Dynamics on Solitary Wave and Kink Wave Solutions for a KP-MEW Equation with Damping
摘要
This paper examines the existence of solitary and kink (anti-kink) wave solutions for a KP-MEW equation with damping. By applying geometric singular perturbation theory, the singularly perturbed system is converted into a regular system. Combined with bifurcation analysis, explicit conditions are established for the existence of such wave solutions. The resulting solitary and kink (anti-kink) waves represent previously unaddressed solutions that are not covered in previous literature.