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20182026
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math.AG2026

Fundamental group schemes of globally F-regular varieties

Charles Vial

We prove that every tower of connected quasi-torsor covers of a connected normal globally -regular projective variety over an algebraically closed field of positive characterist…

math.AG2024

The Beauville-Voisin-Franchetta conjecture and LLSS eightfolds

Robert Laterveer, Charles Vial

The Chow rings of hyper-Kähler varieties are conjectured to have a particularly rich structure. In this paper, we formulate a conjecture that combines the Beauville-Voisin conjectu…

math.AG2023

On proper splinters in positive characteristic

Johannes Krah, Charles Vial

While the splinter property is a local property for Noetherian schemes in characteristic zero, Bhatt observed that it imposes strong conditions on the global geometry of proper sch…

math.AG2021

The Walker Abel-Jacobi map descends

Jeff Achter, Sebastian Casalaina-Martin, Charles Vial

For a complex projective manifold, Walker has defined a regular homomorphism lifting Griffiths' Abel-Jacobi map on algebraically trivial cycle classes to a complex abelian variety,…

math.AG2020

On the image of the second l-adic Bloch map

Jeff Achter, Sebastian Casalaina-Martin, Charles Vial

For a smooth projective geometrically uniruled threefold defined over a perfect field we show that there exists a canonical abelian variety over the field, namely the second algebr…

math.AG2020

Zero-cycles on double EPW sextics

Robert Laterveer, Charles Vial

The Chow rings of hyperKähler varieties are conjectured to have a particularly rich structure. In this paper, we focus on the locally complete family of double EPW sextics and esta…