R´ ef´ erences
207
35. L.C. Evans, Weak convergence methods for nonlinear PDE, Conference
Board of the Mathematical Sciences, Regional Conference Series in Mathematics, 74, American Mathematical Society, 1988.
36. D. Frenkel et B. Smit, Understanding molecular simulation : from algorithms to applications,2 ` eme Edition, Academic Press, 2002,
37. H. Gao, P. Klein, Numerical simulation of crack growth in an isotropic solid
with randomized internal cohesive bonds, J. Mech. Phys. solids, volume 46, 2,
p 187-218, 1998.
38. E. Giusti, Direct methods in the calculus of variations, World Scientific,
2003.
39. F. Golse, Particle transport in nonhomogeneous media, Mathematical aspects of
fluid and plasma dynamics, Lecture Notes in Maths. vol 1460, p 152-170, 1991.
40. M. Gunzburger, Finite element methods for viscous incompressible
flows, Academic press, 1989,
41. E. Hairer, S. P. Norsett & G. Wanner, Solving ordinary differential equations, tome 1, Springer, 1993.
42. E. Hairer & G. Wanner, Solving ordinary differential equations,t o m e2 ,
Springer, 1996.
43. E. Hairer, C. Lubich, & G.Wanner, Geometric numerical integration, Springer, 2002.
44. WJ. Hehre, et al., Ab initio molecular orbital theory, Wiley, 1986.
45. D. J. Higham, An algorithmic introduction to numerical simulation of stochastic
differential equations, SIAM Review 43, No.3, 525-546 (2001).
46. Th. Y. Hou, Xiao-Hui Wu, A multiscale finite element method for elliptic problems in composite materials and porous media. J. Comput. Phys. 134, No.1,
169-189 (1997),
47. B. Jourdain, T. Leli` evre et C. Le Bris, Numerical analysis of micro-macro simulations of polymeric fluid flows : a simple case, Mathematical Models and
Methods in Applied Sciences, volume 12, 9, pp 1205-1243, 2002.
48. R. Keunings, Simulation of viscoelastic fluid flow dans le livre Computer modelling for polymer processing, Ch. Tucker III, Hanser, 1989.
49. O. Kirchner, LP. Kubin, V. Pontikis, Editeurs, Computer simulation in materials science, Kluwer, 1996.
50. H. Kitagawa et al., Editeurs, Mesoscopic dynamics of fracture,A d v a n c e s
in Materials research, Springer, 1998.
51. J. Knap, M. Ortiz, An Analysis of the QuasiContinuum Method, J. Mech. Phys.
Solids 49, 9 (2001), p1899
52. C. Le Bris (Editeur), Computational Chemistry, Handbook of numerical
analysis, volume X, Ph. G. Ciarlet, Editeur, North-Holland 2003,
53. P. Le Tallec, Numerical methods for nonlinear tridimensional elasticity,
dans le livre Handbook of numerical analysis, Ph. G. Ciarlet et J.-L. Lions
Editeurs, Tome 5, North Holland.
54. B. Lucquin et O. Pironneau, Introduction au calcul scientifique, Masson,
1996.
207
35. L.C. Evans, Weak convergence methods for nonlinear PDE, Conference
Board of the Mathematical Sciences, Regional Conference Series in Mathematics, 74, American Mathematical Society, 1988.
36. D. Frenkel et B. Smit, Understanding molecular simulation : from algorithms to applications,2 ` eme Edition, Academic Press, 2002,
37. H. Gao, P. Klein, Numerical simulation of crack growth in an isotropic solid
with randomized internal cohesive bonds, J. Mech. Phys. solids, volume 46, 2,
p 187-218, 1998.
38. E. Giusti, Direct methods in the calculus of variations, World Scientific,
2003.
39. F. Golse, Particle transport in nonhomogeneous media, Mathematical aspects of
fluid and plasma dynamics, Lecture Notes in Maths. vol 1460, p 152-170, 1991.
40. M. Gunzburger, Finite element methods for viscous incompressible
flows, Academic press, 1989,
41. E. Hairer, S. P. Norsett & G. Wanner, Solving ordinary differential equations, tome 1, Springer, 1993.
42. E. Hairer & G. Wanner, Solving ordinary differential equations,t o m e2 ,
Springer, 1996.
43. E. Hairer, C. Lubich, & G.Wanner, Geometric numerical integration, Springer, 2002.
44. WJ. Hehre, et al., Ab initio molecular orbital theory, Wiley, 1986.
45. D. J. Higham, An algorithmic introduction to numerical simulation of stochastic
differential equations, SIAM Review 43, No.3, 525-546 (2001).
46. Th. Y. Hou, Xiao-Hui Wu, A multiscale finite element method for elliptic problems in composite materials and porous media. J. Comput. Phys. 134, No.1,
169-189 (1997),
47. B. Jourdain, T. Leli` evre et C. Le Bris, Numerical analysis of micro-macro simulations of polymeric fluid flows : a simple case, Mathematical Models and
Methods in Applied Sciences, volume 12, 9, pp 1205-1243, 2002.
48. R. Keunings, Simulation of viscoelastic fluid flow dans le livre Computer modelling for polymer processing, Ch. Tucker III, Hanser, 1989.
49. O. Kirchner, LP. Kubin, V. Pontikis, Editeurs, Computer simulation in materials science, Kluwer, 1996.
50. H. Kitagawa et al., Editeurs, Mesoscopic dynamics of fracture,A d v a n c e s
in Materials research, Springer, 1998.
51. J. Knap, M. Ortiz, An Analysis of the QuasiContinuum Method, J. Mech. Phys.
Solids 49, 9 (2001), p1899
52. C. Le Bris (Editeur), Computational Chemistry, Handbook of numerical
analysis, volume X, Ph. G. Ciarlet, Editeur, North-Holland 2003,
53. P. Le Tallec, Numerical methods for nonlinear tridimensional elasticity,
dans le livre Handbook of numerical analysis, Ph. G. Ciarlet et J.-L. Lions
Editeurs, Tome 5, North Holland.
54. B. Lucquin et O. Pironneau, Introduction au calcul scientifique, Masson,
1996.
