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Application of new Kudryashov method to various nonlinear partial differential equations
The purpose of this work is to seek various innovative exact solutions using the new
Kudryashov approach to the nonlinear partial differential equations (NLPDEs). This …
Kudryashov approach to the nonlinear partial differential equations (NLPDEs). This …
Advancing the frontiers: Revolutionary control and prevention paradigms against Nipah virus
FL Orosco - Open Veterinary Journal, 2023 - ajol.info
Abstract Nipah Virus (NiV) is a highly virulent pathogen that poses a significant threat to
human and animal populations. This review provides a comprehensive overview of the …
human and animal populations. This review provides a comprehensive overview of the …
Efficient numerical techniques for computing the Riesz fractional-order reaction-diffusion models arising in biology
In this work, the solution of Riesz space fractional partial differential equations of parabolic
type is considered. Since fractional-in-space operators have been applied to model …
type is considered. Since fractional-in-space operators have been applied to model …
[HTML][HTML] An efficient technique based on least-squares method for fractional integro-differential equations
Y Jia, M Xu, Y Lin, D Jiang - Alexandria Engineering Journal, 2023 - Elsevier
In this paper, we investigate an efficient technique for solving fractional integro-differential
equations (FIDEs) that have numerous applications in various fields of science. The …
equations (FIDEs) that have numerous applications in various fields of science. The …
An optimization method for studying fractional-order tuberculosis disease model via generalized Laguerre polynomials
Tuberculosis (TB) is a deadly contagious disease that affects vital organs of the body,
especially the lungs. Although the disease is preventable, there are still concerns about its …
especially the lungs. Although the disease is preventable, there are still concerns about its …
[HTML][HTML] Application of analytical techniques for solving fractional physical models arising in applied sciences
In this paper, we examined the approximations to the time-fractional Kawahara equation and
modified Kawahara equation, which model the creation of nonlinear water waves in the long …
modified Kawahara equation, which model the creation of nonlinear water waves in the long …
[HTML][HTML] Numerical simulation by using the spectral collocation optimization method associated with Vieta-Lucas polynomials for a fractional model of non-Newtonian …
The present study is made to develop the fractional model of non-Newtonian Casson and
Williamson boundary layer flow in the fluid flow taking into account the heat flux and the slip …
Williamson boundary layer flow in the fluid flow taking into account the heat flux and the slip …
Application of Aboodh homotopy perturbation transform method for fractional-order convection–reaction–diffusion equation within caputo and atangana–baleanu …
H Yasmin - Symmetry, 2023 - mdpi.com
This article is an analysis of fractional nonlinear convection–reaction–diffusion equations
involving the fractional Atangana–Baleanu and Caputo derivatives. An efficient Aboodh …
involving the fractional Atangana–Baleanu and Caputo derivatives. An efficient Aboodh …
[HTML][HTML] An improved differential transform scheme implementation on the generalized Allen–Cahn equation governing oil pollution dynamics in oceanography
Studies in computational mathematics have taken a fantastic aesthetics in interdisciplinary
fields as researchers in this area have resiliently adopted constructive methods, schemes …
fields as researchers in this area have resiliently adopted constructive methods, schemes …
Series and closed form solution of Caputo time-fractional wave and heat problems with the variable coefficients by a novel approach
The mathematical efficiency of fractional-order differential equations in modeling real
systems has been established. The first-order and second-order time derivatives are …
systems has been established. The first-order and second-order time derivatives are …