
arXiv: math/0502481
We study the geometry of an important class of generic curves in the Grassmannian manifolds of $n$-dimensional subspaces and Lagrangian subspaces of $R^{2n}$ under the action of the linear and linear symplectic group.
22 pages
Mathematics - Differential Geometry, Lagrangian Grassmannian, Grassmannian manifolds, differential invariants, Applied Mathematics, Differential invariants (local theory), geometric objects, fanning curves, Grassmann manifolds, 53D12, Special Riemannian manifolds (Einstein, Sasakian, etc.), Differential geometry of homogeneous manifolds, Differential Geometry (math.DG), Mathematics - Symplectic Geometry, FOS: Mathematics, Differential invariants, Symplectic Geometry (math.SG), Jets in global analysis
Mathematics - Differential Geometry, Lagrangian Grassmannian, Grassmannian manifolds, differential invariants, Applied Mathematics, Differential invariants (local theory), geometric objects, fanning curves, Grassmann manifolds, 53D12, Special Riemannian manifolds (Einstein, Sasakian, etc.), Differential geometry of homogeneous manifolds, Differential Geometry (math.DG), Mathematics - Symplectic Geometry, FOS: Mathematics, Differential invariants, Symplectic Geometry (math.SG), Jets in global analysis
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