Polarized and homogeneous embeddings of dual polar spaces

Author:

Blok R. J.,Cardinali I.,De Bruyn B.,Pasini A.

Publisher

Springer Science and Business Media LLC

Subject

Discrete Mathematics and Combinatorics,Algebra and Number Theory

Reference41 articles.

1. Adamovich, A.M.: The submodule lattice of Weyl modules for symplectic groups with fundamental highest weights. Mosc. Univ. Math. Bull. 41, 6–9 (1986)

2. Blok, R.J., Brouwer, A.E.: Spanning point-line geometries in buildings of spherical type. J. Geom. 62, 26–35 (1998)

3. Blok, R.J., Cardinali, I., De Bruyn, B.: On the nucleus of the Grassmann embedding of the symplectic dual polar space $DSp(2n,\mathbb{F})$ , $\mathrm{char}(\mathbb{F})=2$ . Eur. J. Comb. 30, 468–472 (2009)

4. Blok, R.J., Cooperstein, B.N.: The generating rank of the unitary and symplectic grassmannians. Preprint, July 2006

5. Blokhuis, A., Brouwer, A.E.: The universal embedding dimension of the binary symplectic dual polar space. Discrete Math. 264, 3–11 (2003)

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