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We consider, in an open subset of ,
energies depending on the perimeter of a subset
(or some equivalent surface integral) and on a function which is
defined only on . We compute the lower semicontinuous envelope
of such energies. This relaxation has to take into
account the fact that in the limit, the “holes” may
collapse into a discontinuity of , whose surface will be counted
twice in the relaxed energy. We discuss some situations where such
energies appear, and give, as an application,...
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