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À propos de : On the Lower Semicontinuity of Supremal Functionals        

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  • On the Lower Semicontinuity of Supremal Functionals
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  • In this paper we study the lower semicontinuity problem for a supremal functional of the form $F(u,\Omega )= underset{x\in\Omega}{\rm ess\,sup} f(x,u(x),Du(x))$ with respect to the strong convergence in L∞(Ω), furnishing a comparison with the analogous theory developed by Serrin for integrals. A sort of Mazur's lemma for gradients of uniformly converging sequences is proved.
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  • cocv299
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  • © EDP Sciences, SMAI, 2003
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  • EDP Sciences, SMAI
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