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The limit behavior of the solutions of Signorini’s type-like problems in periodically perforated domains with period is studied. The main feature of this limit behaviour is the existence of a critical size of the perforations that separates different emerging phenomena as . In the critical case, it is shown that Signorini’s problem converges to a problem associated to a new operator which is the sum of a standard homogenized operator and an extra zero order term (“strange term”) coming from the...
The limit behavior of the solutions of Signorini's type-like
problems in periodically perforated domains with period
is studied. The main feature of this limit behaviour is
the existence of a critical size of the perforations that
separates different emerging phenomena as ε → 0. In the critical case, it is shown that Signorini's problem
converges to a problem associated to a new operator which
is the sum of a standard homogenized operator and an extra zero
order term (“strange term”) coming from...
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