We study the geometry of the groups SL(2,qt) and Sp(2m,qt), m,t⩾2, q even, in their twisted tensor product representation. We construct families of complete partial ovoids of hyperbolic quadrics in PG(2t−1,q), all attaining the Blokhuis–Moorhouse bound. We identify the stabilizers of the complete partial ovoids

Twisted tensor product group embeddings and complete partial ovoids on quadrics in PG(2^t-1,q).

COSSIDENTE, Antonio;
2004-01-01

Abstract

We study the geometry of the groups SL(2,qt) and Sp(2m,qt), m,t⩾2, q even, in their twisted tensor product representation. We construct families of complete partial ovoids of hyperbolic quadrics in PG(2t−1,q), all attaining the Blokhuis–Moorhouse bound. We identify the stabilizers of the complete partial ovoids
2004
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/11563/1719
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