Diverse exact soliton solutions for three distinct equations with conformable derivatives via expa function technique

In this paper, the technique involving the e x p a function is employed to calculate analytical soliton solutions for three distinct equations: the (3+1)-dimensional mKdV–Zakharov–Kuznetsov equation, the KdV equation, and the (1+1)-dimensional Mikhailov Novikov–Wang integrable equation, which fractional-order in the sense of conformable derivatives. By selecting some parameter values, a diverse spectrum of soliton solutions is obtained, encompassing kink solitons, singular solitons, and periodic-singular solitons. The representation in physical terms enables the examination of authentic multispecies plasmas, plasma models, and frequency ranges.