A charged perfect fluid model with high compactness

Author:

Estevez-Delgado G.ORCID,Estevez-Delgado J.,Pineda Duran M.,Montelongo García N.,Paulin-Fuentes J.M.

Abstract

A relativistic, static and spherically symmetrical stellar model is presented, constituted by a perfect charged fluid. This represents a generalization to the case of a perfect neutral fluid, whose construction is made through the solution to the Einstein-Maxwell equations proposing a form of gravitational potential  $g_{tt}$ and the electric field. The choice of electric field implies that this model supports values of compactness$u=GM/c^2R\leq 0.5337972212$, values higher than the case without electric charge ($u\leq 0.3581350065$), being this feature of relevance to get to represent compact stars. In addition, density and pressure are positive functions, bounded and decreasing monotones, the electric field is a monotonously increasing function as well as satisfying the condition of causality so the model is physically acceptable. In a complementary way, the internal behavior of the hydrostatic functions and their values are obtained taking as a data the corresponding to a star of $1 M_\odot$,for different values of the charge parameter, obtaining an interval for the central density $\rho_c\approx (7.9545,2.7279) 10^{19}$ $ Kg/m^3$ characteristic of compact stars.

Publisher

Sociedad Mexicana de Fisica A C

Subject

General Physics and Astronomy,Education

Cited by 20 articles. 订阅此论文施引文献 订阅此论文施引文献,注册后可以免费订阅5篇论文的施引文献,订阅后可以查看论文全部施引文献

1. Relativistic charged stellar modeling with a perfect fluid sphere;Communications in Theoretical Physics;2023-09-01

2. The additional pressure of white dwarf stars generated by net charges;Publications of the Astronomical Society of Japan;2023-08-09

3. A charged star with geometric Karmarkar condition;Communications in Theoretical Physics;2023-07-31

4. A regular interior solution of Einstein field equations.;Canadian Journal of Physics;2023-07-18

5. An anisotropic interior solution of Einstein equations;Modern Physics Letters A;2023-04-10

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