4 search results - page 1 / 1 » The Classification of the Largest Caps in AG(5, 3) |
43
Voted
JCT
2002
14 years 9 months ago
2002
We prove that 45 is the size of the largest caps in AG(5, 3), and such a 45-cap is always obtained from the 56-cap in PG(5, 3) by deleting an 11-hyperplane.
DCC
1998
IEEE
14 years 9 months ago
1998
IEEE
Hill [6] showed that the largest cap in PG(5, 3) has cardinality 56. Using this cap it is easy to construct a cap of cardinality 45 in AG(5, 3). Here we show that the size of a cap...
DCC
2008
IEEE
15 years 9 months ago
2008
IEEE
We present a new construction for sequences in the finite abelian group Cr n without zero-sum subsequences of length n, for odd n. This construction improves the maximal known car...
DCC
2010
IEEE
14 years 10 months ago
2010
IEEE
In this paper, we consider new results on (k, n)-caps with n > 2. We provide a lower bound on the size of such caps. Furthermore, we generalize two product constructions for (k,...