X Ma, C Huang - Applied Mathematical Modelling, 2014 - Elsevier
In this paper, we propose and analyze a spectral Jacobi-collocation method for the numerical solution of general linear fractional integro-differential equations. The fractional …
Alors qu'elle n'en est qu'à ses balbutiements en France, la sociologie de l'islamophobie se développe rapidement, depuis environ une décennie, dans de nombreuses universités …
AH Bhrawy, YA Alhamed, D Baleanu… - Fractional Calculus and …, 2014 - Springer
Fractional-order generalized Laguerre functions (FGLFs) are proposed depends on the definition of generalized Laguerre polynomials. In addition, we derive a new formula …
An efficient Legendre–Gauss–Lobatto collocation (L–GL–C) method is applied to solve the space-fractional advection diffusion equation with nonhomogeneous initial-boundary …
Abstract A Jacobi–Gauss–Lobatto collocation (J-GL-C) method, used in combination with the implicit Runge–Kutta method of fourth order, is proposed as a numerical algorithm for the …
S Haq, I Ali - Engineering with Computers, 2022 - Springer
A numerical scheme based on polynomials and finite difference method is developed for numerical solutions of two-dimensional linear and nonlinear Sobolev equations. In this …
Y Yang, Y Huang - Advances in Mathematical Physics, 2013 - Wiley Online Library
We propose and analyze a spectral Jacobi‐collocation approximation for fractional order integrodifferential equations of Volterra type with pantograph delay. The fractional derivative …
YA Amer, AMS Mahdy, ESM Youssef - Computers, Materials and Continua, 2018 - tu.edu.sa
In this paper we are looking forward to finding the approximate analytical solutions for fractional integro-differential equations by using Sumudu transform method and Hermite …
In this paper, a new formula of Caputo fractional-order derivatives of shifted Jacobi polynomials of any degree in terms of shifted Jacobi polynomials themselves is proved. We …