The primary focus of this research study is in the development of an effective hybrid matrix
method to solve a class of nonlinear systems of equations of fractional order arising in the …

In this article, we present a new pseudospectral method to approximate the solution of one-
and two-dimensional Fisher's equations, which is a prototype of nonlinear reaction–diffusion …

In this study, we investigated an allelopathic phytoplankton competition model under the
effect of Brownian motion. This model is analyzed for the first time analytically to obtain the …

In this article, we present the stability analysis and approximate solutions of circular ring
solitary solitons wave for (2+ 1)-dimensional nonlinear sine-Gordon equation using time …

Malaria is a possibly dangerous infection brought about by a parasite. This infection is more
normal in nations with heat and humidities. Because of chromosomal changes, the elements …

The viscous Burgers' equation is a kind of quasi-linear important partial differential equation
appeared in many fields. The nonlinear term contained in this equation results in difficulty in …

In this paper, the author is to introduce the Jacobi pseudospectral quadrature simulation
technique for the numerical solutions of two-dimensional nonlinear fractional order integral …

The aim of this paper, the author is to introduce the Jacobi pseudospectral quadrature
simulation technique for the multi-dimensional nonlinear fractional evolution equation. We …

In this article, the authors report the Chebyshev pseudospectral method for solving
twodimensional nonlinear Schrodinger equation with fractional order derivative in time and …

The aim of the paper is to develop and analyze a spectrally accurate pseudospectral method
in time and space to find the approximate solution of the viscous Burgers' equation. The …