C. Quadrelli

activity

20122026

most citedThe Kummerian Property and Maximal Pro-

p

Galois Groups

26 citations · 154 across the 26 of their papers we have counts for

collaborators

Showing 2021Show all

4 papers · 1 filter

math.GR2021★ 11 cited

Groups of p-absolute Galois type that are not absolute Galois groups

Simone Blumer, Alberto Cassella, Claudio Quadrelli

Let p be a prime. We study pro-p groups of p-absolute Galois type, as defined by Lam-Liu-Sharifi-Wake-Wang. We prove that the pro-p completion of the right-angled Artin group assoc…

math.GR2021★ 5 cited

Mild pro-p groups and the Koszulity conjectures

Jan Minac, Federico Pasini, Claudio Quadrelli +1

Let $p$ be a prime, and $F_{p}$ the field with $p$ elements. We prove that if $G$ is a mild pro- $p$ group with quadratic $F_{p}$ -cohomology algebra $H^\bullet(G,\math…

math.GR2021★ 3 cited

Chasing maximal pro-p Galois groups via 1-cyclotomicity

Claudio Quadrelli

Let $p$ be a prime. We prove that certain amalgamated free pro- $p$ products of Demushkin groups with pro- $p$ -cyclic amalgam cannot give rise to a 1-cyclotomic oriented pro- $p$ grou…

math.GR2021★ 6 cited

Oriented pro- $ℓ$ groups with the Bogomolov-Positselski property

Claudio Quadrelli, Thomas S. Weigel

For a prime number $ℓ$ we say that an oriented pro- $ℓ$ group $(G, θ)$ has the Bogomolov-Positselski property if the kernel of the canonical projection on its maximal $θ$ -abeli…

Groups of p-absolute Galois type that are not absolute Galois groups

Mild pro-p groups and the Koszulity conjectures

Chasing maximal pro-p Galois groups via 1-cyclotomicity

Oriented pro-ℓ groups with the Bogomolov-Positselski property

Oriented pro- $ℓ$ groups with the Bogomolov-Positselski property