Galerkin finite element methods solving 2D initial–boundary value problems of neutral delay-reaction–diffusion equations
H Han, C Zhang - Computers & Mathematics with Applications, 2021 - Elsevier
In this paper, Galerkin finite element (GFE) methods are extended to solve two-dimensional
(2D) initial–boundary value problems of neutral delay-reaction–diffusion equations, where …
(2D) initial–boundary value problems of neutral delay-reaction–diffusion equations, where …
Fourth-order difference solvers for nonlinear delayed fractional sub-diffusion equations with variable coefficients
J Xie, D Deng, H Zheng - International Journal of Modelling and …, 2017 - Taylor & Francis
In this paper, a compact difference scheme is established for nonlinear delayed fractional
sub-diffusion equations. By the discrete energy method, it is shown that it achieves the …
sub-diffusion equations. By the discrete energy method, it is shown that it achieves the …
[PDF][PDF] The Mackey-Glass Type Delay Differential Equation with Uniformly Generated Constants
OS Adesina, OK Famurewa, RJ Dare… - … Journal of Mechanical …, 2018 - researchgate.net
THE MACKEY-GLASS TYPE DELAY DIFFERENTIAL EQUATION WITH UNIFORMLY
GENERATED CONSTANTS Page 1 http://www.iaeme.com/IJMET/index.asp 467 editor@iaeme.com …
GENERATED CONSTANTS Page 1 http://www.iaeme.com/IJMET/index.asp 467 editor@iaeme.com …
Analysis of a compact multi-step ADI method for linear parabolic equation
D Deng, Q Wu - International Journal of Modelling and Simulation, 2020 - Taylor & Francis
As we know, second-order backward differentiation formula (BDF2) is L-stable scheme,
which can damp unwanted finite oscillations, while Crank-Nicolson (CN) method is only A …
which can damp unwanted finite oscillations, while Crank-Nicolson (CN) method is only A …