Spherically symmetric spacetimes in the context of the compacted spin coefficient formalism
Ch. Kolassis, R. Chan
Abstract
Ch. Kolassis, R. Chan
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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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