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(27) 5 The metric (24) corresponds to the well-known Schwarzschild interior solution with arbitrary coeffi- cients

An isotropic fluid with constant density eνs = ˜A − B r 1 − r2 C 2 !2 , e −λs = 1 − r2 C 2 , (24) where the matching conditions leads to | ˜A| = eν(Σi)/2 4 m(Σi)(4 − 2rΣi ν′(Σi)) +

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Hyperbolic polytrope

gr-qc · 2025-05-28 · conditional · novelty 6.0

A first numerical study of anisotropic polytropic fluids with hyperbolic symmetry, giving Lane-Emden equations and compactness curves that peak near y=2.

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  • Hyperbolic polytrope gr-qc · 2025-05-28 · conditional · none · ref 2

    A first numerical study of anisotropic polytropic fluids with hyperbolic symmetry, giving Lane-Emden equations and compactness curves that peak near y=2.