This is a 4-days workshop about finite geometry, Galois fields, coding theory and combinatorics.
The talks will deal with the following subjects:
- Finite fields and Galois geometries
- Algebraic graph theory
- Independent sets in hypergraphs
- Arcs and caps from cubic curves and their applications in coding theory
- Geometry of the Hermitian varieties
- Objects in finite planes and their collineation groups
Main speakers
- Simeon Ball, Universitat Politècnica de Catalunya, E
On Arcs and MDS Codes (abstract) - Daniele Bartoli, University of Perugia, IT
Applications of curves over finite fields to polynomial problems (abstract) - Attila Pethő, University of Debrecen, HU
Applications of finite fields in cryptography (abstract) - Martin Škoviera, Comenius University in Bratislava, SK
Applying finite projective geometry to the construction of rare snarks (abstract) - Primož Šparl, University of Ljubjana, SLO
Graphs with just the right amount of symmetry (abstract)
Organisers
- Gábor P. Nagy, Bolyai Institute of the University of Szeged
- György Kiss, Department of Geometry, Eötvös Loránd University
- Bence Csajbók, MTA-ELTE Geometric and Algebraic Combinatorics Research Group
- Dávid Mezőfi Bolyai Institute of the University of Szeged
Previous workshops is Szeged
Sponsors
- Hungarian Academy of Science
- Bolyai Institute of the University of Szeged
The EU-funded Hungarian grant EFOP-3.6.2-16-2017-00015.