An Analytical Model of Anisotropic Charged Strange Star and Prediction of Mass Admitting MIT Bag Equation of State

In this study, we investigate the relativistic star model while accounting for pressure anisotropy. Anisotropic solution to Einstein equation has been pro- posed for strange quark stars using the inner space time geometry defined by the metric component gtt =H(1+ x) n , where n is a parameter. Taking into account the equation of state for strange matter, expressed Pr= 1 3 (ρ-4Bg), where Bg is referred to as the Bag constant with in the framework of the MIT Bag model, we have successfully derived a stellar model. We posit the surface value of energy density to be ρs=4Bg. By establishing the constraint value of Bg with in the interval of 57.55- 95.11MeV/fm3 , which is requisite for the stability of quark matter in comparison to neutron matter at zero external pressure, we have conducted an assessment of the maximum mass and radius of strange quark star along with other pertinent characteristics. The investigation reveals that when the bag constant equals Bg= 57.55 MeV/fm3 , the corresponding maximum stellar mass reaches Mmax=2.38M⊙ with a maximum radius of bmax=13.21 km. Conversely, when the bag constant increases to Bg=95.11 MeV/fm3 , the maximum achievable mass decreases to Mmax=1.85 M⊙ while the maximum radius reduces to bmax=10.27km for the isotropic stellar configuration. When pressure anisotropy is present, the maximum mass value demonstrates an increase. Based upon our theoretical frame work, we have predicted the radii of recently detected pulsars and secondary celestial bodies observed in gravitational wave events GW170817 and GW190814.The current theoretical model satisfies all requisite energy conditions.

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Publication Details

Published
2025-10-10
DOI
https://doi.org/10.38124/ijisrt/25sep1255
Primary Topic
Pulsars and Gravitational Waves Research
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article
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article

An Analytical Model of Anisotropic Charged Strange Star and Prediction of Mass Admitting MIT Bag Equation of State

S. Sarkar
Pulsars and Gravitational Waves Research
article

An Analytical Model of Anisotropic Charged Strange Star and Prediction of Mass Admitting MIT Bag Equation of State

S. Sarkar
article en

Abstract

In this study, we investigate the relativistic star model while accounting for pressure anisotropy. Anisotropic solution to Einstein equation has been pro- posed for strange quark stars using the inner space time geometry defined by the metric component gtt =H(1+ x) n , where n is a parameter. Taking into account the equation of state for strange matter, expressed Pr= 1 3 (ρ-4Bg), where Bg is referred to as the Bag constant with in the framework of the MIT Bag model, we have successfully derived a stellar model. We posit the surface value of energy density to be ρs=4Bg. By establishing the constraint value of Bg with in the interval of 57.55- 95.11MeV/fm3 , which is requisite for the stability of quark matter in comparison to neutron matter at zero external pressure, we have conducted an assessment of the maximum mass and radius of strange quark star along with other pertinent characteristics. The investigation reveals that when the bag constant equals Bg= 57.55 MeV/fm3 , the corresponding maximum stellar mass reaches Mmax=2.38M⊙ with a maximum radius of bmax=13.21 km. Conversely, when the bag constant increases to Bg=95.11 MeV/fm3 , the maximum achievable mass decreases to Mmax=1.85 M⊙ while the maximum radius reduces to bmax=10.27km for the isotropic stellar configuration. When pressure anisotropy is present, the maximum mass value demonstrates an increase. Based upon our theoretical frame work, we have predicted the radii of recently detected pulsars and secondary celestial bodies observed in gravitational wave events GW170817 and GW190814.The current theoretical model satisfies all requisite energy conditions.

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Pulsars and Gravitational Waves Research
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An Analytical Model of Anisotropic Charged Strange Star and Prediction of Mass Admitting MIT Bag Equation of State — S. Sarkar · (2025) | TGRS Research Map | TGRS