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Relativistic polytropic equations of state in Hov{r}ava gravity and Einstein-ae ther theory
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Relativistic polytropic equations of state in Hov{r}ava gravity and Einstein-ae ther theory
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The equations of state for a characteristic spacetime are studied in the context of the spherically symmetric interior exact and analytical solutions in Horava gravity and Einstein-aether theory in which anisotropic fluids are considered. In particular, for a given anisotropic interior solution, the equations of state relating the density to the radial and tangential pressure are derived, by means of a polynomial best-fit. Moreover, the well-known relativistic polytropic equations of state are used in order to obtain the profile of the thermodynamical quantities inside the stellar object as provided by the specific exact solution considered. It is then shown that these equations of state need to be modified in order to account for the profiles of density and pressures.
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Cited by 1 Pith paper
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Black hole solutions with a linear equation of state in Ho\v{r}ava gravity and Einstein--{\ae}ther theory
Three families of static spherically symmetric black-hole solutions in Hořava/Einstein-æther theory are generated from chosen linear equations of state, yielding RN-like, extremal degenerate-horizon, and repulsive-pot...
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