activity
20102026
most citedComputing the Real Isolated Points of an Algebraic Hypersurface

2 citations · 6 across the 8 of their papers we have counts for

collaborators

10 papers

math.MG2026

Voronoi-Based Vacuum Leakage Detection in Composite Manufacturing

Christoph Brauer, Arne Hindersmann, Timo de Wolff

In this article, we investigate vacuum leakage detection problems in composite manufacturing. Our approach uses Voronoi diagrams, a well-known structure in discrete geometry. The V…

math.CO2025

Nonnegativity of signomials with Newton simplex over -convex sets

Gennadiy Averkov, Jonas Ellwanger, Thorsten Theobald +1

We study a class of signomials whose positive support is the set of vertices of a simplex and which may have several negative support points in the simplex. Various groups of autho…

math.AG2022

A Generalized Muirhead Inequality and Symmetric Sums of Nonnegative Circuits

Janin Heuer, Ngoc Mai Tran, Timo de Wolff

Circuit polynomials are a certificate of nonnegativity for real polynomials, which can be derived via a generalization of the classical inequality of arithmetic and geometric means…

cs.CG2020★ 2 cited

Computing the Real Isolated Points of an Algebraic Hypersurface

Huu Phuoc Le, Mohab Safey El Din, Timo de Wolff

Let be the field of real numbers. We consider the problem of computing the real isolated points of a real algebraic set in given as the vanishing set of…

math.CO2019

Initial Steps in the Classification of Maximal Mediated Sets

Jacob Hartzer, Olivia Röhrig, Timo de Wolff +1

Maximal mediated sets (MMS), introduced by Reznick, are distinguished subsets of lattice points in integral polytopes with even vertices. MMS of Newton polytopes of AGI-forms and n…

cs.SC2018

Computing Elimination Ideals and Discriminants of Likelihood Equations

Xiaoxian Tang, Timo De Wolff, Rukai Zhao

We develop a probabilistic algorithm for computing elimination ideals of likelihood equations, which is for larger models by far more efficient than directly computing Groebner bas…

cs.DS2018★ 1 cited

Optimization over the Boolean Hypercube via Sums of Nonnegative Circuit Polynomials

Mareike Dressler, Adam Kurpisz, Timo de Wolff

Various key problems from theoretical computer science can be expressed as polynomial optimization problems over the boolean hypercube. One particularly successful way to prove com…

math.DS2018

Nondegenerate multistationarity in small reaction networks

Anne Shiu, Timo de Wolff

Much attention has been focused in recent years on the following algebraic problem arising from applications: which chemical reaction networks, when taken with mass-action kinetics…

math.AG2013★ 2 cited

Low Dimensional Test Sets for Nonnegativity of Even Symmetric Forms

Sadik Iliman, Timo de Wolff

An important theorem by Timofte states that nonnegativity of real -variate symmetric polynomials of degree can be decided at test sets given by all points with at most $\lfl…

math.CO2010★ 1 cited

Polytopes with Special Simplices

Timo de Wolff

For a polytope P a simplex S with vertex set V(S) is called a special simplex if every facet of P contains all but exactly one vertex of S. For such polytopes P with face complex F…