Nils Svanstedt, Department of Mathematics, Chalmers University and Goteborg University, S-412 96 Goteborg, Sweden
Abstract: In this paper we study the behaviour of maximal monotone multivalued highly oscillatory operators. We construct Reuss-Voigt-Wiener and Hashin-Shtrikmann type bounds for the minimal sections of G-limits of multivalued operators by using variational convergence and convex analysis.
Keywords: multivalued operators, highly oscillatory operators, Reuss-Voigt-Wiener bounds, Hashin-Shtrikman bounds
Classification (MSC 1991): 35Q35, 35J20
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