In this study, the integrability conditions on mixed derivative nonlinear Schrödinger
equations are the focus of this work. A. Rangwala mathematically defined these effects and …

In this research, we study traveling wave solutions to the fractional extended nonlinear
SchrÖdinger equation (NLSE), and the effects of the third-order dispersion parameter. This …

This paper analyzes the analytical and numerical solutions' structure of the combined mKdV
equation and KdV equation (mKdV+ KdV equation) using the Khater II (Khat. II) method and …

Water waves, a common natural phenomenon, have been influential in various fields, such
as energy development, offshore engineering, mechanical engineering, and hydraulic …

In this paper, we analyzed and found the solution for a suitable nonlinear fractional
dynamical system that describes coronavirus (2019-nCoV) using a novel computational …

The Korteweg–De Vries (KdV) equation has always provided a venue to study and
generalizes diverse physical phenomena. The pivotal aim of the study is to analyze the …

In this study, we investigate the solitary wave solutions for the (2+ 1)-dimensional
Heisenberg ferromagnetic spin chain (HFSC). New solitary wave solutions are generated …

In this work, we proposed a new modified generalized Riccati equation mapping approach
to successfully extract several analytical soliton solutions for the (2+ 1)-dimensional …

Tsunamis are strong waves, arisen from volcanic eruptions, landslides, or earthquakes
sweeping across oceans. The geophysical Korteweg-de Vries (gKdV) equation which …

This study investigates the perturbed Chen–Lee–Liu model that represents the propagation
of an optical pulse in plasma and optical fiber. The generalized exponential rational function …