Convergence of Nonlinear Elliptic Operators and Application to a Quasi Variational Inequality.
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WISCONSIN UNIV-MADISON MATHEMATICS RESEARCH CENTER
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Closedness and compactness results are given for a sequence of nonlinear elliptic operators with monotone type assumptions. These results are then used in the second part to derive existence theorems for a quasi variational inequality related to some questions from nonlinear heat flow. This quasi variational inequality involves a second order operator as above and an implicit obstacle of the Signorini type on the boundary.
- Theoretical Mathematics