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A geometric generalization of the square sieve with an application to cyclic covers over global function fields

ALGEBRAIC GEOMETRY & NUMBER THEORY SEMINAR

Date: Thursday, December 16, 2021 16:00 - 17:00
Speaker: A. C. Cojocaru (University of Illinois at Chicago and Institute of Mathematics of the Romanian Academy)
Location: https://mathseminars.org/seminar/AGNTISTA
Series: Mathematics and CS Seminar
Host: Tim Browning

We formulate a geometric generalization of the square sieve and use it to study the number of points of bounded height on a prime degree cyclic cover of the n-th projective space over $\mathbb{F}_q(T)$. This is joint work with Alina Bucur, Matilde N. Lalin, and Lillian B. Pierce


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