Exact solution of anisotropic compact stars via. mass function
arXiv:1706.01334 · doi:10.1007/s10509-018-3424-9
Abstract
The interest in studying relativistic compact objects play an important role in modern astrophysics with an aim to understand several astrophysical issues. It is therefore natural to ask for internal structure and physical properties of specific classes of compact star for astrophysical observable, and we obtain a class of new relativistic solutions with anisotropic distribution of matter for compact stars. More specifically, stellar models, described by the anisotropic fluid, establish a relation between metric potentials and generating a specific form of mass function are explicitly constructed within the framework of General Relativity. New solutions that can be used to model compact objects which adequately describe compact strange star candidates like SMC X-1, Her X-1 and 4U 1538-52, with observational data taken from Gangopadhyay et al. [1]. As a possible astrophysical application the obtained solution could explain the physics of self-gravitating objects, might be useful for strong-field regimes where data are currently inadequate.
10 pages and 15 figures
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- Anisotropic Compact stars in the Buchdahl model: A comprehensive study
- Stellar models with like--Tolman IV complexity factor
- An analytical anisotropic compact stellar model of embedding class I
- Linear and Riccati equations in generating functions for stellar models in general relativity
- Maximum mass of an anisotropic compact object admitting the modified Chaplygin equation of state in Buchdahl-I metric