A sum-shuffle formula for zeta values in Tate algebras

Federico Pellarin (1)

1 ICJ - Institut Camille Jordan

We prove a sum-shuffle formula for double zeta values in Tate algebras. This follows from an analog result for double twisted power sums, implying that an F_p-vector space generated by multiple zeta values in Tate algebras is an F_p-algebra.

Domaines: Théorie des nombres [math.NT]

Federico Pellarin. A sum-shuffle formula for zeta values in Tate algebras. 2016. ⟨hal-01372952v2⟩