Abstract
This manuscript investigates sources that are spherically symmetric when subjected to an electromagnetic field (EMF), specifically concentrating the fluid distribution in non-static spacetime. We analyzed the source in f(R) gravity, where R is the Ricci scalar. We investigate the fluid’s collapse by using the strategy that the metric satisfies the conformal killing vector (CKV) equation. To make our system solvable, we imposed some limitations on it, i.e., the homologous collapse and the diminishing of complexity factor. It is analyzed that the electric field intensity has an effect on physical variables like energy density and stress components. It is also concluded that temperature distribution implicitly depends on electric field intensity.
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