R´ ef´ erences
1. Y. Achdou, O. Pironneau, F. Valentin, Effective boundary conditions for laminar
flows over periodic rough boundaries., J. Comput. Phys. 147, No.1, 187-218,
(1998).
2. G. Allaire, Analyse num´ erique et optimisation, Cours ` a l’Ecole Polytechnique.
3. G. Allaire, Shape optimization by the homogenization method, Springer,
2001,
4. G. Allaire, Homogenization and two-scale convergence., SIAM J. Math. Anal.
23, No.6, 1482-1518 (1992).
5. M.P. Allen et D.J. Tildesley, Computer simulation of liquids, Oxford Science
Publications, 1987.
6. N. Antonic, C.J. van Duijn, W. J¨ ager, A. Mikelic, Multiscale problems in
science and technology. Challenges to mathematical analysis and perspectives, Springer, 2002.
7. A. Askar, Lattice dynamical foundations of continuum theories,W o r l d
Scientific.
8. J. M. Ball, Singularities and computation of miminizers for variational problems,
In : Foundations of Computational Mathematics, R. DeVore , A. Iserles and E.
Suli Eds., London Mathematical Society Lecture Note Series, Vol. 284, pp 1-20.
Cambridge University Press , 2001.
9. J. M. Ball, Some open problems in elasticity,i nGeometry, Mechanics, and
Dynamics, pp 3-59, Springer, 2002.
10. Y. Bamberger, M´ ecanique de l’ing´ enieur, Hermann.
11. T. J. Barth et al., Multiscale and multiresolution methods, Editeurs, Lecture notes in computational science and engineering, volume 20, Springer, 2002.
12. A. Bensoussan, JL. Lions, G. Papnicolaou, Asymptotic analysis for periodic structures, Studies in Mathematics and its Applications. Vol. 5., NorthHolland, 1978.
13. F. Bethuel, G ; Huisken, S. M¨ uller, K. Steffen, Variational models for microstructures and phase transition, Calculus of variations and geometric evolution
problems, Springer Lecture notes in Mathematics, volume 1713, 1999, p 85-210.
1. Y. Achdou, O. Pironneau, F. Valentin, Effective boundary conditions for laminar
flows over periodic rough boundaries., J. Comput. Phys. 147, No.1, 187-218,
(1998).
2. G. Allaire, Analyse num´ erique et optimisation, Cours ` a l’Ecole Polytechnique.
3. G. Allaire, Shape optimization by the homogenization method, Springer,
2001,
4. G. Allaire, Homogenization and two-scale convergence., SIAM J. Math. Anal.
23, No.6, 1482-1518 (1992).
5. M.P. Allen et D.J. Tildesley, Computer simulation of liquids, Oxford Science
Publications, 1987.
6. N. Antonic, C.J. van Duijn, W. J¨ ager, A. Mikelic, Multiscale problems in
science and technology. Challenges to mathematical analysis and perspectives, Springer, 2002.
7. A. Askar, Lattice dynamical foundations of continuum theories,W o r l d
Scientific.
8. J. M. Ball, Singularities and computation of miminizers for variational problems,
In : Foundations of Computational Mathematics, R. DeVore , A. Iserles and E.
Suli Eds., London Mathematical Society Lecture Note Series, Vol. 284, pp 1-20.
Cambridge University Press , 2001.
9. J. M. Ball, Some open problems in elasticity,i nGeometry, Mechanics, and
Dynamics, pp 3-59, Springer, 2002.
10. Y. Bamberger, M´ ecanique de l’ing´ enieur, Hermann.
11. T. J. Barth et al., Multiscale and multiresolution methods, Editeurs, Lecture notes in computational science and engineering, volume 20, Springer, 2002.
12. A. Bensoussan, JL. Lions, G. Papnicolaou, Asymptotic analysis for periodic structures, Studies in Mathematics and its Applications. Vol. 5., NorthHolland, 1978.
13. F. Bethuel, G ; Huisken, S. M¨ uller, K. Steffen, Variational models for microstructures and phase transition, Calculus of variations and geometric evolution
problems, Springer Lecture notes in Mathematics, volume 1713, 1999, p 85-210.