Galois geometry is the theory that deals with substructures living in projective spaces over finite fields, also called Galois fields. This collected work presents current research topics in Galois geometry, and their applications. Presented topics include classical objects, blocking sets and caps in projective spaces, substructures in finite classical polar spaces, the polynomial method in Galois geometry, finite semifields, links between Galois geometry and coding theory, as well as links between Galois geometry and cryptography.
| ISBN: | 9781612095233 |
| Publication date: | 26th January 2012 |
| Author: | Leo Storme, Jan de Beule |
| Publisher: | Nova Science Publishers an imprint of Nova Science Publishers Inc |
| Format: | Hardback |
| Pagination: | 276 pages |
| Series: | Mathematics Research Developments |
| Genres: |
Coding theory and cryptology |
Galois geometry is the theory that deals with substructures living in projective spaces over finite fields, also called Galois fields. This collected work presents current research topics in Galois geometry, and their applications.
Current Research Topics on Galois Geometry features in the following genres: Coding theory and cryptology
Hardback. Not Available.
Current Research Topics on Galois Geometry was written by Leo Storme, Jan de Beule and published by Nova Science Publishers an imprint of Nova Science Publishers Inc
Current Research Topics on Galois Geometry has 276 pages
Yes it is part of Mathematics Research Developments series