Numerical methods for the generalized Fisher-Kolmogorov-Petrovskii-Piskunov equation
Applied Numerical Mathematics
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In this paper we consider a nonlinear hyperbolic equation with a memory term which can be used in mathematical models for viscoleasticity problems. The qualitative properties of the solution of the initial boundary value problem are studied. We propose numerical methods for the computation of approximations to the solution of the continuous problem and their stability properties are analysed. Finally, we include numerical experiments illustrating the performance of the proposed methods.