We make breakthrough theoretical algebra into engineering solutions

We apply sophisticated algebraic and computational tools to represent data in noise-resilient ways

We develop fast, practical algorithms for computers to operate with bleeding-edge theoretical constructions.

We have many projects suitable for anything from Fagproject to PhD level. The project will be tailored for you on a scale between theoretical math and practical implementations.

The Algebra group was visited 30th October till 10th November by PhD student David Lucas from University of Grenoble-Alpes in France. David Lucas is looking at non-cryptographic solutions for security issues with cloud computing, and during the visit worked with Johan Rosenkilde on certificates for linear algebraic computations: a cloud service computes e.g. the determinant […]

Nov 13, 2017

In a new preprint Peter Beelen and guest Ph.D. Maria Montanucci describe a new family of maximal curves. Maximal curves are algebraic curves defined over a finite field, having as many rational points as allowed by the famous Hasse-Weil bound. Such curves are of great interest by themselves, but are also the most obvious curves […]

Nov 13, 2017

The paper “Two-Point Codes for the Generalized GK curve” is accepted for publication in the prestigious IEEE Transactions of Information Theory. The paper investigates a recently discovered family of maximal curves and details how techniques developed by Peter Beelen can be used to find record-breaking error-correcting codes with these curves. The paper was very much […]

Oct 3, 2017