Numerical solution for boundary layer flow due to a nonlinearly stretching sheet with variable thickness and slip velocity
This article presents a numerical solution for the flow of a Newtonian fluid over an
impermeable stretching sheet with a power law surface velocity, slip velocity and variable …
impermeable stretching sheet with a power law surface velocity, slip velocity and variable …
[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 …
Numerical simulation for COVID-19 model using a multidomain spectral relaxation technique
The major objective of this work is to evaluate and study the model of coronavirus illness by
providing an efficient numerical solution for this important model. The model under …
providing an efficient numerical solution for this important model. The model under …
Analysis of the element free Galerkin (EFG) method for solving fractional cable equation with Dirichlet boundary condition
The element free Galerkin technique is a meshless method based on the variational weak
form in which the test and trial functions are the shape functions of moving least squares …
form in which the test and trial functions are the shape functions of moving least squares …
Solving Fractional Generalized Fisher–Kolmogorov–Petrovsky–Piskunov's Equation Using Compact‐Finite Different Methods Together with Spectral Collocation …
The main target of this work is presenting two efficient accurate algorithms for solving
numerically one of the most important models in physics and engineering mathematics …
numerically one of the most important models in physics and engineering mathematics …
[HTML][HTML] Legendre spectral-collocation method for solving some types of fractional optimal control problems
In this paper, the Legendre spectral-collocation method was applied to obtain approximate
solutions for some types of fractional optimal control problems (FOCPs). The fractional …
solutions for some types of fractional optimal control problems (FOCPs). The fractional …
[HTML][HTML] Numerical approaches for solving complex order monkeypox mathematical model
The monkeypox virus (MPXV) is what causes monkeypox (MPX) disease, which is
comparable to both smallpox and cowpox. Using classical, fractional-order and complex …
comparable to both smallpox and cowpox. Using classical, fractional-order and complex …
Studying and simulating the fractional COVID-19 model using an efficient spectral collocation approach
We give a theoretical and numerical analysis of a coronavirus (COVID-19) infection model in
this research. A mathematical model of this system is provided, based on a collection of …
this research. A mathematical model of this system is provided, based on a collection of …
The discontinuous Galerkin finite element method for fractional cable equation
Y Zheng, Z Zhao - Applied Numerical Mathematics, 2017 - Elsevier
The cable equation as one of the best models for simulating neurodynamics can be derived
from the Nernst–Planck equation which simulates the electrodiffusion of ions. Recently …
from the Nernst–Planck equation which simulates the electrodiffusion of ions. Recently …
The time discontinuous space-time finite element method for fractional diffusion-wave equation
Y Zheng, Z Zhao - Applied Numerical Mathematics, 2020 - Elsevier
In this paper a time discontinuous space-time finite element method for fractional diffusion-
wave equation is studied. The existence and the uniqueness of the numerical solution are …
wave equation is studied. The existence and the uniqueness of the numerical solution are …