Abstract
We prove that the asymptotic behaviour of the solutions of Dirichlet problems for second-order, linear, not necessarily symmetric elliptic equations in perforated domains of the form Ωh=Ω\Eh is uniquely determined by the asymptotic behaviour, as h→∞, of suitable capacities of the sets B∩Eh, where B runs in a conveniently large class of subsets of Ω.
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