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

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

collaborators

6 papers

math.CO2020

Polymake.jl: A new interface to polymake

Marek Kaluba, Benjamin Lorenz, Sascha Timme

We present the Julia interface Polymake.jl to polymake, a software for research in polyhedral geometry. We describe the technical design and how the integration into Julia makes it…

math.NA2020

Backward Error Measures for Roots of Polynomials

Simon Telen, Sascha Timme, Marc Van Barel

We analyze different measures for the backward error of a set of numerical approximations for the roots of a polynomial. We focus mainly on the element-wise mixed backward error in…

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…

stat.CO2019

Estimating linear covariance models with numerical nonlinear algebra

Bernd Sturmfels, Sascha Timme, Piotr Zwiernik

Numerical nonlinear algebra is applied to maximum likelihood estimation for Gaussian models defined by linear constraints on the covariance matrix. We examine the generic case as w…

math.AG2019

3264 Conics in a Second

Paul Breiding, Bernd Sturmfels, Sascha Timme

Enumerative algebraic geometry counts the solutions to certain geometric constraints. Numerical algebraic geometry determines these solutions for any given instance. This article i…

math.NA2019

Mixed Precision Path Tracking for Polynomial Homotopy Continuation

Sascha Timme

This article develops a new predictor-corrector algorithm for numerical path tracking in the context of polynomial homotopy continuation. In the corrector step it uses a newly deve…