We construct a homogeneous full projective embedding of the dual polar space DW(2n-1,2) from the hyperplane intersections of hyperbolic type of the parabolic quadric Q(2n,2). We believe that this embedding is universal, but have not succeeded in proving that. As a by-product of our investigations, we have obtained necessary and sufficient conditions for this to be the case and came across two other homogeneous full projective embeddings of DW(2n-1,2), one with vector dimension 22n-1+32n-1-23and another one with vector dimension 22n-1+32n-1-2-6n3-2-6n
Let \geq 2$, let ,K'$ be fields such that '$ is a quadratic Galois-extension of $ and let $\theta$ ...
AbstractLet Δ be a thick dual polar space and F a convex subspace of diameter at least 2 of Δ. Every...
Let \geq 2$, let ,K'$ be fields such that '$ is a quadratic Galois-extension of $ and let $\theta$ ...
We construct a homogeneous full projective embedding of the dual polar space DW(2n-1,2) from the hyp...
We classify all homogeneous pseudo-embeddings of the point-line geometry defined by the points and k...
We classify all homogeneous pseudo-embeddings of the point-line geometry defined by the points and k...
AbstractLet Γn(q) denote the geometry of the hyperbolic lines of the symplectic polar space W(2n-1,q...
Let $\Gamma$ be the dual of a classical polar space and let $ be a projective embedding of $\Gamma$,...
Let $\Gamma$ be the dual of a classical polar space and let $ be a projective embedding of $\Gamma$,...
Let $\Gamma$ be the dual of a classical polar space and let $ be a projective embedding of $\Gamma$,...
AbstractLet n≥3 and let F be a field of characteristic 2. Let DSp(2n,F) denote the dual polar space ...
AbstractLet n⩾2, let K,K′ be fields such that K′ is a quadratic Galois-extension of K and let θ deno...
Let K be a perfect field of characteristic 2. In this paper, we classify all hyperplanes of the symp...
We show that there are 6 isomorphism classes of hyperplanes of the dual polar space $\Delta = DW(5,2...
Let K be a perfect field of characteristic 2. In this paper, we classify all hyperplanes of the symp...
Let \geq 2$, let ,K'$ be fields such that '$ is a quadratic Galois-extension of $ and let $\theta$ ...
AbstractLet Δ be a thick dual polar space and F a convex subspace of diameter at least 2 of Δ. Every...
Let \geq 2$, let ,K'$ be fields such that '$ is a quadratic Galois-extension of $ and let $\theta$ ...
We construct a homogeneous full projective embedding of the dual polar space DW(2n-1,2) from the hyp...
We classify all homogeneous pseudo-embeddings of the point-line geometry defined by the points and k...
We classify all homogeneous pseudo-embeddings of the point-line geometry defined by the points and k...
AbstractLet Γn(q) denote the geometry of the hyperbolic lines of the symplectic polar space W(2n-1,q...
Let $\Gamma$ be the dual of a classical polar space and let $ be a projective embedding of $\Gamma$,...
Let $\Gamma$ be the dual of a classical polar space and let $ be a projective embedding of $\Gamma$,...
Let $\Gamma$ be the dual of a classical polar space and let $ be a projective embedding of $\Gamma$,...
AbstractLet n≥3 and let F be a field of characteristic 2. Let DSp(2n,F) denote the dual polar space ...
AbstractLet n⩾2, let K,K′ be fields such that K′ is a quadratic Galois-extension of K and let θ deno...
Let K be a perfect field of characteristic 2. In this paper, we classify all hyperplanes of the symp...
We show that there are 6 isomorphism classes of hyperplanes of the dual polar space $\Delta = DW(5,2...
Let K be a perfect field of characteristic 2. In this paper, we classify all hyperplanes of the symp...
Let \geq 2$, let ,K'$ be fields such that '$ is a quadratic Galois-extension of $ and let $\theta$ ...
AbstractLet Δ be a thick dual polar space and F a convex subspace of diameter at least 2 of Δ. Every...
Let \geq 2$, let ,K'$ be fields such that '$ is a quadratic Galois-extension of $ and let $\theta$ ...