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Titlebook: Composite Media and Homogenization Theory; An International Cen Gianni Maso,Gian Fausto Dell’Antonio Book 1991 Birkhäuser Boston 1991 Mathe

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Überprüfung von VoraussetzungenIn this paper we consider the unilateral problems . where the right hand side f is fixed in W.(Ω) and where the A.(v) are monotone operators acting from (Inline 1) into W.(Ω) defined by . while the unilateral convex sets K(ψ.) are defined by
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Beschreibung eindimensionaler StichprobenSome relevant “macroscopic” features of bodies with complicated “microscopic” structure are usually described, in the mathematical theory of . and ., in terms of asymptotic properties of sequences of Dirichlet integrals .., by appropriately defining the “conductivity” coefficients . on some open subset Ω of ℝ..
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Integral Representation of Functionals Defined on Sobolev Spaces,We give an integral representation result for functionals defined on Sobolev spaces; more precisely, for a functional ., we find necessary and sufficient conditions that imply the integral representation formula
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Properties of Averaged Models of the Periodic Media Mechanics,In homogenization of processes (or stationary states) in periodic structures the equations of other types comparing to original ones often arise. In this work we discuss briefly some of such situations. In particular we consider the problem of conservation of variational properties of a model in homogenization.
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Homogenization of Nonlinear Unilateral Problems,In this paper we consider the unilateral problems . where the right hand side f is fixed in W.(Ω) and where the A.(v) are monotone operators acting from (Inline 1) into W.(Ω) defined by . while the unilateral convex sets K(ψ.) are defined by
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