Abstract
-adic cyclotomic multiple zeta values depend on the choice of a number of iterations of the crystalline Frobenius of the pro-unipotent fundamental groupoid of . In this paper we study how the iterated Frobenius depends on the number of iterations, in relation with the computation of -adic cyclotomic multiple zeta values in terms of cyclotomic multiple harmonic sums. This provides new results on that computation and the definition of a new pro-unipotent harmonic action.
Citation
David Jarossay. "Pro-unipotent harmonic actions and dynamical properties of $p$-adic cyclotomic multiple zeta values." Algebra Number Theory 14 (7) 1711 - 1746, 2020. https://doi.org/10.2140/ant.2020.14.1711
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