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Uma Análise Matemática de um Sistema Não Isotérmico do Tipo Allen-CahnA Mathematical Analysis of a Nonisothermal Allen-Cahn Type System
(Universidade Federal de ViçosaBRÁlgebra; Análise; Geometria e Topologia; Matemática AplicadaMestrado em MatemáticaUFV, 2015)
Existence and approximate solutions of a model for Ostwald ripening
(Taylor & Francis IncPhiladelphiaEUA, 2008)
Error estimates for full discretization of a model for Ostwald ripening
(Taylor & Francis IncPhiladelphiaEUA, 2008)
Maximal attractor for an Ostwald ripening model
(Academic Press Inc Elsevier ScienceSan DiegoEUA, 2009)
A mathematical analysis of a nonisothermal Allen-Cahn type system
(Wiley-blackwellHobokenEUA, 2012)
A mathematical analysis of a nonisothermal Allen-Cahn type system: error estimates
(Wiley-blackwellHobokenEUA, 2012)
The Toda systems and clustering interfaces in the Allen Cahn equation
(2008)
We consider the Allen-Cahn equation "2 u+(1−u2)u = 0 in a bounded, smooth domain in R2, under zero Neumann boundary conditions, where " > 0 is a small parameter. Let 0 be a segment contained in , connecting orthogonally ...
Ancient multiple-layer solutions to the Allen-Cahn equation
(Cambridge University Press, 2018)
We consider the parabolic one-dimensional Allen-Cahn equation ut = uxx + u(1-u2), (x, t) R x (-0]. The steady state w(x) = tanh(x/2) connects, as a 'transition layer', the stable phases-1 and +1. We construct a solution u ...
The toda system and clustering interfaces in the allen-cahn equation
(SPRINGER, 2008)