Generalized Besicovitch spaces and applications to deterministic homogenization

The purpose of the present work is to introduce a framework which enables us to study nonlinear homogenization problems. The starting point is the theory of algebras with mean value. Very often in physics, from very simple experimental data, one gets complicated structure phenomena. These phenomena...

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Veröffentlicht in:	Nonlinear analysis Jg. 74; H. 2; S. 351 - 379
Hauptverfasser:	Sango, Mamadou, Svanstedt, Nils, Woukeng, Jean Louis
Format:	Journal Article
Sprache:	Englisch
Veröffentlicht:	Amsterdam Elsevier Ltd 2011 Elsevier
Schlagworte:	Algebra Algebras with mean value Difference and functional equations, recurrence relations Ergodic processes Exact sciences and technology Finite differences and functional equations Functions of a complex variable Generalized Besicovitch spaces Homogenization Homogenizing Matematik Mathematical analysis Mathematical sciences Mathematics Nonlinearity Numerical analysis Numerical analysis. Scientific computation Operators Oscillations Partial differential equations Pseudo-monotone operators Sciences and techniques of general use Weakly almost periodic functions secondary Weakly almost periodic functions Generalized Besicovitch spaces Pseudo-monotone operators Homogenization Algebras with mean value primary 46L06 Nonlinear analysis Functional equation Fourier analysis Periodic function Nonlinear problems Partial differential equation primary 35B27 Non linear operator 35K65 46J10 Oscillation 46T30 35B40 Mathematical model Data structure 46N20 secondary 46Axx
ISSN:	0362-546X, 1873-5215
Online-Zugang:	Volltext
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