3+1-dimensional thin-shell wormhole with deformed throat can be supported by normal matter
arXiv:1502.07299 · doi:10.1140/epjc/s10052-015-3506-6
Abstract
From physics standpoint exotic matter problem is a major difficulty in thin-shell wormholes (TSWs) with spherical / cylindrical throat topologies. We aim to circumvent this handicap by considering angular dependent throats in dimensions. By considering the throat of the TSW to be deformed spherical, i.e., a function of and , we present general conditions which are to be satisfied by the shape of the throat in order to have the wormhole supported by matter with positive density in the static reference frame. We provide particular solutions / examples to the constraint conditions.
7 pages two figures. Retitled and additional material added, accepted for publication in EPJC
References in corpus (14)
- Traversable wormholes: Some simple examples
- Traversable wormholes from surgically modified Schwarzschild spacetimes
- Instability of wormholes supported by a ghost scalar field. I. Linear stability analysis
- Stability of Chaplygin gas thin-shell wormholes
- Plane symmetric thin-shell wormholes: solutions and stability
- Cylindrical wormholes
- Stability of generic cylindrical thin shell wormholes
- Higher dimensional thin-shell wormholes in Einstein-Yang-Mills-Gauss-Bonnet gravity
- General formalism for the stability of thin-shell wormholes in 2+1 dimensions
- Cylindrical wormholes in DGP gravity
- Wormholes and solitonic shells in five-dimensional DGP theory
- Counterrotational effects on stability of 2+1-dimensional thin-shell wormholes
- Flare-out conditions in static thin-shell wormholes
- 2+1-dimensional traversable wormholes supported by positive energy