High-dimensional fractional equation investigation is a cutting-edge discipline with considerable pragmatic and speculative consequences in engineering, epidemiology, other scientific disciplines. In this study, hybrid Jafari transform mixed the Adomian decomposition method for obtaining analytical solution to Burgers’ problem provided. vital mathematical expression that appears variety of comp...

In this paper, we study a type of disease that unknowingly spreads for long time, but by default, only to minimal population. This is not usually fatal and often goes unnoticed. We propose derive novel epidemic mathematical model describe such disease, utilizing fractional differential system under the Atangana–Baleanu–Caputo derivative. deals with transmission between susceptible, exposed, inf...

Many dynamic systems can be modeled by fractional differential equations in which some external parameters occur under uncertainty. Although these increase the complexity, they present more acceptable solutions. With aid of Atangana-Baleanu-Caputo (ABC) operator, an advanced numerical-analysis approach is considered and applied this work to deal with different classes fuzzy integrodifferential ...

in this paper, a new fractional sub-equation method is proposed for finding exact solutions of fractional partial differential equations (fpdes) in the sense of modified riemann-liouville derivative. with the aid of symbolic computation, we choose the space-time fractional zakharov-kuznetsov-benjamin-bona-mahony (zkbbm) equation in mathematical physics with a source to illustrate the validity a...

We propose a mathematical model of the coronavirus disease 2019 (COVID-19) to investigate transmission and control mechanism in community Nigeria. Using stability theory differential equations, qualitative behavior is studied. The pandemic indicator represented by basic reproductive number R0 obtained from largest eigenvalue next-generation matrix. Local as well global asymptotic conditions for...

in this article, an analytical approximate solution of nonlinear fractional convection-diffusion with modifiedriemann-liouville derivative was obtained with the help of fractional variational iteration method (fvim). a newapplication of fractional variational iteration method (fvim) was extended to derive analytical solutions in theform of a series for this equation. it is indicated that the so...

Fractional calculus is at this time an area where many models are still being developed, explored, and used in real-world applications branches of science engineering non-locality plays a key role. Although wonderful discoveries have already been reported by researchers important monographs review articles, there great deal non-local phenomena that not studied only waiting to be explored. As re...