) 241 - 251, 2016. https://doi.org/10.2748/tmj/1466172771