Complexity analysis of charged dynamical dissipative cylindrical structure in modified gravity

This article focuses on the formulation of some scalar factors which are uniquely expressed in terms matter variables for dynamical charged dissipative cylindrical geometry a standard gravity model $$\mathcal {R}+\Phi \mathcal {Q}$$ ( $$\Phi $$ is coupling parameter, {Q}=\mathcal {R}_{\varphi \vartheta }\mathcal {T}^{\varphi }$$ ) and calculates four scalars by orthogonally decomposing Riemann tensor. We find that only {Y}_{TF}$$ involves inhomogeneous energy density, heat flux, charge pressure anisotropy coupled with modified corrections, thus call it as complexity factor considered distribution. Two evolutionary modes discussed to study dynamics cylinder. then take homologous condition {Y}_{TF}=0$$ calculate unknown metric potentials absence well presence dissipation. The stability criterion later also checked throughout evolution applying constraints. conclude effects theory yield more complex system.