The core objective of this study is to explore the some novel stochastic solutions. For this
purpose, we consider the stochastic (2+ 1)-dimensional Chiral nonlinear Schrödinger …

In this work, we study the exact traveling wave solutions of (2+ 1)-dimensional Chiral
nonlinear Schrödinger equation with the aid of generalized auxiliary equation method. The …

The Fractional-order derivative (FOD) has a rich history in mathematical science. In
comparison, the half derivative has not been extensively used in applied science and …

This research aims to investigate a generalized fifth-order nonlinear partial differential
equation for the Sawada-Kotera (SK), Lax, and Caudrey-Dodd-Gibbon (CDG) equations to …

In this survey, the ionic currents along the microtubules equation handled by applying two
different techniques. It describes the ionic transport throughout the intracellular environment …

Stochastic partial differential equations have wide applications in various fields of science
and engineering. This paper addresses the optical stochastic solitons and other exact …

Bilinearization of nonlinear partial differential equations (PDEs) is essential in the Hirota
method, which is a widely used and robust mathematical tool for finding soliton solutions of …

The concern of this study is to investigate the optical solitons pluses. The (2+ 1)-dimensional
Kundu–Mukherjee–Naskar (KMN) mathematical model in birefringent fibers is taken under …

In this paper, Hirota's bilinear form has been employed to find novel lump waves solutions
for the generalized Caudrey–Dodd–Gibbon–Kotera–Sawada equation. This equation is one …

In this study, the extended tanh-function method has been used to find further general
travelling wave solutions for space-time fractional nonlinear partial differential equations …