The two smallest minimal blocking sets of Q(2n, 3), n≥3

被引：0

作者：

De Beule, J. ^{[1
]}

Storme, L. ^{[1
]}

机构：

[1] Univ Ghent, Dept Pure Math & Comp Algebra, B-9000 Ghent, Belgium

来源：

BULLETIN OF THE BELGIAN MATHEMATICAL SOCIETY-SIMON STEVIN | 2006年 / 12卷 / 05期

关键词：

D O I：

10.36045/bbms/1136902611

中图分类号：

O1 [数学];

学科分类号：

0701 ; 070101 ;

摘要：

We describe the two smallest minimal blocking sets of Q(2n, 3), n >= 3. To obtain these results, we use the characterization of the smallest minimal blocking sets of Q(6,3), different from an ovoid. We also present some geometrical properties of ovoids of Q(6, q), q odd.

引用

页码：735 / 742

页数：8

共 50 条

[41] OVOIDS OF THE QUADRIC Q(2N,Q)
OKEEFE, CM
THAS, JA
EUROPEAN JOURNAL OF COMBINATORICS, 1995, 16 (01) : 87 - 92
[42] A CHARACTERIZATION OF STEINBERG GROUPS D42(Q3), Q=2N
THOMAS, G
JOURNAL OF ALGEBRA, 1970, 14 (03) : 373 - &
[43] A computer search for minimal blocking sets in PG(2, q)
Danielsson, Jennie
ARS COMBINATORIA, 2010, 97 : 97 - 100
[44] A characterization of an n by 2n ''Q(0)''-matrix
Foul, A
OPERATIONS RESEARCH LETTERS, 1997, 20 (01) : 39 - 44
[45] Reverse converters for the moduli sets {22N-1, 2N, 22N+1} and {2N-3, 2N+1, 2N-1, 2N+3}
Mohan, PVA
2004 INTERNATIONAL CONFERENCE ON SIGNAL PROCESSING & COMMUNICATIONS (SPCOM), 2004, : 188 - 192
[46] On (2n/3-1)-Resilient (n, 2)-Functions
Krotov, Denis S.
2019 IEEE INTERNATIONAL SYMPOSIUM ON INFORMATION THEORY (ISIT), 2019, : 2957 - 2961
[47] Sets of type (q-1, n) in PG(3, q)
Innamorati, Stefano
Zannetti, Mauro
Zuanni, Fulvio
RICERCHE DI MATEMATICA, 2024, 73 (04) : 2255 - 2262
[48] On (q2 + q + 1)-sets of class [1, m, n]2 in PG(3, q)
Napolitano V.
Journal of Geometry, 2014, 105 (3) : 449 - 455
[49] Systematics of (n,2n) and (n,3n) Reaction Cross Sections
Yao Lishan(Chinese Institute of Nuclear Research
中国核科技报告, 1989, (S1) : 46 - 46
[50] ITERATION OF NUMBER-THEORETIC FUNCTION F(2N) = N, F(2N + 1) = 3N + 2
EVERETT, CJ
ADVANCES IN MATHEMATICS, 1977, 25 (01) : 42 - 45

← 1 2 3 4 5 →