In this work, we use the generalized Riccati equation map** method (GREMM) to seek
solitary and periodic wave solutions to the generalized complex coupled Schrödinger …

This study employs the new extended direct algebraic method and improved sardar sub-
equation method to investigate solitary wave solutions in the Shynaray-IIA equation, which …

The unified technique is a direct method that is employed in this study to extract a wide
range of accurate solutions of the (2+ 1)-dimensional Hirota model. The governing model is …

Nonlinear fractional-order partial differential equations are an important tool in science and
engineering for explaining a wide range of nonlinear processes. We consider the nonlinear …

In a range of nonlinear fields, for example molecular biology, physics in plasma, quantum
mechanics, elastic media, nonlinear optics, the surface of water waves, and others, many …

The space–time fractional nonlinear Klein-Gordon and modified regularized long-wave
equations explain the dynamics of spinless ions and relativistic electrons in atom theory …

This research paper is about the ultrasound propagation, which propagates the mechanical
vibration of the molecules or of the particles of a material. It measures the speed of sound in …

The space–time fractional Gardner and Zakharov–Kuznetsov–Benjamin–Bona–Mahony
(ZKBBM) equations are used to explain the transmission of shallow water waves inside a …

Nonlinear fractional evolution equations play a crucial role in characterizing assorted
complex nonlinear phenomena observed in different scientific fields, including plasma …

This paper deals with a nonlinear Schrödinger equation in the sense of conformable
derivative. Bifurcations and phase portraits are first proposed by using bifurcation theory …