activity
20182021
most cited96120: The degree of the linear orbit of a cubic surface

1 citations · 1 across the 2 of their papers we have counts for

collaborators

6 papers

math.GR2021

On the structure of a poly- group

Madeline Weinstein

In this paper we study a certain class of polycyclic groups. We outline a method for constructing a poly- group by describing a process for selecting maps that ar…

math.AG20191 cited

96120: The degree of the linear orbit of a cubic surface

Laura Brustenga i Moncusí, Sascha Timme, Madeleine Weinstein

The projective linear group \(\pgl(\comp,4)\) acts on cubic surfaces, considered as points of . We compute the degree of the -dimensional projecti…

math.AG2019

The bottleneck degree of algebraic varieties

Sandra Di Rocco, David Eklund, Madeleine Weinstein

A bottleneck of a smooth algebraic variety is a pair of distinct points such that the Euclidean normal spaces at and contain the line…

math.AG2018

Voronoi Cells of Varieties

Diego Cifuentes, Kristian Ranestad, Bernd Sturmfels +1

Every real algebraic variety determines a Voronoi decomposition of its ambient Euclidean space. Each Voronoi cell is a convex semialgebraic set in the normal space of the variety a…

math.AG2018

Offset Hypersurfaces and Persistent Homology of Algebraic Varieties

Emil Horobet, Madeleine Weinstein

In this paper, we study the persistent homology of the offset filtration of algebraic varieties. We prove the algebraicity of two quantities central to the computation of persisten…

math.AG2018

Learning Algebraic Varieties from Samples

Paul Breiding, Sara Kalisnik Verovsek, Bernd Sturmfels +1

We seek to determine a real algebraic variety from a fixed finite subset of points. Existing methods are studied and new methods are developed. Our focus lies on aspects of topolog…