[HTML][HTML] Compact implicit difference approximation for time-fractional diffusion-wave equation
In this article, developed the compact implicit difference method based Grünwald Letnikov
formula (GLF) to compute the solution of the time-fractional diffusion-wave equation …
formula (GLF) to compute the solution of the time-fractional diffusion-wave equation …
Second-order stable finite difference schemes for the time-fractional diffusion-wave equation
F Zeng - Journal of scientific computing, 2015 - Springer
We propose two stable and one conditionally stable finite difference schemes of second-
order in both time and space for the time-fractional diffusion-wave equation. In the first …
order in both time and space for the time-fractional diffusion-wave equation. In the first …
An H2N2 interpolation for Caputo derivative with order in (1, 2) and its application to time-fractional wave equations in more than one space dimension
In this paper, a new derived method is developed for a known numerical differential formula
of the Caputo fractional derivative of order γ ∈ (1, 2) γ∈(1, 2)(Li and Zeng in Numerical …
of the Caputo fractional derivative of order γ ∈ (1, 2) γ∈(1, 2)(Li and Zeng in Numerical …
Spectral treatment for the fractional-order wave equation using shifted Chebyshev orthogonal polynomials
AA El-Sayed, P Agarwal - Journal of Computational and Applied …, 2023 - Elsevier
This paper will examine the approximate solution for the fractional-order wave equation. The
method used for this purpose fundamentally is based on the second kind of Chebyshev …
method used for this purpose fundamentally is based on the second kind of Chebyshev …
[HTML][HTML] A computational matrix method for solving systems of high order fractional differential equations
In this paper, we introduced an accurate computational matrix method for solving systems of
high order fractional differential equations. The proposed method is based on the derived …
high order fractional differential equations. The proposed method is based on the derived …
Numerical solutions of fractional wave equations using an efficient class of FDM based on the Hermite formula
In this article, a numerical study is introduced for solving the fractional wave equations by
using an efficient class of finite difference methods. The proposed scheme is based on the …
using an efficient class of finite difference methods. The proposed scheme is based on the …
[PDF][PDF] Numerical simulation for the fractional SIRC model and influenza A
In this paper, A Chebyshev spectral method is presented to study the deals with the
fractional SIRC model associated with the evolution of influenza A disease in human …
fractional SIRC model associated with the evolution of influenza A disease in human …
Numerical treatment for solving fractional SIRC model and influenza A
This paper presents an accurate numerical method for solving fractional SIRC model. In this
work, we propose a method so called fractional Chebyshev finite difference method. In this …
work, we propose a method so called fractional Chebyshev finite difference method. In this …
A New Numerical Approach for Solving 1D Fractional Diffusion‐Wave Equation
Fractional derivative is nonlocal, which is more suitable to simulate physical phenomena
and provides more accurate models of physical systems such as earthquake vibration and …
and provides more accurate models of physical systems such as earthquake vibration and …
[HTML][HTML] Numerical simulation of fractional Cable equation of spiny neuronal dendrites
In this article, numerical study for the fractional Cable equation which is fundamental
equations for modeling neuronal dynamics is introduced by using weighted average of finite …
equations for modeling neuronal dynamics is introduced by using weighted average of finite …