Rosa Winter

activity

20192026

most citedLinear Spaces of Symmetric Matrices with Non-Maximal Maximum Likelihood Degree

3 citations · 7 across the 7 of their papers we have counts for

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math.NT2026

The Hasse norm principle for $A_{4}$ -quartic extensions of global function fields

Anand Deopurkar, Rachel Newton, Vaidehee Thatte +1

For a finite extension of global fields $K / k$ , the norm map $N_{K / k} : K^{\times} \to k^{\times}$ extends to a map on idèle groups. The Hasse norm principle holds if every element of $…

math.NT2023

Campana points on diagonal hypersurfaces

Francesca Balestrieri, Julia Brandes, Miriam Kaesberg +3

We construct an integral model for counting Campana points of bounded height on diagonal hypersurfaces of degree greater than one, and give an asymptotic formula for their number,…

The Hasse norm principle for A4​-quartic extensions of global function fields

Campana points on diagonal hypersurfaces

The Hasse norm principle for $A_{4}$ -quartic extensions of global function fields