David Jarossay

activity

20172025

most cited

p

-adic multiple zeta values at roots of unity and

p

-adic pro-unipotent harmonic actions - IV-1 :

p

-adic multiple zeta values at roots of unity extended to sequences of integers of any sign

1 citations · 1 across the 4 of their papers we have counts for

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math.NT2017★ 1 cited

$p$ -adic multiple zeta values at roots of unity and $p$ -adic pro-unipotent harmonic actions - IV-1 : $p$ -adic multiple zeta values at roots of unity extended to sequences of integers of any sign

David Jarossay

This work is a study of $p$ -adic multiple zeta values at roots of unity ( $p$ MZV $μ_{N}$ 's), the $p$ -adic periods of the crystalline pro-unipotent fundamental groupoid of $(\mathbb{P…

math.NT2017

An explicit theory of $π_{1}^{\un,\crys}(\mathbb{P}^{1} - \{0,μ_{N},\infty\})$ - V-1 : The Frobenius extended to $π_{1}^{\un,\DR}(\mathbb{P}^{1} - \{0,μ_{p^αN},\infty\})$

David Jarossay

Let $p$ a prime number. For all $N \in N^{*}$ prime to $p$ , let $k_{N}$ be a finite field of characteristic $p$ containing a primitive $N$ -th root of unity. Let $X_{k_{…

p-adic multiple zeta values at roots of unity and p-adic pro-unipotent harmonic actions - IV-1 : p-adic multiple zeta values at roots of unity extended to sequences of integers of any sign

An explicit theory of $π_{1}^{\un,\crys}(\mathbb{P}^{1} - \{0,μ_{N},\infty\})$ - V-1 : The Frobenius extended to $π_{1}^{\un,\DR}(\mathbb{P}^{1} - \{0,μ_{p^αN},\infty\})$

$p$ -adic multiple zeta values at roots of unity and $p$ -adic pro-unipotent harmonic actions - IV-1 : $p$ -adic multiple zeta values at roots of unity extended to sequences of integers of any sign