Abstract
We have provided a new exact solution for anisotropic compact stars to the field equations of f(R,T)-gravity via a decoupling technique, with the assumption of a linear f(T) function and the modified Durgapal-Fuloria metric ansatz. By deforming the radial component of the metric and introducing Pseudo-Isothermal (PI) dark matter (DM) as a new source to the anisotropic seed solution in the process of minimally gravitational decoupling, we have obtained a non-singular solution that meets all physical criteria related to effective density, effective pressure, effective anisotropy, and energy conditions. The present system satisfies the modified Tolman-Oppenheimer-Volkoff equation and achieves stable equilibrium, fulfilling stability criteria such as the adiabatic condition, Herrera cracking concept, and Harrison-Zeldovich-Novikov condition. The influence of minimally gravitational decoupling on the characteristics of the system has been illustrated graphically by varying the decoupling constant (γ). The mass-radius relations are linked to observational constraints and examined for anisotropic stellar systems with and without the effect of minimally gravitational decoupling in both general relativity (GR) and f(R,T)-gravity. We found that increasing values of the f(R,T)-gravity parameter (χ) and γ reduce the maximum allowable mass of the star. Therefore, increasing the effects of minimally gravitational decoupling and the PI-DM content, subject to the Durgapal-Fuloria metric potential ansatz, cannot support highly compact and supermassive astrophysical objects.
| Original language | English |
|---|---|
| Pages (from-to) | 46-61 |
| Number of pages | 16 |
| Journal | Journal of High Energy Astrophysics |
| Volume | 45 |
| DOIs | |
| State | Published - Mar 2025 |
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