A class of relativistic anisotropic charged stellar models in isotropic coordinates

In this present paper, we present a class of static, spherically symmetric charged anisotropic fluid models of super dense stars in isotropic coordinates by considering a particular type of metric potential, a specific choice of electric field intensity E and pressure anisotropy factor Δ which invol...

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Published in:Astrophysics and space science Vol. 355; no. 1; pp. 137 - 145
Main Authors: Pant, Neeraj, Pradhan, N., Murad, Mohammad Hassan
Format: Journal Article
Language:English
Published: Dordrecht Springer Netherlands 01-01-2015
Springer Nature B.V
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Summary:In this present paper, we present a class of static, spherically symmetric charged anisotropic fluid models of super dense stars in isotropic coordinates by considering a particular type of metric potential, a specific choice of electric field intensity E and pressure anisotropy factor Δ which involve parameters K (charge) and α (anisotropy) respectively. The solutions so obtained are utilized to construct the models for super-dense stars like neutron stars and strange quark stars. Our solutions are well behaved within the following ranges of different constant parameters: 4< n ≤21.6, 0< K <0.2499, 0≤ α ≤0.068 and Schwarzschild parameter, 0≤ u = GM / c 2 R ≤0.334. With Δ=0 we rediscover the isotropic model of Pant et al. (Astrophys. Space Sci. 352:135, 2014 ) and with α =0 and K =0 we rediscover the isotropic neutral model of Murad and Pant (Astrophys. Space Sci. 350:349, 2014 ). It has been observed that with the increase of α maximum mass decreases. We also present models of super dense star like neutron and quark star based on the particular solution taking n =4.35, α =0.002, K =0.2062 for which u has maximum value u max =0.306. By assuming surface density ρ b =4.6888×10 14  g cm −3 the resulting well behaved solution has a maximum quark star mass M =2.02  M ⊙ and radius R =9.78 km; and the choice ρ b =2.7×10 14  g cm −3 results charged fluid ball of maximum mass M =2.66  M ⊙ and radius R =12.89 km.
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ISSN:0004-640X
1572-946X
DOI:10.1007/s10509-014-2156-8