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3D-2D asymptotic analysis for thin structures rests on the mastery of scaled gradients bounded in Here it is shown that, up to a subsequence, may be decomposed as where carries all the concentration effects, i.e. is equi-integrable, and captures the oscillatory behavior, i.e. in measure. In addition, if is a recovering sequence then nearby
3D-2D asymptotic analysis for thin structures rests on the mastery
of scaled gradients bounded in Here it is shown that, up to a
subsequence, may be decomposed as
where carries all the concentration effects,
is
equi-integrable, and captures the oscillatory behavior,
in measure. In addition, if is
a recovering sequence then nearby
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