Mixed finite element method for a single phase quasi-linear Stefan problem with a forcing term in non-divergence form.
The \(H_1\)-Galerkin method is applied to a mixed system in the unknown and its flux, describing a quasi-linear single-phase Stefan problem with forcing term in non-divergence form. The approximating finite element spaces are allowed to be of different polynomial degrees, yielding an improved rate of convergence in the \(L_2\)-norm.
quasi-linear single-phase Stefan problem
scientific article; zbMATH DE number 1956851
scientific article