Geometry of Fanning Curves in Divisible Grassmannians

Abstract

We study the geometry of fanning curves in the Grassmann manifold of n-dimensional subspaces of ${\mathbb{R}}^{kn}$; we construct a complete system of invariants which solve the congruence problem. The geometry of the invariants themselves and their relation with classical invariants is also studied.

Cited by in corpus (1)

• The projective symplectic geometry of higher order variational problems: minimality conditions