Self-Gravitating Spherically Symmetric Solutions in Scalar-Torsion Theories
Georgios Kofinas, Eleftherios Papantonopoulos, Emmanuel N., Saridakis

TL;DR
This paper explores spherically symmetric solutions in scalar-torsion gravity, deriving exact and asymptotic solutions including a novel wormhole-like configuration with a regular scalar field and asymptotically AdS spaces.
Contribution
It introduces a new exact wormhole-like solution in scalar-torsion gravity and analyzes large-distance asymptotic behaviors with linearized solutions.
Findings
Discovered a new wormhole-like solution with a regular scalar field.
Derived asymptotically AdS solutions at large distances.
Formulated a decoupled master equation for scalar-torsion systems.
Abstract
We studied spherically symmetric solutions in scalar-torsion gravity theories in which a scalar field is coupled to torsion with a derivative coupling. We obtained the general field equations from which we extracted a decoupled master equation, the solution of which leads to the specification of all other unknown functions. We first obtained an exact solution which represents a new wormhole-like solution dressed with a regular scalar field. Then, we found large distance linearized spherically symmetric solutions in which the space asymptotically is AdS.
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