Jacobi Elliptic Function Method for (2+1)-Dimensional Maccari System with Multiplicative Brownian Noise: Solitary Wave Solutions, Nonlinear Dynamics and Numerical Verification
This study addresses the approximate solution of (1+1)- and (1+2)-dimensional nonlinear parabolic partial differential equations with initial and Dirichlet boundary conditions. The proposed hybrid scheme integrates the Haar wavelet with the fourth-order Runge-Kutta (RK-4) method. Spatial discretization via Haar wavelet...
Wejdan Deebani, Aslam Khan, Abdul Ghafoor et al.· Journal of Algorithms &...· 0 citations
The purpose of this work is to examine new exact soliton solutions for the doubly dispersive equation (DDE) by utilizing a finite series in terms of Jacobi elliptic functions (JEFs). For the exact analytical solution of nonlinear partial differential equations (NLPDEs), the JEF expansion approach is frequently employ...
M. Baber, M. W. Yasin, Khadeeja Arif et al.· Royal Society Open Science· 0 citations
In this article, we study and introduce travelling wave properties of some nonlinear space-time fractional partial differential equations in applied physics, and the most important is to find analytical solutions for them. We treated in this study the nonlinear space-time fractional Bateman-Burgers equation, the Clanni...
Wahiba Beghami, Banan Maayah, Sana Abughurra et al.· Modern physics letters B· 0 citations
Nonlinear electromagnetic wave propagation in complex plasma environments has attracted considerable attention due to its important applications in nonlinear optics, plasma physics, space science, and communication technologies. In the present study, a time-fractional Drinfel’d–Sokolov–Wilson equation (DSWE) is investi...
Z. Ur-Rehman, W. Khan, M. Zahid et al.· Fractal and Fractional· 0 citations
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