Pages that link to "Item:Q1028806"
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The following pages link to The maximum size of a partial spread in \(H(4n+1, q^{2})\) is \(q^{2n+1}+1\) (Q1028806):
Displaying 17 items.
- Dimensional dual hyperovals in classical polar spaces (Q310252) (← links)
- Constant rank-distance sets of Hermitian matrices and partial spreads in Hermitian polar spaces (Q405107) (← links)
- Substructures in finite classical polar spaces (Q408957) (← links)
- The maximum size of a partial spread. II: Upper bounds (Q526224) (← links)
- Maximal partial spreads of polar spaces (Q528987) (← links)
- The maximum size of a partial spread in \(H(5,q^{2})\) is \(q^{3}+1\) (Q880014) (← links)
- Partial ovoids and partial spreads in Hermitian polar spaces (Q1008994) (← links)
- Hermitian rank distance codes (Q1647560) (← links)
- On maximal symplectic partial spreads (Q1707413) (← links)
- Complete systems of lines on a Hermitian surface over a finite field (Q1963152) (← links)
- On symmetric and Hermitian rank distance codes (Q2077273) (← links)
- A new upper bound for constant distance codes of generators on Hermitian polar spaces of type \(H(2d - 1, q^{2})\) (Q2255390) (← links)
- A geometric proof of the upper bound on the size of partial spreads in \(H(4n+1,q^{2})\) (Q2275869) (← links)
- New bounds for partial spreads of \(\mathsf{H}(2d-1,q^2)\) and partial ovoids of the Ree-Tits octagon (Q2403717) (← links)
- Theorems of Erdős-Ko-Rado type in polar spaces (Q2431604) (← links)
- On maximal partial spreads of \(H(2n+1,q^{2}\)) (Q2468019) (← links)
- Antidesigns and regularity of partial spreads in dual polar graphs (Q3087606) (← links)
