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- Title
Complexities of self-dual normal bases.
- Authors
BLONDEAU DA SILVA, STÉPHANE
- Abstract
The complexities of self-dual normal bases, which are can- didates for the lowest complexity basis of some defined extensions, are determined with the help of the number of all but the simple points in well chosen minimal Besicovitch arrangements. In this article, these values are first compared with the expected value of the number of all but the simple points in a minimal randomly selected Besicovitch ar- rangement in Fd² for the first 370 prime numbers d. Then, particular minimal Besicovitch arrangements which share several geometrical prop- erties with the arrangements considered to determine the complexity are considered in two distinct cases.
- Subjects
PRIME numbers; EXPECTED returns
- Publication
Acta et Commentationes Universitatis Tartuensis de Mathematica, 2020, Vol 24, Issue 1, p59
- ISSN
1406-2283
- Publication type
Article
- DOI
10.12697/ACUTM.2020.24.05