Add to ORKGto appear in Proceeding of GAP 2007, Geometry and Physic Conference, Dakar (SN)We study the geodesics problem in Heisenberg group H ( case SR and riemannian). The sheaf of infinitesimal automorphisms of the (2n,2n+1) distribution D over H is an infinite, transitive Lie algebra sheaf
AbstractWe describe the exponential map from an infinite-dimensional Lie algebra to an infinite-dime...
Abstract: We consider a dynamical system determined by a finite family of smooth vector fields. By u...
. We consider a natural Riemannian metric on the infinite dimensional manifold of all embeddings fro...
to appear in Proceeding of GAP 2007, Geometry and Physic Conference, Dakar (SN)We study the geodesic...
summary:A homogeneous Riemannian manifold $M=G/H$ is called a ``g.o. space'' if every geodesic on $M...
Abstract. A g.o. space is a homogeneous Riemannian manifold (G/H, g) on which every geodesic is an o...
We provide a new and elementary proof for the structure of geodesics in the Heisenberg group Hn. The...
Abstract. We consider H(eisenberg)-type groups whose law of left translation gives rise to a bracket...
Abstract. We derive in an elementary way the shape of geodesics of the left invariant Carnot-Carathe...
We study the geodesic orbit property for nilpotent Lie groups N when endowed with a pseudo-Riemannia...
We give the classification, up to automorphisms, of the left invariant metrics on the Heisenberg gro...
We consider Heisenberg groups equipped with a sub-Finsler metric. Using methods of optimal control t...
We study the left-invariant Riemannian metrics on a class of models of nilpotent Lie groups. In part...
We study some aspect of the left-invariant Riemannian geometry on a class of nilpotent Lie groups H(...
Geodesic in the Heisenberg groups are shown to arise from a isoperimetric problem in the Grushin pla...
AbstractWe describe the exponential map from an infinite-dimensional Lie algebra to an infinite-dime...
Abstract: We consider a dynamical system determined by a finite family of smooth vector fields. By u...
. We consider a natural Riemannian metric on the infinite dimensional manifold of all embeddings fro...
to appear in Proceeding of GAP 2007, Geometry and Physic Conference, Dakar (SN)We study the geodesic...
summary:A homogeneous Riemannian manifold $M=G/H$ is called a ``g.o. space'' if every geodesic on $M...
Abstract. A g.o. space is a homogeneous Riemannian manifold (G/H, g) on which every geodesic is an o...
We provide a new and elementary proof for the structure of geodesics in the Heisenberg group Hn. The...
Abstract. We consider H(eisenberg)-type groups whose law of left translation gives rise to a bracket...
Abstract. We derive in an elementary way the shape of geodesics of the left invariant Carnot-Carathe...
We study the geodesic orbit property for nilpotent Lie groups N when endowed with a pseudo-Riemannia...
We give the classification, up to automorphisms, of the left invariant metrics on the Heisenberg gro...
We consider Heisenberg groups equipped with a sub-Finsler metric. Using methods of optimal control t...
We study the left-invariant Riemannian metrics on a class of models of nilpotent Lie groups. In part...
We study some aspect of the left-invariant Riemannian geometry on a class of nilpotent Lie groups H(...
Geodesic in the Heisenberg groups are shown to arise from a isoperimetric problem in the Grushin pla...
AbstractWe describe the exponential map from an infinite-dimensional Lie algebra to an infinite-dime...
Abstract: We consider a dynamical system determined by a finite family of smooth vector fields. By u...
. We consider a natural Riemannian metric on the infinite dimensional manifold of all embeddings fro...
