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G. Meyers, Quasi-convexity and lower semi-continuity of multiple variational integrals of any order, Trans. Amer. Math. , 119 (1965), pp. 125-149. [29] C. B. Morrey, Multiple Integrals in the calculus of Variations, Springer-Verlag, Berlin, 1966. ¨ller Variational models for microstructures and phase transitions. Lecture Notes, [30] S. Mu MPI Leipzig, 1998. [31] F. Murat, Compacit´e par compensation : condition necessaire et suffisante de continuit´e faible sous une hypoth´ese de rang constant, Ann.

Tartar, Some remarks on separately convex functions, in Microstructure and Phase Transitions, D. Kinderlehrer, R. D. James, M. Luskin and J. L. , Vol. 54, IMA Vol. Math. , Springer-Verlag, 1993, pp. 191–204. [39] L. C. Young, Lectures on Calculus of Variations and Optimal Control Theory, W. B. Saunders, 1969.

Vitali, Homogenization of free–discontinuity problems, Arch. Rat. Mech. , 135 (1996), pp. 297–356. [12] G. Buttazzo, Semicontinuity, relaxation and integral representation problems in the Calculus of Variations, Pitman Res. Notes in Math. 207, Longman, Harlow, 1989. [13] B. Dacorogna, Direct Methods in the Calculus of Variations, Springer-Verlag, Berlin, 1989. [14] B. Dacorogna, Weak Continuity and Weak Lower Semicontinuity for Nonlinear Functionals, Vol 922, Springer Lecture Notes in Mathematics, Springer-verlag, Berlin, 1982.

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