Upper bounds for partial spreads

Abstract

A partial $t$-spread in ${\mathbb{F}}_q^n$ is a collection of $t$-dimensional subspaces with trivial intersection such that each non-zero vector is covered at most once. We present some improved upper bounds on the maximum sizes.

4 pages

References in corpus (1)

• Tables of subspace codes

Cited by in corpus (2)

• Tables of subspace codes
• Partial spreads and vector space partitions