Almeida, Rui M.P.Duque, José C. M.Ferreira, JorgeRobalo, Rui J.2020-03-022020-03-022014-12-28http://hdl.handle.net/10400.6/9665The aim of this article is to establish the convergence and error bounds for the fully discrete solutions of a class of nonlinear equations of reaction–diffusion nonlocal type with moving boundaries, using a linearized Crank–Nicolson–Galerkin finite element method with polynomial approximations of any degree. A coordinate transformation which fixes the boundaries is used. Some numerical tests to compare our Matlab code with some existing moving finite element methods are investigated.engNonlinear parabolic systemNonlocal diffusion termReaction–diffusionConvergenceNumerical simulationCrank–NicolsonFinite element methodjournal article/10.1002/num.21957