activity
20142025
most citedOn distribution formulas for complex and -adic polylogarithms

4 citations · 10 across the 7 of their papers we have counts for

collaborators

7 papers

math.NT2025

Octagonal relations

Zdzislaw Wojtkowiak

We study the action of the absolute Galois group on the fundamental groups.

math.NT2018

A Note on the Main Conjecture over Q

Mahesh Kakde, Zdzislaw Wojtkowiak

In this note we show how the main conjecture of the Iwasawa theory over Q has a natural place in the context of the Galois representation of the Galois group on the…

math.NT2018

A Weak Euler Formula for l-adic Galois Double Zeta values

Zdzislaw Wojtkowiak

The fact that the double zeta values at n and m can be written as a sum of products of two zeta values and of zeta value at m+n, whenever n+m is odd is due to Euler. We shall show…

math.NT2017★ 1 cited

On adelic Hurwitz zeta measures

Hiroaki Nakamura, Zdzislaw Wojtkowiak

In this paper we construct a $\hat\mathbb{Z}$-valued measure on $\hat\mathbb{Z}$ which interpolates -adic Hurwitz zeta functions for all .

math.NT2017★ 4 cited

On distribution formulas for complex and -adic polylogarithms

Hiroaki Nakamura, Zdzislaw Wojtkowiak

We study an -adic Galois analogue of the distribution formulas for polylogarithms with special emphasis on path dependency and arithmetic behaviors. As a goal, we obtain a no…

math.NT2014★ 4 cited

Polylogarithmic analogue of the Coleman-Ihara formula, I

Hiroaki Nakamura, Kenji Sakugawa, Zdzislaw Wojtkowiak

The Coleman-Ihara formula expresses Soule's -adic characters restricted to -local Galois group as the Coates-Wiles homomorphism multiplied by -adic -values at positive…

math.NT2014★ 1 cited

On l-adic Galois L-functions

Zdzislaw Wojtkowiak

We are studing Galois actions on fundamental groups. Using towers of coverings we construct measures on the products of finite copies of Z_p. Using these measures we can calculate…