Abstract. Using global variational methods and coordinate free assump-tions, we obtain existence and multiplicity results on stationary Lorentzian manifolds for solutions to the Lorentz force equation joining two spacelike submanifolds. Some examples and applications are provided. 1
In this paper we shall prove some results pertaining to the existence and multiplicity of normal geo...
In this paper we obtain an existence theorem for normal geodesics joining two given submanifolds in ...
This volume contains a collection of research papers and useful surveys by experts in the field whic...
Using global variational methods and coordinate free assumptions, we ob- tain existence and multipl...
This article presents existence and multiplicity results for orthogonal trajectories joining two sub...
This article presents existence and multiplicity results for orthog- onal trajectories joining two ...
By using variational methods, we study the existence and multiplicity of trajectories under a vector...
Let M be a stationary manifold equipped with a Lorentz metric whose coefficients are unbounded. By u...
By using variational methods, we study the existence and multiplicity of trajec-tories under a vecto...
Abstract. This article presents existence and multiplicity results for orthog-onal trajectories join...
AbstractWe state a fundamental correspondence between geodesics on stationary spacetimes and the equ...
In this paper, using global variational methods, we prove existence and multiplicity results for geo...
We state a fundamental correspondence between geodesics on stationary spacetimes and the equations ...
We present a result on trajectories of a Lagrangian system joining two given submanifolds of a Riem...
Let $\m = \mo \times \Rrset$ be a stationary Lorentz metric and $P_0$, $P_1$ be two closed submanifo...
In this paper we shall prove some results pertaining to the existence and multiplicity of normal geo...
In this paper we obtain an existence theorem for normal geodesics joining two given submanifolds in ...
This volume contains a collection of research papers and useful surveys by experts in the field whic...
Using global variational methods and coordinate free assumptions, we ob- tain existence and multipl...
This article presents existence and multiplicity results for orthogonal trajectories joining two sub...
This article presents existence and multiplicity results for orthog- onal trajectories joining two ...
By using variational methods, we study the existence and multiplicity of trajectories under a vector...
Let M be a stationary manifold equipped with a Lorentz metric whose coefficients are unbounded. By u...
By using variational methods, we study the existence and multiplicity of trajec-tories under a vecto...
Abstract. This article presents existence and multiplicity results for orthog-onal trajectories join...
AbstractWe state a fundamental correspondence between geodesics on stationary spacetimes and the equ...
In this paper, using global variational methods, we prove existence and multiplicity results for geo...
We state a fundamental correspondence between geodesics on stationary spacetimes and the equations ...
We present a result on trajectories of a Lagrangian system joining two given submanifolds of a Riem...
Let $\m = \mo \times \Rrset$ be a stationary Lorentz metric and $P_0$, $P_1$ be two closed submanifo...
In this paper we shall prove some results pertaining to the existence and multiplicity of normal geo...
In this paper we obtain an existence theorem for normal geodesics joining two given submanifolds in ...
This volume contains a collection of research papers and useful surveys by experts in the field whic...