Some Remarks on the Homogenization of the Dam Problem.
On a quasi-variational inequality arising in semiconductor theory.
Some new mathematical results of existence and uniqueness of solutions are obtained for a class of quasi-variational inequalities modeling the free boundary problem for the determination of the depletion zone in reverse biased semiconductor diodes. The corresponding one (or two) obstacle implicit problems are solved by direct methods with weak regularity estimates for mixed boundary value elliptic problems of second order.
Sur le comportement asymptotique de la solution et de la frontière libre d'une inéquation variationnelle parabolique
A parabolic quasi-variational inequality arising in a superconductivity model
Convergence of the coincidence set in the homogenization of the obstacle problem
On the dam problem with boundary leaky condition
A unilateral thermoelastic Stefan-type problem
On the stability of the free boundary in the obstacle problem for a minimal surface
Quasilinear elliptic problems with nonmonotone discontinuities and measure data.
A class of kinetic models for chemotaxis with threshold to prevent overcrowding.
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