2015
DOI: 10.11648/j.ijass.s.2015030101.11
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Anisotropic Fluid Star Model in Isotropic Coordinates

Abstract: Abstract:We present a spherically symmetric solution of the general relativistic field equations in isotropic coordinates for anisotropic neutral fluid, compatible with a super dense star modeling by considering a specific choice of anisotropy factor  that includes a positive constant "" defined as anisotropy parameter, which varies the relation between the radial and tangential pressure. Further, we have constructed a super-dense star model with all degree of suitability. We have found that the maximum mass… Show more

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Cited by 21 publications
(11 citation statements)
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“…Many researches have used a variety of analytical methods in order to try to obtain exact solutions of the Einstein-Maxwell field equations for anisotropic relativistic stars. It is very important to mention that the contributions of Komathiraj and Maharaj [11], Thirukkanesh and Maharaj [30], Maharaj et al [31], Thirukkanesh and Ragel [32,33], Feroze and Siddiqui [34,35], Sunzu et al [36], Pant et al [37] and Malaver [38][39][40][41] needs to be considered in this field of research study. These studies suggest that the Einstein-Maxwell field equations are very important in the description of ultracompacts objects.…”
Section: Introductionmentioning
confidence: 99%
“…Many researches have used a variety of analytical methods in order to try to obtain exact solutions of the Einstein-Maxwell field equations for anisotropic relativistic stars. It is very important to mention that the contributions of Komathiraj and Maharaj [11], Thirukkanesh and Maharaj [30], Maharaj et al [31], Thirukkanesh and Ragel [32,33], Feroze and Siddiqui [34,35], Sunzu et al [36], Pant et al [37] and Malaver [38][39][40][41] needs to be considered in this field of research study. These studies suggest that the Einstein-Maxwell field equations are very important in the description of ultracompacts objects.…”
Section: Introductionmentioning
confidence: 99%
“…The existence of anisotropy within a star can be explained by the presence of a solid core, phase transitions, a type III super fluid, a pion condensation [28] or another physical phenomenon by the presence of an electrical field [29]. Many researchers have used a great variety of mathematical techniques to try in order to obtain solutions of the Einstein-Maxwell field equations since it has been demonstrated by Komathiraj and Maharaj [30], Thirukkanesh and Maharaj [31], Maharaj et al [32], Thirukkanesh and Ragel [33,34], Feroze and Siddiqui [35,36], Sunzu et al [37], Pant et al [38] and Malaver [39][40][41][42]. These investigations show that the system of Einstein-Maxwell equations plays an important role to describe ultracompacts objects.…”
Section: Introductionmentioning
confidence: 99%
“…The existence of anisotropy within a star can be explained by the presence of a solid core, phase transitions, a type III super fluid, a pion condensation [26] or another physical phenomenon by the presence of an electrical field [27]. Many researchers and scientists have used a vast and great variety of mathematical techniques to try and test in order to obtain solutions of the Einstein-Maxwell field equations for anisotropic relativistic stars since it has been demonstrated by Komathiraj and Maharaj [28], Thirukkanesh and Maharaj [29], Maharaj et al [30], Thirukkanesh and Ragel [31,32], Feroze and Siddiqui [33,34], Sunzu et al [35], Pant et al [36] and Malaver [37][38][39][40]. These analyses indicate that the system of Einstein-Maxwell equations is very important in the description of ultracompacts objects.…”
Section: Introductionmentioning
confidence: 99%