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Almost-periodic homogenization

Andrea Braides, Anneliese Defranceschi

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Abstract

Abstract In this chapter we generalize the Homogenization Theorem to uniformly almost¬ periodic functions, and to integrands of the form f(x,u,A). Note that in this case, even if f is I-periodic in the first two variables, the function x f(x, Ax,A) is in general non-periodic; this remark suggests that almost-periodic methods are particularly suited also for some apparently periodic situations.

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Abstract In this chapter we generalize the Homogenization Theorem to uniformly almost¬ periodic functions, and to integrands of the form f(x,u,A). Note that in this case, even if f is I-periodic in the first two variables, the function x f(x, Ax,A) is in general non-periodic; this remark suggests that almost-periodic methods are particularly suited also for some apparently periodic situations.

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Available abstract

Abstract In this chapter we generalize the Homogenization Theorem to uniformly almost¬ periodic functions, and to integrands of the form f(x,u,A). Note that in this case, even if f is I-periodic in the first two variables, the function x f(x, Ax,A) is in general non-periodic; this remark suggests that almost-periodic methods are particularly suited also for some apparently periodic situations.

Key concepts: Homogenization (climate), Periodic function, Almost periodic function, Mathematics, Quasi periodic, Periodic system, Pure mathematics, Mathematical analysis

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