Stability of Thin-Shell Wormholes in Nonlinear Electrodynamics

Abstract

In this paper, we construct thin-shell wormholes by applying the cut and paste procedure to a regular charged black hole in nonlinear electrodynamics field. We discuss different physical aspects of wormholes such as, the possible equation of state to matter shell, attractive or repulsive nature of wormhole and total amount of exotic matter required. The thin-shell equation of motion with and without cosmological constant is also investigated under linearized perturbation. Finally, we explore the stability regions interpreted by the parameter $\beta$ (speed of sound) and conclude that there are realistic stability regions for some fixed values of parameters.

22 pages, 15 figures

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• Linear stability analysis of a rotating thin-shell wormhole
• Spherical Thin-Shell Wormholes and Modified Chaplygin Gas
• Stability of Anisotropic Cylinder with Zero Expansion
• Traversable wormholes in the traceless $f(R,T)$ gravity
• On possible wormhole solutions supported by non-commutative geometry within $f(R,L_m)$ gravity
• 3+1-dimensional thin-shell wormhole with deformed throat can be supported by normal matter
• Effects of Variable Equations of State on the Stability of Nonlinear Electrodynamics Thin-Shell Wormholes
• Linearized Stability of Bardeen de-Sitter Thin-Shell Wormholes
• Linearized Stability of Harada Thin-Shell Wormholes
• Noncommutative geometry-inspired wormholes supported by quasi-de Sitter and Chaplygin-like equations of state