1989Classical and Quantum GravityRequires access

Spherically symmetric spacetimes in the context of the compacted spin coefficient formalism

Ch. Kolassis, R. Chan

Open publisher page 3 citations

Abstract

The equations governing the geometry of spherically symmetric spacetimes, are written in a coordinate independent way in the context of the compacted spin coefficient formalism. The necessary and sufficient conditions in order that a spherically symmetric spacetime admits a Killing vector or a Killing tensor orthogonal to the spherical group orbits are given. In the same context, the equations describing static and spherically symmetric perfect fluid spacetimes are also given.

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What this paper is about

The equations governing the geometry of spherically symmetric spacetimes, are written in a coordinate independent way in the context of the compacted spin coefficient formalism. The necessary and sufficient conditions in order that a spherically symmetric spacetime admits a Killing vector or a Killing tensor orthogonal to the spherical group orbits are given. In the same context, the equations describing static and spherically symmetric perfect fluid spacetimes are also given.

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Available abstract

The equations governing the geometry of spherically symmetric spacetimes, are written in a coordinate independent way in the context of the compacted spin coefficient formalism. The necessary and sufficient conditions in order that a spherically symmetric spacetime admits a Killing vector or a Killing tensor orthogonal to the spherical group orbits are given. In the same context, the equations describing static and spherically symmetric perfect fluid spacetimes are also given.

Key concepts: Physics, Formalism (music), Spherically symmetric spacetime, Spacetime, Mathematical physics, Classical mechanics, Killing vector field, Symmetric tensor

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