Discontinuous Galerkin discrete minimisers are shown to Gamma-converge to minimisers of the quasiconvex envelope energy for a wide class of nonconvex variational problems.
Fine phase mixtures as minimizers of energy
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Convergence of Discontinuous Galerkin Methods for Quasiconvex and Relaxed Variational Problems
Discontinuous Galerkin discrete minimisers are shown to Gamma-converge to minimisers of the quasiconvex envelope energy for a wide class of nonconvex variational problems.