1 Bensoussan A, Lions JL, Papanicolaou G. Asymptotic Analysis for Periodic Structures. Amsterdam: North-Holland, 1978
[2]
2 Hormung U, Ed. Homogenization and Porous Media. Berlin: Springer-Verlag, 1997
[3]
3 Miehe C, Dettmar J, Zah D. Homogenization and two-scale simulations of granular materials for different microstructural constraints. International Journal for Numerical Methods in Engineering, 2010, 83(8-9): 1206-1236
[4]
8 Hughes TJR. Multiscale phenomena: Green's functions, the Dirichlet-to-Neumann formulation, subgrid scale models, bubbles and the origins of stabilized methods. Computer Methods in Applied Mechanics and Engineering,1995, 127(1-4): 387-401
[5]
9 Hughes TJR, Stewart J. A space-time formulation for multiscale phenomena. Journal of Computational and Applied Mathematics, 1996, 74(1-2): 217-229
[6]
10 Hughes TJR, Feijoo CR, Luca M, et al. The variational multiscale method-a paradigm for computational mechanics. Computer Methods in Applied Mechanics and Engineering, 1998, 166(1-2): 3-24
[7]
11 Thompson EG. An Introduction to the Finite Element Method: Theory, Programming, and Applications. Natick: John Wiley &Sons, Inc., 2005
[8]
12 Brezzi F, Franca LP, Hughes TJR, et al. b=fg. Computer Methods in Applied Mechanics and Engineering,1997, 145(3-4): 329-339
[9]
13 Franca LP, Russo A. Unlocking with residual-free bubbles. Computer Methods in Applied Mechanics and Engineering,1997, 142(3-4): 361-364
[10]
14 Franca LP, Russo A. Deriving upwinding, mass lumping and selective reduced integration by residual-free bubbles. Applied Mathematics Letters, 1996, 9(5): 83-88
[11]
15 Franca LP, Russo A. Mass lumping emanating from residual-free bubbles. Computer Methods in Applied Mechanics and Engineering, 1997, 142(3-4): 353-360
[12]
16 Russo A. Bubble stabilization of finite element methods for the linearized incompressible Navier-Stokes equations. Computer Methods inApplied Mechanics and Engineering,1996, 132(3-4): 335-343
[13]
17 Russo A. A posteriori error estimates via bubble functions. Mathematical Models and Methods in Applied Sciences,1996, 6(1): 33-41
[14]
4 Martin NC, Trumel H, Dragon A. Morphology-based homogenization for viscoelastic particulate composites: part I: viscoelasticity sole. European Journal of MechanicsA/Solids, 2003, 22 (1): 89-106
[15]
5 Cushman JH, Bennethum LS, Hu BS. A primer on upscaling tools for porous media. Advances on Water Resources,2002, 25(8-12): 1043-1067
[16]
6 Babuska I, Tempone R, Zouraris GE. Galerkin finite element methods: their performance and their relation to mixed methods. SIAM Journal on Numerical Analysis,1983, 20(3):510-536
[17]
7 Hou TY, Wu XH. A multiscale finite element method for elliptic problems in composite materials and porous media. Journal of Computational Physics, 1997, 134(1): 169-189
