| description abstract | This paper examines the cubic-quintic-septimal (C-Q-S) nonlinear Schrödinger equation with conformable
derivative, applied to the development of light beams in a weak nonlocal medium. The generalized exponential
rational function technique (GERFM) is applied to analyze the present conformable nonlinear Schrödinger
equation. The proposed method may provide several exact solutions, such as bell-shaped, dark-bright, kink,
and wave soliton solutions. These solutions exhibit certain physical characteristics, which are illustrated using
three-dimensional and two-dimensional. Furthermore, the method introduced in this paper provides accurate
techniques for analyzing the solitary wave solutions in different forms of Schrödinger models, contributing to the
understanding of light behavior in complex optical systems. The conformable nonlinear Schrödinger equation is
widely recognized for its significant applications in nonlinear optics, especially in describing the propagation
of laser beams through materials with nonlinear optical characteristics. These nonlinearities are crucial for
understanding the interactions and dynamics of light beams in weakly non-local media | en_US |
