Nonlinear phenomena observed in diverse scientific disciplines, including fluid dynamics,
plasma physics, and biology, are frequently described by partial differential equations …

Nowadays, people are interested in many nonlinear models in sciences and engineering,
eg, a (2+ 1)-dimensional generalized nonlinear evolution system in fluid dynamics, plasma …

In this article, the fractional perturbed Gerdjikov–Ivanov equation is investigated. Firstly, the
fractional perturbed Gerdjikov–Ivanov equation is transformed into an ordinary differential …

This study thoroughly analyzes the concatenated model in the field of optical
communication. The chaotic behavior of the system is examined using a periodically …

In this work, numerous nonlinear evolution equations, namely the nano-ionic current
equation, have wide applications in various fields of science and technology. To achieve …

In this current study, the potential-KdV equation has been altered by the addition of a new
stochastic term. The transmission of nonlinear optical solitons and photons is described by …

We take into account the bifurcation analysis of the generalized Pochhammer-Chree (PC)
equation that describes the dynamics of several systems in science and engineering. The …

The generalized Calogero–Bogoyavlenskii–Schiff equation (GCBSE) is examined and
analyzed in this paper. It has several applications in plasma physics and soliton theory …

This study employed the planar dynamics system method to investigate the chaotic behavior
and traveling wave solution of the fractional stochastic Zakharov system arising in plasma …

Nonlinear chains of atoms (NCA) are complex systems with rich dynamics, that influence
various scientific disciplines. The lie symmetry approach is considered to analyze the NCA …