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Geometric rigidity principles for $\mathscr{A}$-free Young measures
We study generalized Young measures generated by $\mathscr{A}$-free measures, $\mathscr{A}$ a constant-rank operator, in a compactification of the value space adapted to an energy. Given an $\mathscr{A}$-quasiconvex integrand $G$ of linear growth with coercive recession function $G^\infty$, the unit
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