A-quasiconvexity relaxation and homogenization by Andres Braides

By Andres Braides

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123 (1993), pp. 1-49. ¨ller, A-quasiconvexity, lower semicontinuity and Young measures, [22] I. Fonseca and S. Mu to appear in SIAM J. Math. Anal. [23] N. , 29 (1980), pp. 307–323. [24] M. Giaquinta and G. Modica, Regularity results for some classes of higher order non linear elliptic systems, J. f¨ ur reine and angew. , 311/312 (1979), pp. 145-169. [25] J. Kristensen, Finite functionals and Young measures generated by gradients of Sobolev functions, Mathematical Institute, Technical University of Denmark, Mat-Report No.

23] N. , 29 (1980), pp. 307–323. [24] M. Giaquinta and G. Modica, Regularity results for some classes of higher order non linear elliptic systems, J. f¨ ur reine and angew. , 311/312 (1979), pp. 145-169. [25] J. Kristensen, Finite functionals and Young measures generated by gradients of Sobolev functions, Mathematical Institute, Technical University of Denmark, Mat-Report No. 199434, 1994. [26] P. Marcellini, Approximation of quasiconvex functions and semicontinuity of multiple integrals, Manus.

Fonseca, The lower quasiconvex envelope of the stored energy function for an elastic crystal, J. Math. , 67 (1988), pp. 175–195. [19] I. Fonseca, G. Leoni and R. Paroni, in preparation. 35 ¨ller, Quasiconvex integrands and lower semicontinuity in L1 , [20] I. Fonseca and S. Mu SIAM J. Math. , 23 (1992), pp. 1081–1098. ¨ller, Relaxation of quasiconvex functionals in BV (Ω, Rp ) for [21] I. Fonseca and S. Mu integrands f (x, u, ∇u), Arch. Rat. Mech. , 123 (1993), pp. 1-49. ¨ller, A-quasiconvexity, lower semicontinuity and Young measures, [22] I.

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