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Hirschfeld, James W P and Korchmáros, Gábor (2003) Caps on Hermitian varieties and maximal curves. Advances in Geometry, 3 (s1). pp. 206-214. ISSN 1615-715X
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Official URL: http://dx.doi.org/10.1515/advg.2003.2003.s1.206
Abstract
A lower bound for the size of a complete cap of the polar space H(n,q²) associated to the non-degenerate Hermitian variety Un is given; this turns out to be sharp for even q when n=3. Also, a family of caps of H(n,q²) is constructed from Fq²-maximal curves. Such caps are complete for q even, but not necessarily for q odd.
Item Type: | Article |
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Schools and Departments: | School of Mathematical and Physical Sciences > Mathematics |
Subjects: | Q Science > QA Mathematics |
Depositing User: | James Hirschfeld |
Date Deposited: | 17 Oct 2014 16:03 |
Last Modified: | 07 Mar 2017 05:36 |
URI: | http://srodev.sussex.ac.uk/id/eprint/50639 |
Available Versions of this Item
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Caps on Mermitian varieties and maximal curves. (deposited 06 Feb 2012 21:23)
- Caps on Hermitian varieties and maximal curves. (deposited 17 Oct 2014 16:03) [Currently Displayed]
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