Daniel Brosch and Sven Polak, New lower bounds on crossing numbers of K(m,n) from permutation modules and semidefinite programming, arXiv, 2022.
Daniel Brosch and Etienne de Klerk, Jordan symmetry reduction for conic optimization over the doubly nonnegative cone: theory and software, Optimization Methods and Software 2021.
Optimization Methods and Software, arXiv.
Daniel Brosch, Monique Laurent and Andries Steenkamp, Optimizing Hypergraph-Based Polynomials Modeling Job-Occupancy in Queuing with Redundancy Scheduling, SIAM Journal on Optimization 2021.
SIAM Journal on Optimization, arXiv.
Daniel Brosch and Etienne de Klerk, Minimum energy configurations on a toric lattice as a quadratic assignment problem, Discrete Optimization 2020.
Discrete Optimization, arXiv (extended results).
Oberwolfach workshop: Mixed-integer Nonlinear Optimization: A Hatchery for Modern Mathematics, Oberwolfach, August 2023, Is the set of trees convex?
Semidefinite optimization approaches to classical and quantum combinatorial optimization, Cologne University, February 2023, SDPs for Extremal Combinatorics.
Three days of computational methods for extremal discrete geometry, Cologne University, December 2022, New lower bounds on crossing numbers of .
Workshop on Conic Linear Optimization for Computer-Assisted Proofs, Oberwolfach, 12.4.2022, The Symmetries of Flag-Algebras.
Polynomial optimization reading group (CWI, Amsterdam), March 2022, Symmetry reduced Flag-hierarchies.
SIAM AG21, August 2021, and
Virtual OR Seminar, Tilburg University, February 2021: More efficient and flexible Flag-Algebras.
Oberseminar "Reelle Geometrie und Algebra", Uni Konstanz, January 2021: More efficient and flexible Flag-Algebras.
Shared seminar CWI reading group/Cologne Oberseminar, January 2021: More efficient and flexible Flag-Algebras.
Polynomial optimization reading group (CWI, Amsterdam), February and March 2020.: A two-part introduction to symmetry reduction for SDPs.
6th International Conference on Continuous Optimization (ICCOPT), August 2019: Minimum energy configurations on a toric lattice as a quadratic assignment problem.
A more detailed CV is available here.
Co-authors: Etienne de Klerk, Monique Laurent, Sven Polak, Andries Steenkamp.