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The classification of spreads in $P G (3, q)$ admitting linear groups of order $q (q + 1)$ . II: Even order.

Jha, V., Johnson, N. L. (2003)

Advances in Geometry

The maximum size of a partial spread in $H (4 n + 1, q^{2})$ is $q^{2 n + 1} + 1$ .

Vanhove, Frédéric (2009)

The Electronic Journal of Combinatorics [electronic only]

Towards the determination of the regular $n$ -covers of $P G (3, q)$

Martin Oxenham, Rey Casse (2003)

Bollettino dell'Unione Matematica Italiana

A set of lines $S$ of $P G (3, q)$ is said to cover a point $P$ of $P G (3, q)$ $n$ times if there are exactly $n$ lines of $S$ incident with $P$ . An $n$ -cover of $P G (3, q)$ is a set of lines of $P G (3, q)$ which covers each point of $P G (3, q)$ $n$ times. In this paper, the properties and known examples of $n$ -covers...

Translation spreads of the split Cayley hexagon.

Offer, Alan (2003)

Advances in Geometry

Displaying 1 – 4 of 4

The classification of spreads in P G ( 3 , q ) admitting linear groups of order q ( q + 1 ) . II: Even order.

The maximum size of a partial spread in H ( 4 n + 1 , q 2 ) is q 2 n + 1 + 1 .

Towards the determination of the regular n -covers of P ⁢ G ⁢ 3 , q

Translation spreads of the split Cayley hexagon.

Currently displaying 1 – 4 of 4

The classification of spreads in $P G (3, q)$ admitting linear groups of order $q (q + 1)$ . II: Even order.

The maximum size of a partial spread in $H (4 n + 1, q^{2})$ is $q^{2 n + 1} + 1$ .

Towards the determination of the regular $n$ -covers of $P G (3, q)$