UNIVERSAL PROJECTIVE EMBEDDINGS OF THE GRASSMANNIAN, HALF SPINOR, AND DUAL ORTHOGONAL GEOMETRIES
From MaRDI portal
Publication:3322727
DOI10.1093/qmath/34.3.375zbMath0537.51008OpenAlexW2155910397MaRDI QIDQ3322727
Publication date: 1983
Published in: The Quarterly Journal of Mathematics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1093/qmath/34.3.375
Grassmannians, Schubert varieties, flag manifolds (14M15) Incidence structures embeddable into projective geometries (51A45) Synthetic treatment of fundamental manifolds in projective geometries (Grassmannians, Veronesians and their generalizations) (51M35)
Related Items
Embeddings of Grassmann spaces, Minimal full polarized embeddings of dual polar spaces, Minimal scattered sets and polarized embeddings of dual polar spaces, On the varieties of the second row of the split Freudenthal–Tits Magic Square, Embeddings and hyperplanes of the Lie incidence geometry of type \(E_{7,1}\), Frames and bases of Lie incidence geometries, Quasi semisymmetric designs with extremal conditions, A geometric connection between the split first and second rows of the Freudenthal-Tits magic square, Hyperplanes and projective embeddings of dual polar spaces, Geometric characterisation of subvarieties of \(\mathcal{E}_6(\mathbb{K})\) related to the ternions and sextonions, Construction and characterisation of the varieties of the third row of the Freudenthal-Tits magic square, The structure of the spin-embeddings of dual polar spaces and related geometries, Geometric hyperplanes of embeddable Grassmannians, The generating rank of a polar Grassmannian, Hyperplanes of embeddable Grassmannians arise from projective embeddings: A short proof, On the generation of some embeddable GF(2) geometries, On the simple connectedness of hyperplane complements in dual polar spaces. II., Absolute embeddings of point-line geometries, An Outline of Polar Spaces: Basics and Advances, Polarized and homogeneous embeddings of dual polar spaces, Hyperplanes of dual polar spaces and the spin module