Analytical solutions of planar geometry with zero complexity in extended gravity
Аннотация
In this paper, we discuss various analytical solutions of the planner geometry with anisotropic fluid as well as vanishing complexity factor condition in the framework of [Formula: see text] theory. The matching conditions are employed at the interior and exterior hypersurfaces. The connection between the matter parameters and the Weyl tensor has been constructed. For dissipative and non-dissipative structures, we examine four different conformal Killing vector possibilities, while some possibilities adhere to the [Formula: see text] condition along with the matching conditions, where [Formula: see text] indicates the trace free part of the electric component of the Riemann tensor. Several theoretical models are provided to show how a non-static system evolves.
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