Work

Vanishing of Brauer classes on K3 surfaces under reduction

Year: 2024

Type: article

Abstract: Given a Brauer class on a K3 surface defined over a number field, we prove that there exists infinitely many reductions where the Brauer class vanishes, under certain technical hypotheses, answering a question of Frei–Hassett–Várilly‐Alvarado.

Source: Journal of the London Mathematical Society

DOI: 10.1112/jlms.70051

Authors: Davesh Maulik, Salim Tayou

Institutions: Massachusetts Institute of Technology, Dartmouth College

Language: English

Topic: Algebraic Geometry and Number Theory

Subfield: Geometry and Topology

Field: Mathematics

Domain: Physical Sciences

Open Access status: green

Funder: National Science Foundation

Awards: Distribution of the Hodge and the Tate locus, Distribution of the Hodge and the Tate locus