Geodesics and deformed pseudo-Riemannian manifolds with symmetry.
Geodesics and Totally Convex Sets on Surfaces.
Geodesics in Asymmetic Metric Spaces
In a recent paper [17] we studied asymmetric metric spaces; in this context we studied the length of paths, introduced the class of run-continuous paths; and noted that there are different definitions of “length spaces” (also known as “path-metric spaces” or “intrinsic spaces”). In this paper we continue the analysis of asymmetric metric spaces.We propose possible definitions of completeness and (local) compactness.We define the geodesics using as admissible paths the class of run-continuous paths.We...
Geodesics in the Heisenberg Group
We provide a new and elementary proof for the structure of geodesics in the Heisenberg group Hn. The proof is based on a new isoperimetric inequality for closed curves in R2n.We also prove that the Carnot- Carathéodory metric is real analytic away from the center of the group.
Geodesics on a central symmetric warped product manifold.
Geodesics on Lorentzian manifolds with quasi-convex boundary.
Geodesics on non static Lorentz manifolds of Reissner-Norström type.
Geodesics on nonstatic Lorentz manifolds of Reissner-Nordstrom type (Erratum).
Geodesics on open surfaces containing horns
Geodesics on product lorentzian manifolds
Geodesics on quadrics and a mechanical problem of C. Neumann.
Geodesics on S2 and periodic points of annulus homeomorphisms.
Geodesics on the tangent sphere bundles over space forms.
Geodesics Satisfying General Boundary Conditions
Geodesies on typical convex surfaces
Using Baire categories uniqueness of geodesic segments and existence of closed geodesics on typical convex surfaces are investigated.
Géodésiques pour des métriques riemanniennes semi-continues inférieurement
Geometria e topologia degli spazi omogenei
Geometria integral de los grupos ST(n+1) y ST 1 (n+1) en el sepacio proyectivo Pn
Geometric algebraicity of moduli spaces of compact Kähler symplectic manifolds.
Geometric application of Euclidean Jordan Triple Systems.