Simone Blumer

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20212026

most citedGroups of p-absolute Galois type that are not absolute Galois groups

11 citations · 15 across the 9 of their papers we have counts for

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Showing 2023 · math.NTShow all

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math.NT2023★ 4 cited

Oriented right-angled Artin pro- $ℓ$ groups and maximal pro- $ℓ$ Galois groups

Simone Blumer, Claudio Quadrelli, Thomas S. Weigel

For a prime number $ℓ$ we introduce and study oriented right-angled Artin pro- $ℓ$ groups $G_{Γ, λ}$ (oriented pro- $ℓ$ RAAGs for short) associated to a finite oriented graph…

Oriented right-angled Artin pro-ℓ groups and maximal pro-ℓ Galois groups

Oriented right-angled Artin pro- $ℓ$ groups and maximal pro- $ℓ$ Galois groups