collaborators

6 papers

math.OC2026

Negative curvature obstructs the existence of good barriers for interior-point methods

Christopher Criscitiello, Harold Nieuwboer, Michael Walter

Interior-point methods (IPMs) are a cornerstone of Euclidean convex optimization, due to their strong theoretical guarantees and practical performance. Motivated by scaling problem…

quant-ph2026

Plethysm is in #BQP

Matthias Christandl, Aram W. Harrow, Greta Panova +2

Some representation-theoretic multiplicities, such as the Kostka and the Littlewood-Richardson coefficients, admit a combinatorial interpretation that places their computation in t…

math.RT2025

Computing moment polytopes -- with a focus on tensors, entanglement and matrix multiplication

Maxim van den Berg, Matthias Christandl, Vladimir Lysikov +3

Tensors are fundamental in mathematics, computer science, and physics. Their study through algebraic geometry and representation theory has proved very fruitful in the context of a…

quant-ph2025

Self-concordant Schrödinger operators: spectral gaps and optimization without condition numbers

Sander Gribling, Simon Apers, Harold Nieuwboer +1

Spectral gaps play a fundamental role in many areas of mathematics, computer science, and physics. In quantum mechanics, the spectral gap of Schrödinger operators has a long histo…

math.AG2025

Explicit non-free tensors

Maxim van den Berg, Matthias Christandl, Vladimir Lysikov +3

Free tensors are tensors which, after a change of bases, have free support: any two distinct elements of its support differ in at least two coordinates. They play a distinguished r…

cs.CC2025

The moment polytope of matrix multiplication is not maximal

Maxim van den Berg, Matthias Christandl, Vladimir Lysikov +3

Moment polytopes of tensors, the study of which is deeply rooted in invariant theory, representation theory and symplectic geometry, have found relevance in numerous places, from q…