This paper studies the new Kudryashov approach for deriving optical solutions for a time-
fractional nonlinear Schrödinger equation. The equation incorporates Kudryashov's arbitrary …

The paper discusses investigating the behavior of the discrete nonlinear Schrödinger
(DNLS) system. This technique combines the exponential function method and the rational …

In this paper, the new Kudryashov approach is considered to find several new exact
solutions to time-fractional Kudryashov's equation which describes the propagation pulses …

The optical soliton solutions of the time-fractional higher-order nonlinear Schrödinger
equation in the presence of the Kudryashov nonlinear refractive index are studied in this …

In this study, the stochastic fractional Fokas system (SFFS) with M-truncated derivatives is
considered. A certain wave transformation is applied to convert this system to a one …

The current paper employs Kudryashov's approach to suppress Internet bottleneck effect for
the model with factional temporal evolution, linear chromatic dispersion and Kudryahov's …

Abstract The extended (3+ 1)-dimensional Kadomtsev–Petviashvili equation is widely used
in such domains as fluid mechanics, optics and so on. In this paper, we derive a new time …

Nonlinear partial evolution equations are mostly significant to illustrate critical phenomena in
wave theory concerning real-world problems. The current study deals with the (2+ 1) …

This work investigates the stochastic nonlinear Schrödinger equation in a more extended
form, influenced by multiplicative noise which represents the temporal change of …

This research explores the Jacobi elliptic expansion function method and a modified version
of the Sardar sub-equation method to discover new exact solutions for the nonlinear …