Charged fluid to anisotropic fluid distribution in general relativity

DOI10.1007/S10509-012-1302-4zbMath1276.85010OpenAlexW1974832459MaRDI QIDQ383438

Y. K. Gupta, Sunil Kumar Maurya

Publication date: 4 December 2013

Published in: Astrophysics and Space Science (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/s10509-012-1302-4

zbMATH Keywords

Einstein's field equationsgeneral relativitycharged fluidanisotropic starssuper-dense star

Mathematics Subject Classification ID

Einstein's equations (general structure, canonical formalism, Cauchy problems) (83C05) Galactic and stellar structure (85A15) Hydrodynamic and hydromagnetic problems in astronomy and astrophysics (85A30)

Related Items (14)

Relativistic modelling of stable anisotropic super-dense star ⋮ Comprehensive analysis of relativistic embedded class-I exponential compact spheres in f(R, ϕ) gravity via Karmarkar condition ⋮ Stability Analysis of Isotropic Spheres in Einstein Gauss–Bonnet Gravity ⋮ Relativistic configurations of Tolman stellar spheres in f(𝒢,𝒯 ) gravity ⋮ A study of anisotropic compact stars in f(R,ϕ,X) theory of gravity ⋮ Relativistic anisotropic models for compact star with equation of state p = f(ρ) ⋮ Unnamed Item ⋮ Anisotropic compact stellar model of embedding class-I satisfying Karmarkar's condition in Vaidya and Tikekar spheroidal geometry ⋮ Anisotropic compact stars in non-conservative theory of gravity ⋮ Embedded class-i solution of compact stars in \(f(R)\) gravity with Karmarkar condition ⋮ Charge analogue of Tolman IV solution for anisotropic fluid ⋮ Behavior of Anisotropic Compact Stars in f(R, ϕ) Gravity* ⋮ Realistic solutions of fluid spheres in \(f(\mathcal{G},\mathcal{T})\) gravity under Karmarkar condition ⋮ Modeling of compact stars: an anisotropic approach

Cites Work

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• A new family of polynomial solutions for charged fluid spheres
• The equivalence of perfect fluid space-times and viscous magnetohydrodynamic space-times in general relativity
• The equivalence of perfect fluid space-times and magnetohydrodynamic space-times in general relativity
• A family of anisotropic super-dense star models using a space-time describing charged perfect fluid distributions
• Isotropic and anisotropic charged spheres admitting a one-parameter group of conformal motions
• The equivalence of electromagnetic fields and viscous fluids in general relativity

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