Electromagnetic Effects on Cracking of Anisotropic Polytropes

Abstract

In this paper, we study the electromagnetic effects on stability of spherically symmetric anisotropic fluid distribution satisfying two polytropic equations of state and construct the corresponding generalized Tolman Oppenheimer Volkoff equations. We apply perturbations on matter variables via polytropic constant as well as polytropic index and formulate the force distribution function. It is found that the compact object is stable for feasible choice of perturbed polytropic index in the presence of charge.

16 pages, 3 figures, to appear in EPJC

References in corpus (2)

• Sound Speeds, Cracking and Stability of Self-Gravitating Anisotropic Compact Objects
• Conformally flat polytropes for anisotropic matter

Cited by in corpus (5)

• Effects of $f(\mathcal{R},\mathcal{T},{\mathcal{R}}_{\gamma \upsilon }{\mathcal{T}}^{\gamma \upsilon })$ Gravity on Anisotropic Charged Compact Structures
• Effects of Charge on Gravitational Decoupled Anisotropic Solutions in f(R) Gravity
• Cracking of Charged Polytropes with Generalized Polytropic Equation of State
• Charged Anisotropic Tolman IV Solution in Matter-Geometry Coupled Theory
• On Cracking of Charged Anisotropic Polytropes