Classification of 8-dimensional rank two commutative semifields
Author:
Affiliation:
1. Università di Padova , Padova , Italy
2. Università di Padova , Sabanci University , Istanbul , Turkey
Abstract
Publisher
Walter de Gruyter GmbH
Subject
Geometry and Topology
Link
https://www.degruyter.com/document/doi/10.1515/advgeom-2017-0064/pdf
Reference32 articles.
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2. S. Ball, M. Lavrauw, Commutative semifields of rank 2 over their middle nucleus. In: Finite fields with applications to coding theory, cryptography and related areas (Oaxaca, 2001), 1–21, Springer 2002. MR1995325 Zbl 1102.12300
3. I. Bloemen, J. A. Thas, H. Van Maldeghem, Translation ovoids of generalized quadrangles and hexagons. Geom. Dedicata72 (1998), 19–62. MR1644139 Zbl 1035.51002
4. A. Blokhuis, M. Lavrauw, S. Ball, On the classification of semifield flocks. Adv. Math. 180 (2003), 104–111. MR2019217 Zbl 1042.51007
5. C. Blondeau, K. Nyberg, Perfect nonlinear functions and cryptography. Finite Fields Appl. 32 (2015), 120–147. MR3293407 Zbl 1372.94413
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