In this paper we shall prove some results pertaining to the existence and multiplicity of normal geodesics joining two given submanifolds of an orthogonal splitting Lorentzian manifold. To this aim, we look for critical points of an unbounded suitable functional by using a Saddle-Point Theorem and the relative category theory
AbstractIn this paper we study the geodesical connectedness of Lorentzian manifolds. We consider a c...
Using global variational methods and coordinate free assumptions, we ob- tain existence and multipl...
We investigate the structure and the topology of the set of geodesics (critical points for the energ...
Let M be a stationary manifold equipped with a Lorentz metric whose coefficients are unbounded. By u...
In this paper, using global variational methods, we prove existence and multiplicity results for geo...
In this paper we study existence and multiplicity results of geodesics joining two given events in L...
In this paper we obtain an existence theorem for normal geodesics joining two given submanifolds in ...
In the recent paper [3] we prove the existence of normal geodesics connecting quite general submani...
Let $\m = \mo \times \R$ be a Lorentzian manifold equipped with a static metric $\g_L = \langle\alph...
In this Note we deal with the problem of the existence of geodesics joining two given points of cert...
Let (M, g) be a complete Riemannian Manifold, Omega subset of M an open subset whose closure is diff...
This paper deals with the existence of normal geodesics joining two given submanifolds in a static s...
The aim of this paper is to study the geodesic connectedness of a complete static Lorentzian manifo...
Let (M, g) be a complete Riemannian manifold, and let Ω ⊂ M be an open subset whose closure is homeo...
Abstract. Using global variational methods and coordinate free assump-tions, we obtain existence and...
AbstractIn this paper we study the geodesical connectedness of Lorentzian manifolds. We consider a c...
Using global variational methods and coordinate free assumptions, we ob- tain existence and multipl...
We investigate the structure and the topology of the set of geodesics (critical points for the energ...
Let M be a stationary manifold equipped with a Lorentz metric whose coefficients are unbounded. By u...
In this paper, using global variational methods, we prove existence and multiplicity results for geo...
In this paper we study existence and multiplicity results of geodesics joining two given events in L...
In this paper we obtain an existence theorem for normal geodesics joining two given submanifolds in ...
In the recent paper [3] we prove the existence of normal geodesics connecting quite general submani...
Let $\m = \mo \times \R$ be a Lorentzian manifold equipped with a static metric $\g_L = \langle\alph...
In this Note we deal with the problem of the existence of geodesics joining two given points of cert...
Let (M, g) be a complete Riemannian Manifold, Omega subset of M an open subset whose closure is diff...
This paper deals with the existence of normal geodesics joining two given submanifolds in a static s...
The aim of this paper is to study the geodesic connectedness of a complete static Lorentzian manifo...
Let (M, g) be a complete Riemannian manifold, and let Ω ⊂ M be an open subset whose closure is homeo...
Abstract. Using global variational methods and coordinate free assump-tions, we obtain existence and...
AbstractIn this paper we study the geodesical connectedness of Lorentzian manifolds. We consider a c...
Using global variational methods and coordinate free assumptions, we ob- tain existence and multipl...
We investigate the structure and the topology of the set of geodesics (critical points for the energ...
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