Characterization of wormhole space-times supported by a covariant action-dependent Lagrangian theory
Ismael Ayuso, Ruth Lazkoz

TL;DR
This paper explores new wormhole solutions within an action-dependent Lagrangian gravity framework, revealing their conical nature and energy condition violations, with specific solutions exhibiting desirable physical properties.
Contribution
It introduces a novel class of wormhole solutions supported by a covariant action-dependent Lagrangian, expanding the understanding of non-linear modifications to gravity and their geometric implications.
Findings
Wormholes can be traversable and supported by positive energy density.
Solutions exhibit conical geometry with angle deficits.
Most solutions violate the Null Energy Condition except under specific conditions.
Abstract
In this work, we undertake an analysis of new wormhole solutions within an action-dependent Lagrangian framework. These geometries can be traversable and supported by a positive energy density. The modification of the gravitational field equations is produced by the inclusion in the gravitational Lagrangian linear of a background four-vector . This new term expands significantly the conventional description of gravity making it highly non-linear, and therefore drawing general conclusions about legitimate forms of proves a formidable task in general. It is, then, customary to adopt an ansatz that strikes a balance between enabling new phenomenology while retaining a significant degree of generality on . Ours is given by the choice , with an arbitrary . By setting we craft new…
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Taxonomy
TopicsGeophysics and Sensor Technology · Black Holes and Theoretical Physics · Nonlinear Waves and Solitons
