A construction of small complete caps in projective spaces-Reference-Cited by-同舟云学术

A construction of small complete caps in projective spaces

Published:2016-06-06 Issue:1 Volume:108 Page:215-246
ISSN:0047-2468
Container-title:Journal of Geometry
language:en
Short-container-title:J. Geom.

Author:

Bartoli Daniele,Faina Giorgio,Marcugini Stefano,Pambianco Fernanda

Funder

GNSAGA-INDAM

Publisher

Springer Science and Business Media LLC

Subject

Geometry and Topology

Link

http://link.springer.com/content/pdf/10.1007/s00022-016-0335-1.pdf

Reference29 articles.

1. Anbar N., Bartoli D., Giulietti M., Platoni I.: Small complete caps from singular cubics. J. Combin. Des. 22(10), 409–424 (2014)

2. Anbar N., Bartoli D., Giulietti M., Platoni I.: Small complete caps from singular cubics, II. J. Algebraic Combin. 41(1), 185–216 (2015)

3. Bartoli, D., Davydov, A. A., Faina, G., Kreshchuk, A., Marcugini, S., Pambianco, F.: Two types of upper bounds on the smallest size of a complete arc in the plane PG(2, q). In: Seventh International Workshop on Optimal Codes and Related Topics September 6–12, 2013, Albena, Bulgaria. http://www.moi.math.bas.bg/oc2013/a3 (2013)

4. Bartoli D., Davydov A. A., Faina G., Marcugini S., Pambianco F.: On sizes of complete arcs in PG(2, q). Discrete Math. 312(3), 680–698 (2012)

5. Bartoli, D., Davydov, A. A., Faina, G., Marcugini, S., Pambianco, F.: New upper bounds on the smallest size of a complete cap in the space PG(3, q). In: Seventh International Workshop on Optimal Codes and Related Topics September 6–12, 2013, Albena, Bulgaria. http://www.moi.math.bas.bg/oc2013/a4 (2013)

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1. Small complete caps in PG(4n+1,q)${\rm PG}(4n+1, q)$;Bulletin of the London Mathematical Society;2022-11-05

2. On Almost Complete Caps in PG(N, q);Cybernetics and Information Technologies;2018-05-01

3. Complete Caps in AG(N,q) with BothNandqOdd;Journal of Combinatorial Designs;2017-06-16

4. Upper bounds on the smallest size of a complete cap in PG(3, q ) and PG(4, q );Electronic Notes in Discrete Mathematics;2017-03

5. Conjectural upper bounds on the smallest size of a complete cap in PG( N , q ), N ≥ 3;Electronic Notes in Discrete Mathematics;2017-03