A system of phase field equations of Penrose-Fife-type governing the dynamics of phase transitions with a conserved order parameter is considered. As in the original model, the heat flux is assumed to be given by the Fourier law. Existence of weak solutions is proved for the related initial-Neumann boundary value problem.
The Conserved Penrose-Fife system with Fourier heat flux law / E. ROCCA, G. SCHIMPERNA. - In: NONLINEAR ANALYSIS. - ISSN 0362-546X. - 53:7-8(2003), pp. 1089-1100.
The Conserved Penrose-Fife system with Fourier heat flux law
E. ROCCAPrimo
;
2003
Abstract
A system of phase field equations of Penrose-Fife-type governing the dynamics of phase transitions with a conserved order parameter is considered. As in the original model, the heat flux is assumed to be given by the Fourier law. Existence of weak solutions is proved for the related initial-Neumann boundary value problem.File in questo prodotto:
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