In this study, we delve into the exploration of the (2+ 1)-dimensional potential Kadomtsev-
Petviashvili (pKP) and Calogero–Degasperis equation (CDE) models, which hold significant …

Qualitative research and comprehensive public awareness to nip the transmission of Ebola
virus in the bud before it becomes a global threat is fast becoming imperative especially now …

Inspired by the extensive applicability of solitons in nonlinear optics, advanced
telecommunication industry, trans-continental, and trans-oceanic systems, coupled with the …

Seeking solutions to nonlinear differential equations cannot be overemphasized as this
illuminates clarity in the dynamical behavior of the described model, and thus, enables …

We assumed a homogeneously mixed population and that the disease does not only spread
by direct contact with an infected individual but also by touching infected surfaces …

In this research, we proposed the fusing of Elzaki transform and projected differential
transform (PDTM) to obtain an analytical or approximate solution of the Rosenau-Hyman …

An accurate and quantitative description of the thermal responses of skin tissue under
sinusoidal heat flux conditions on the skin surface is provided in this study using a fractional …

In this research, we proposed coupling the Laplace transform method and the homotopy
Perturbation Method (LHPM). We employed the fusion of the Laplace method to make up for …

The emergence of the BurgerseHuxley equation (which involves the famous Burgers
equation and the Huxley equation) to predict response systems, dispersion moves, and …

In this paper, the solution and behaviour of local fractional Fokker–Planck equation (LFFPE)
is investigated in fractal media. For this purpose, the local fractional homotopy perturbation …