作者: Manuel Friedrich
DOI: 10.1007/S00526-019-1530-3
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摘要: We present a compactness result in the space $$GSBV^p$$ which extends classical statement due to Ambrosio (Arch Ration Mech 111:291–322, 1990) problems without priori bounds on functions. As an application, we revisit $$\varGamma $$ -convergence results for free discontinuity functionals established recently by Cagnetti et al. [Ann Inst H Poincare Anal Non Lineaire (to appear)]. investigate sequences of boundary value and show convergence minimum values minimizers.