Garcia, Arnaldo and Stichtenoth, Henning (2006) A maximal curve which is not a Galois subcover of the Hermitian curve. Bulletin of the Brazilian Mathematical Society, 37 (1). pp. 139152. ISSN 16787544 (Print) 16787714 (Online)
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Official URL: http://springerlink.metapress.com/content/p4412hj831572451/?p=44cb88e6c4854f57a4fc14be262f944f&pi=1
Abstract
We present a maximal curve of genus 24 defined over Fq2 with q = 27, that is not a Galois subcover of the Hermitian curve.
Item Type:  Article 

Uncontrolled Keywords:  Rational points; finite fields; maximal curves; Galois coverings; Hermitian curves. 
Subjects:  Q Science > QA Mathematics 
Divisions:  Faculty of Engineering and Natural Sciences 
Depositing User:  Henning Stichtenoth 
Date Deposited:  20 Dec 2006 02:00 
Last Modified:  17 Sep 2019 13:23 
URI:  https://research.sabanciuniv.edu/id/eprint/201 
Available Versions of this Item

A maximal curve which is not a Galois subcover of the Hermitian curve. (deposited 28 Dec 2005 02:00)
 A maximal curve which is not a Galois subcover of the Hermitian curve. (deposited 20 Dec 2006 02:00) [Currently Displayed]