Add to ORKGIn the recent paper [3] we prove the existence of normal geodesics connecting quite general submanifolds of a globally hyperbolic stationary spacetime. In this note we focus on timelike geodesics. In particular we extend the Avez–Seifert theorem to normal geodesics connecting two submanifolds
In order to apply variational methods to the action functional for geodesics of a stationary spaceti...
We present a result on trajectories of a Lagrangian system joining two given submanifolds of a Riem...
In the last fifteen years variational methods have been widely applied in the study of geodesic conn...
In the recent paper [3] we prove the existence of normal geodesics connecting quite general submani...
In this paper we obtain an existence theorem for normal geodesics joining two given submanifolds in ...
Let $\m = \mo \times \R$ be a Lorentzian manifold equipped with a static metric $\g_L = \langle\alph...
In this paper we shall prove some results pertaining to the existence and multiplicity of normal geo...
This paper deals with the existence of normal geodesics joining two given submanifolds in a static s...
The aim of this paper is to review and complete the study of geodesics on Gödel type spacetimes init...
We discuss the geodesic connectedness problem in open subsets with convex boundary of globally hyper...
Let M be a stationary manifold equipped with a Lorentz metric whose coefficients are unbounded. By u...
Given a globally hyperbolic spacetime endowed with a complete lightlike Killing vector field and a c...
During the past years there has been a considerable amount of research related to the problem of ge...
The aim of this note is to study the existence of normal trajectories joining two given submanifolds...
AbstractIn order to apply variational methods to the action functional for geodesics of a stationary...
In order to apply variational methods to the action functional for geodesics of a stationary spaceti...
We present a result on trajectories of a Lagrangian system joining two given submanifolds of a Riem...
In the last fifteen years variational methods have been widely applied in the study of geodesic conn...
In the recent paper [3] we prove the existence of normal geodesics connecting quite general submani...
In this paper we obtain an existence theorem for normal geodesics joining two given submanifolds in ...
Let $\m = \mo \times \R$ be a Lorentzian manifold equipped with a static metric $\g_L = \langle\alph...
In this paper we shall prove some results pertaining to the existence and multiplicity of normal geo...
This paper deals with the existence of normal geodesics joining two given submanifolds in a static s...
The aim of this paper is to review and complete the study of geodesics on Gödel type spacetimes init...
We discuss the geodesic connectedness problem in open subsets with convex boundary of globally hyper...
Let M be a stationary manifold equipped with a Lorentz metric whose coefficients are unbounded. By u...
Given a globally hyperbolic spacetime endowed with a complete lightlike Killing vector field and a c...
During the past years there has been a considerable amount of research related to the problem of ge...
The aim of this note is to study the existence of normal trajectories joining two given submanifolds...
AbstractIn order to apply variational methods to the action functional for geodesics of a stationary...
In order to apply variational methods to the action functional for geodesics of a stationary spaceti...
We present a result on trajectories of a Lagrangian system joining two given submanifolds of a Riem...
In the last fifteen years variational methods have been widely applied in the study of geodesic conn...