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Issue ESAIM: COCV
Volume 11, Number 1, January 2005
Page(s) 139 - 160
DOI 10.1051/cocv:2004031

References of  January 2005, Vol. 11, 139-160
  1. E. Acerbi and N. Fusco, Semicontinuity results in the calculus of variations. Arch. Rat. Mech. Anal. 86 (1984) 125-145 [CrossRef] [MathSciNet].
  2. M. Bocea and I. Fonseca, Equi-integrability results for 3D-2D dimension reduction problems. ESAIM: COCV 7 (2002) 443-470 [EDP Sciences] [CrossRef].
  3. G. Bouchitté, I. Fonseca and M.L. Mascarenhas, Bending moment in membrane theory. J. Elasticity 73 (2003) 75-99 [CrossRef] [MathSciNet].
  4. A. Braides, personal communication.
  5. A. Braides and A. Defranceschi, Homogenization of multiple integrals. Oxford lectures Ser. Math. Appl. Clarendon Press, Oxford (1998).
  6. A. Braides, I. Fonseca and G. Francfort, 3D-2D asymptotic analysis for inhomogeneous thin films. Indiana Univ. Math. J. 49 (2000) 1367-1404 [MathSciNet].
  7. B. Dacorogna, Direct methods in the calculus of variations. Springer-Verlag, Berlin (1988).
  8. G. Dal Maso, An introduction to $\Gamma$-convergence. Birkhaüser, Boston (1993).
  9. I. Ekeland and R. Temam, Analyse convexe et problèmes variationnels. Dunod, Gauthiers-Villars, Paris (1974).
  10. L.C. Evans and R.F. Gariepy, Measure theory and fine properties of functions, Boca Raton, CRC Press (1992).
  11. D. Fox, A. Raoult and J.C. Simo, A justification of nonlinear properly invariant plate theories. Arch. Rat. Mech. Anal. 25 (1992) 157-199.
  12. G. Friesecke, R.D. James and S. Müller, Rigorous derivation of nonlinear plate theory and geometric rigidity. C.R. Acad. Sci. Paris, Série I 334 (2001) 173-178.
  13. G. Friesecke, R.D. James and S. Müller, A Theorem on geometric rigidity and the derivation of nonlinear plate theory from three dimensional elasticity. Comm. Pure Appl. Math. 55 (2002) 1461-1506 [CrossRef] [MathSciNet].
  14. G. Friesecke, R.D. James and S. Müller, The Föppl-von Kármán plate theory as a low energy $\Gamma$-limit of nonlinear elasticity. C.R. Acad. Sci. Paris, Série I 335 (2002) 201-206.
  15. H. Le Dret and A. Raoult, The nonlinear membrane model as variational limit of nonlinear three-dimensional elasticity. J. Math. Pures Appl. 74 (1995) 549-578 [MathSciNet].



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