KL Wang - Optical and Quantum Electronics, 2023 - Springer
In this paper, we present a pioneering investigation on the fractional Hamiltonian amplitude equation involving the beta fractional derivative for the first time, addressing a research gap …
We investigate through the ansatz and auxiliary equation methods novel types of solitary wave solutions for (2+ 1)-D coupled nonlinear electrical transmission lattice with wave …
E Fendzi-Donfack, A Kenfack-Jiotsa - Chaos, Solitons & Fractals, 2023 - Elsevier
The present work deal with the improved Fan's sub-ordinary differential equation (ODE) method and peruse abundant soliton solutions for a fractional nonlinear coupled network …
KL Wang - Optical and Quantum Electronics, 2024 - Springer
The primary objective of this study is to examine the behavior of the nonlinear Kaup-Newell equation. By employing the modified Kudryashov method and extended tanh function …
This paper aims to analyze the coupled nonlinear fractional Drinfel'd-Sokolov-Wilson (FDSW) model with beta derivative. The nonlinear FDSW equation plays an important role in …
E Fendzi-Donfack, M Baduidana, F Fotsa-Ngaffo… - Results in Physics, 2023 - Elsevier
In this paper, we deal with two distinct discrete techniques named the discrete Tanh method and the differential-difference Jacobi elliptic functions sub-ODE method to extract abundant …
Fractional differential equations are being used to define numerous physical phenomena instead of conventional ordinary or partial differential equations. The secret is to get more …
This paper employed the exp (− φ (ξ))-expansion, Riccati equation,(G′/G)-expansion, and modified Kudryashov methods to find new exact solution sets for the conformable …
The generalized nonlinear Schrödinger equation with M-truncated derivatives (GNLSE- MTD) is studied here. By using generalized Riccati equation and mapping methods, new …