Characterization of Generalized Gradient Young Measures Generated by Sequences in W1,1 and BV

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On the structure of A-free measures and applications (2016, background): “Besides its theoretical interest, the rank-one theorem has many applications in the theory of functions of bounded variation; we just mention the following: lower-semicontinuity and relaxation [9], [18], [26], integral representation theorems [12], Young measure theory [25], [38], [24], approximatio”
Lower semicontinuity and relaxation of linear-growth integral functionals under PDE constraints (2017, methodology): “5) is automatically fulfilled in the following cases: (i) ForA = curl, the approximation property (for general domains) is proved in the appendix of [19] (also see [8, Lemma B.”