Time discretization of an integro-differential equation of parabolic type
SIAM Journal on Numerical Analysis
A nonlinear viscoelasticity problem with memory in time
SMO'06 Proceedings of the 6th WSEAS International Conference on Simulation, Modelling and Optimization
A singular perturbation of the heat equation with memory
Journal of Computational and Applied Mathematics
Integro-differential models for percutaneous drug absorption
International Journal of Computer Mathematics
On the stability of a class of splitting methods for integro-differential equations
Applied Numerical Mathematics
Journal of Computational and Applied Mathematics
A numerical approach for solving an extended Fisher-Kolomogrov-Petrovskii-Piskunov equation
Journal of Computational and Applied Mathematics
Non-Fickian delay reaction--diffusion equations: Theoretical and numerical study
Applied Numerical Mathematics
H1-second order convergent estimates for non-Fickian models
Applied Numerical Mathematics
Applied Numerical Mathematics
Reaction-diffusion in viscoelastic materials
Journal of Computational and Applied Mathematics
Analytics and numerics of drug release tracking
Journal of Computational and Applied Mathematics
Supraconvergence and supercloseness in Volterra equations
Applied Numerical Mathematics
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In this paper we study numerical methods for solving integro-differential equations which generalize the well-known Fisher equation. The numerical methods are obtained considering the MOL (Method of Lines) approach. The stability and convergence of the methods are studied. Numerical results illustrating the theoretical results proved are also included.