The complete k-arcs of PG(2, 27) and PG(2, 29)
Author:
Publisher
Wiley
Subject
Discrete Mathematics and Combinatorics
Link
http://onlinelibrary.wiley.com/wol1/doi/10.1002/jcd.20261/fullpdf
Reference20 articles.
1. Posets on up to 16 points;Brinkmann;Order,2002
2. Classical arcs in PG(r, q) for 23≤q≤29;Chao;Discrete Math,2001
3. A full classification of the complete k-arcs in PG(2, 23) and PG(2, 25);Coolsaet;J Combin Designs,2009
4. On sizes of complete caps in projective spaces PG(n, q) and arcs in planes PG(2, q);Davydov;J Geom,2009
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1. A complete (48, 4)-arc in the Projective Plane Over the Field of Order Seventeen;Baghdad Science Journal;2021-04-30
2. A new lower bound for the smallest complete (k, n)-arc in $$\mathrm {PG}(2,q)$$ PG ( 2 , q );Designs, Codes and Cryptography;2018-12-21
3. Planar arcs;Journal of Combinatorial Theory, Series A;2018-11
4. Extending small arcs to large arcs;European Journal of Mathematics;2017-10-30
5. The Complete Arcs of PG(2,31);Journal of Combinatorial Designs;2014-09-30
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