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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.AG2023

Weak weak approximation and the Hilbert property for degree-two del Pezzo surfaces

Julian Lawrence Demeio, Sam Streeter, Rosa Winter

We prove that del Pezzo surfaces of degree over a field satisfy weak weak approximation if is a number field and the Hilbert property if is Hilbertian of characteri…

math.AG2022★ 1 cited

Torsion points and concurrent exceptional curves on del Pezzo surfaces of degree one

Julie Desjardins, Rosa Winter

The blow-up of the anticanonical base point on a del Pezzo surface of degree 1 gives rise to a rational elliptic surface with only irreducible fibers. The section…

math.AG2021

Recovery from Power Sums

Hana Melánová, Bernd Sturmfels, Rosa Winter

We study the problem of recovering a collection of numbers from the evaluation of power sums. This yields a system of polynomial equations, which can be underconstrained ($…

math.AG2021★ 2 cited

Density of rational points on a family of del Pezzo surfaces of degree one

Julie Desjardins, Rosa Winter

Let be an infinite field of characteristic 0, and a del Pezzo surface of degree with at least one -rational point. Various methods from algebraic geometry and arithm…

math.AG2020★ 3 cited

Linear Spaces of Symmetric Matrices with Non-Maximal Maximum Likelihood Degree

Kathlen Kohn, Rosa Winter, Yuhan Jiang

We study the maximum likelihood degree of linear concentration models in algebraic statistics. We relate the geometry of the reciprocal variety to that of semidefinite programming.…

math.AG2020

Fields of definition of elliptic fibrations on covers of certain extremal rational elliptic surfaces

Victoria Cantoral-Farfán, Alice Garbagnati, Cecília Salgado +2

We study K3 surfaces over a number field which are double covers of extremal rational elliptic surfaces. We provide a list of all elliptic fibrations on certain K3 surfaces tog…

math.AG2019

Concurrent lines on del Pezzo surfaces of degree one

Ronald van Luijk, Rosa Winter

Let be a del Pezzo surface of degree one over an algebraically closed field , and let be its canonical divisor. The morphism induced by the linear system …