A finite element model for the time-dependent Joule heating problem
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[1] N. Meyers. An $L^p$-estimate for the gradient of solutions of second order elliptic divergence equations , 1963 .
[2] Richard E. Ewing,et al. A time-discretization procedure for a mixed finite element approximation of miscible displacement in porous media , 1983 .
[3] A. Bensoussan,et al. Asymptotic analysis for periodic structures , 1979 .
[4] W. Allegretto,et al. Existence of solutions for the time-dependent thermistor equations , 1992 .
[5] Richard E. Ewing,et al. The approximation of the pressure by a mixed method in the simulation of miscible displacement , 1983 .
[6] P. Grisvard. Elliptic Problems in Nonsmooth Domains , 1985 .
[7] Daniel B. Henry. Geometric Theory of Semilinear Parabolic Equations , 1989 .
[8] Giovanni Cimatti,et al. Existence of weak solutions for the nonstationary problem of the Joule heating of a conductor , 1992 .
[9] Stig Larsson,et al. Error estimates for spatially discrete approximations of semilinear parabolic equations with nonsmooth initial data , 1987 .
[10] L. Ridgway Scott,et al. Variational formulation of a model free-boundary problem , 1991 .
[11] J. Lions,et al. Problèmes aux limites non homogènes (VI) , 1963 .
[12] Amnon Pazy,et al. Semigroups of Linear Operators and Applications to Partial Differential Equations , 1992, Applied Mathematical Sciences.
[13] J. Lions,et al. Problèmes aux limites non homogènes (VII) , 1963 .
[14] J. Fournier,et al. Cone conditions and properties of Sobolev spaces , 1977 .
[15] José Francisco Rodrigues,et al. A NONLINEAR PARABOLIC SYSTEM ARISING IN THERMOMECHANICS AND IN THERMOMAGNETISM , 1992 .