Study of the matching of solutions of the Einstein equations according to Darmois

Physics

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Einstein Equations, Field Theory (Physics), Gravitation Theory, Gravitational Fields, Relativity, Stellar Models, Density (Mass/Volume), Mass Distribution, Neutron Stars, Stellar Gravitation

Scientific paper

In this work we study the matching conditions for Einstein's gravitational field equations between two spherically symmetric spacetimes: interior-a matter distribution (e.g., a star) that occupies a well-defined region in space, and exterior-a vacuum region. This interior-exterior matching of solutions set up candidates for star models; here we consider the following matter distributions: (a) Oppenheimer-Snyder, (b) Friedmann-Robertson-Walker, (c) Tolman III (T3), (d) Tolman IV (T4), (e) a layer model T3 + T4. The results from (e) are applied to a typical neutron star, obtaining a very interesting result.

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