[1] G. Allaire: Homogenization and two-scale convergence. SIAM J.  Math. Anal. 23 (1992), 1482–1512. DOI 10.1137/0523084 | MR 1185639 | Zbl 0770.35005

[2] T.  Arbogast, J. Douglas and U. Hornung: Derivation of the double porosity model of single phase flow via homogenization theory. SIAM J.  Math. Anal. 21 (1990), 823–836. DOI 10.1137/0521046 | MR 1052874

[3] I.  Babuška: Homogenization approach in engineering. In: Lecture Notes in Economics and Mathematical Systems, M. Berkmann, H. P. Kunzi (eds.), Springer, Berlin, 1975, pp. 137–153. MR 0478946

[4] I. Babuška: Mathematics of the verification and validation in computational engineering. In: Mathematical and Computer Modelling in Science and Engineering. Proc. Int. Conf. in Prague (January  2003), Czech Tech. Univ. Prague, 2003, pp. 5–12.

[5] J.  Barták, J. Herrmann, V. Lovicar and O. Vejvoda: Partial Differential Equations of Evolution. Ellis Horwood-SNTL, New York-Prague, 1991. MR 1112789

[6] G.  Bouchitté, I.  Fragalà: Homogenization of thin structures by two-scale method with respect to measures. SIAM J.  Math. Anal. 32 (2001), 1198–1226. DOI 10.1137/S0036141000370260 | MR 1856245

[7] D. Cioranescu, P. Donato: An Introduction to Homogenization. Oxford University Press, Oxford, 1999. MR 1765047

[8] J. Dalík, J. Svoboda and S. Šťastník: A model of moisture and temperature propagation. Preprint, Techn. Univ. Brno (Faculty of Civil Engineering), 2000.

[9] J. Franců: Monotone operators. A survey directed to applications to differential equations. Appl. Math. 35 (1990), 257–301. MR 1065003

[10] J.  Fučík, A.  Kufner: Nonlinear Differential Equations. Elsevier, Amsterdam, 1980.

[11] A. Holmbom: Homogenization of parabolic equations. An alternative approach and some corrector-type results. Appl. Math. 42 (1997), 321–343. DOI 10.1023/A:1023049608047 | MR 1467553 | Zbl 0898.35008

[12] W. Jäger, J. Kačur: Solution of porous medium type systems by linear approximation schemes. Numer. Math. 60 (1991), 407–427. DOI 10.1007/BF01385729 | MR 1137200

[13] J.  Kačur: Method of Rothe in Evolution Equations. Teubner, Leipzig, 1985. MR 0834176

[14] A. Kufner, O. John and S. Fučík: Function Spaces. Academia, Prague, 1977. MR 0482102

[15] M. L. Mascarenhas, A.-M. Toader: Scale convergence in homogenization. Preprint, Univ. Lisboa, 2000. MR 1841866

[16] A.-M. Matache, Ch.  Schwab: Two-scale finite element method for homogenization problems. Math. Model. Numer. Anal. 26 (2002), 537–572. MR 1932304

[17] V. G. Maz’ya: Sobolev Spaces. Izdat. Leningradskogo universiteta, Leningrad (St. Petersburg), 1985. (Russian)

[18] G. Nguetseng: A general convergence result for a functional related to the theory of homogenization. SIAM J.  Math. Anal. 20 (1989), 608–623. DOI 10.1137/0520043 | MR 0990867 | Zbl 0688.35007

[19] K. Rektorys: The Method of Discretization in Time. Reidel, Dordrecht, 1982. Zbl 0522.65059

[20] E. Rothe: Zweidimensionale parabolische Randwertaufgaben als Grenzfall eindimensionaler Randwertaufgaben. Math. Ann. 102 (1930), 650–670. DOI 10.1007/BF01782368 | MR 1512599

[21] T. Roubíček: Relaxation in Optimization Theory and Variational Calculus. Walter de Gruyter, Berlin, 1997. MR 1458067

[22] K. Segeth: Rothe method and method of lines. A brief discussion. In: Mathematical and Computer Modelling in Science and Engineering. Proc. Int. Conf. in Prague (January 2003), Czech Tech. Univ. Prague, 2003, pp. 316–320.

[23] J. Svoboda, J.  Vala: Micromodelling of creep in composites with perfect matrix / particle interfaces. Metallic Materials 36 (1998), 109–129.

[24] J.  Vala: Two-scale convergence in nonlinear evolution problems. In: Programy a algoritmy numerické matematiky. Proc. 11$^{\text{th}}$ Summer School in Dolní Maxov (June 2002), Math. Inst. Acad. Sci. Czech Rep, to appear. (Czech)

[25] J.  Vala: Method of discretization in time and two-scale convergence for nonlinear problems of engineering mechanics. Mathematical and Computer Modelling in Science and Engineering. Proc. Int. Conf. in Prague (January 2003), Czech Techn. Univ. Prague, 2003, pp. 359–363.

[26] J.  Vala: Two-scale convergence with respect to measures in continuum mechanics. Equadiff, CD-ROM Proc. 10$^{\text{th}}$ Int. Conf. in Prague (August  2001), Charles University in Prague. To appear.

[27] J. Vala: Two-scale limits in some nonlinear problems of engineering mechanics. Math. Comput. Simulation 61 (2003), 177–185. DOI 10.1016/S0378-4754(02)00074-5 | MR 1983667