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RESEARCH PRODUCT
Baer cones in finite projective spaces
Michael Hubersubject
CombinatoricsAlgebraDimension (vector space)Cone (topology)Projective spaceOrder (ring theory)Geometry and TopologyLinear subspaceSubspace topologySquare (algebra)Mathematicsdescription
Let R and V be two skew subspaces with dimensions r and v of P=PG(d,q). If q is a square, then there is a Baer subspace V* of V, i.e. a subspace of dimension v and order √q. We call the set C(R,V*)=\(\mathop \cup \limits_p \), where the union is taken over all PeV*, aBaer cone oftype (r,v).
| year | journal | country | edition | language |
|---|---|---|---|---|
| 1987-04-01 | Journal of Geometry |