A COMBINATORIAL CHARACTERIZATION OF THE LAGRANGIAN GRASSMANNIAN LG(3,6)()

DOI10.1017/S0017089515000208zbMath1354.51008OpenAlexW2320046247MaRDI QIDQ2806136

Van Maldeghem, Hendrik, Jeroen Schillewaert

Publication date: 13 May 2016

Published in: Glasgow Mathematical Journal (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1017/s0017089515000208

zbMATH Keywords

dual polar spaceVeronese varietyFreudenthal-Tits magic squareLagrangian Grassmannian

Mathematics Subject Classification ID

Buildings and the geometry of diagrams (51E24) Incidence structures embeddable into projective geometries (51A45) Polar geometry, symplectic spaces, orthogonal spaces (51A50) Synthetic treatment of fundamental manifolds in projective geometries (Grassmannians, Veronesians and their generalizations) (51M35)

Related Items (3)

On the varieties of the second row of the split Freudenthal–Tits Magic Square ⋮ A uniform characterisation of the varieties of the second row of the Freudenthal-Tits magic square over arbitrary fields ⋮ Construction and characterisation of the varieties of the third row of the Freudenthal-Tits magic square

Cites Work

• Embeddings of flag-transitive classical locally polar geometries of rank 3
• On the generation of dual polar spaces of unitary type over finite fields
• The structure of full polarized embeddings of symplectic and Hermitian dual polar spaces
• On the universal embedding of the \(Sp_{2n}(2)\) dual polar space

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