A. Cadoret

activity

20152018

most citedIntegral and adelic aspects of the Mumford-Tate conjecture

6 citations · 6 across the 3 of their papers we have counts for

collaborators

5 papers

math.AG2018

A note on images of Galois representations (with an application to a result of Litt)

Anna Cadoret, Ben Moonen

Let $X$ be a variety (possibly non-complete or singular) over a finitely generated field $k$ of characteristic $0$ . For a prime number $ℓ$ , let $ρ_{ℓ}$ be the Galois representa…

math.AG2018

Reconstructing function fields from Milnor K-theory

Anna Cadoret, Alena Pirutka

Let $F$ be a finitely generated regular field extension of transcendence degree $\geq 2$ over a perfect field $k$ . We show that the multiplicative group $F^{\times} / k^{\times}$ endowed…

math.AG2018

A remark on uniform boundedness for Brauer groups

Anna Cadoret, François Charles

The Tate conjecture for divisors on varieties over number fields is equivalent to finiteness of $ℓ$ -primary torsion in the Brauer group. We show that this finiteness is actually…

math.NT2017

Geometric monodromy -- semisimplicity and maximality

Anna Cadoret, Chun Yin Hui, Akio Tamagawa

Let $X$ be a connected scheme, smooth and separated over an algebraically closed field $k$ of characteristic $p \geq 0$ , let $f : Y \to X$ be a smooth proper morphism and $x$ a…

math.AG2015★ 6 cited

Integral and adelic aspects of the Mumford-Tate conjecture

Anna Cadoret, Ben Moonen

Let $Y$ be an abelian variety over a subfield $k \subset C$ that is of finite type over $Q$ . We prove that if the Mumford-Tate conjecture for $Y$ is true, then al…