Optical conformable normalization energy of hyperbolic magnetic curves

Abstract

In this article, we compute energy of fractional conformable derivative of normalization function and Fermi-Walker fractional derivatives of pseudo-hyperbolic magnetic curves on the ${\mathbb {H}}_{0}^{2}$ associated with Minkowski 3-space. Primarily, we obtain conformable derivatives for pseudo-hyperbolic magnetic $\Omega \left( \delta \right) ,$ $\Omega \left( {\textbf{t}}\right) ,$ $\Omega \left( {\textbf{n}}\right)$ vector fields. Furthermore, we obtain F–W conformable derivatives for recursion and normalization functions. Also, we present some characterizations for Lorentz fields connected with pseudo-hyperbolic conformable corpuscle. Lastly, we get energy of fractional conformable derivative of normalization function for $\Omega \left( \delta \right) ,$ $\Omega \left( {\textbf{t}}\right) ,$ $\Omega \left( {\textbf{n}}\right)$ vector fields of vector fields connected by a hyperbolic framework in p-hyperbolic space ${\mathbb {H}}_{0}^{2}$.