A classical aspect of the Dirac equation in the context of conformable fractional derivative

In this article, in the context of the conformable fractional derivative (CFD) and employing Ehrenfest's theorem, we investigate the classical limit of the Dirac equation within conformable fractional quantum mechanics. This leads to obtaining deformed classical equations. Here, we assess the effectiveness of Ehrenfest's theorem in deriving the classical limit considering CFD. Also, we examine the correspondence principle under the influence of CFD. Additionally, we obtain the conformable fractional continuity equation.