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Conference paper

The Exact Limit of Some Cubic Towers

From

Department of Applied Mathematics and Computer Science, Technical University of Denmark1

Mathematics, Department of Applied Mathematics and Computer Science, Technical University of Denmark2

Recently, a new explicit tower of function fields was introduced by Bassa, Beelen, Garcia and Stichtenoth (BBGS). This resulted in currently the best known lower bound for Ihara’s constant in the case of non-prime finite fields. In particular over cubic fields, the tower’s limit is at least as good as Zink’s bound; i.e. λ(BBGS/Fq3 ) ≥ 2(q2 - 1)/(q + 2).

In this paper, the exact value of λ(BBGS/Fq3 ) is computed. We also settle a question stated by Ihara.

Language: English
Publisher: American Mathematical Society
Year: 2017
Proceedings: 15th International Conference on Arithmetic, Geometry, Cryptography and Coding Theory
Series: Contemporary Mathematics
ISSN: 02714132 and 10983627
Types: Conference paper
ORCIDs: Beelen, Peter

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