Geodesic Connectedness in Generalized Reissner-Nordström Type Lorentz Manifolds

Details Geodesic Connectedness in Generalized Reissner-Nordström Type Lorentz Manifolds Geodesic Connectedness in Generalized Reissner-Nordström Type Lorentz Manifolds

Aug 1997

adsabs.harvard.edu/cgi-bin/nph-data_query?bibcode=1997gregr..29.1023s&link_type=abstract

General Relativity and Gravitation, Volume 29, Issue 8, p.1023-1037

Physics

4

Scientific paper

A detailed study of the existence, causal character and multiplicity of geodesics joining two points is carried out for a wide family of non-static Lorentz manifolds (including intermediate Reissner-Nordström, inner Schwarzschild and Generalized Robertson-Walker spacetimes). Results relating causality and connectedness by timelike or lightlike geodesics are obtained, in the spirit of the well-known Avez-Seifert result. The existence of closed spacelike geodesics is also characterized.

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