Complexity analysis of Cylindrically Symmetric Self-gravitating Dynamical System in $f(R,T)$ Theory of Gravity

Understand

In this article, we have studied a cylindrically symmetric self-gravitating dynamical object via complexity factor which is obtained through orthogonal splitting of Reimann tensor in $f(R,T)$ theory of gravity.

• Our study is based on the definition of complexity for dynamical sources, proposed by Herrera \cite{12b}.
• We actually want to analyze the behavior of complexity factor for cylindrically symmetric dynamical source in modified theory.
• For this, we define the scalar functions through orthogonal splitting of Reimann tensor in $f(R,T)$ gravity and work out structure scalars for cylindrical geometry.