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Universal $\mathbb{F}_q-$Family of $v-$adic Multiple Zeta Values over Function Fields

Published 22 Dec 2019 in math.NT and math.CO | (1912.10516v1)

Abstract: This paper aims to study the $\mathbb{F}_q-$linear relations between interpolated $v-$adic multiple zeta values over function fields. We proved a universal family of linear relations of interpolated $v-$adic MZVs, which is conjectured to generate all linear relations over $\mathbb{F}_q$. At the end of the paper, we also show that these relations can be generalized to all multiple harmonic type sums.

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