Issue 29

C. Maruccio et alii, Frattura ed Integrità Strutturale, 29 (2014) 49-60; DOI: 10.3221/IGF-ESIS.29.06 60 [14] Berger, H., Gabbert, U., Koeppe, H., Rodriguez-Ramos, R., Bravo-Castillero, J., Diaz, G. R., Otero, J. A., Maugin, G. A., Finite element and asymptotic homogenization methods applied to smart composite materials, Comput. Mech., 33 (2003) 61-7. [15] Berger, H., Kari, S., Gabbert, U., Rodriguez-Ramos, R., Guinovart-Diaz, R., Otero, J. A., Bravo-Castillero J., An analytical and numerical approach for calculating effective material coefficients of piezoelectric fiber composites, Int. J. Solids Struct., 42 (2004) 5692-714. [16] Schroeder J., Keip, M., Two-scale homogenization of electromechanically coupled boundary value problems - Consistent linearization and applications, Computational Mechanics, 50(2) (2012) 229-244. [17] Schulz, K., Klinkel, S., Wagner, W., A finite element formulation for piezoelectric shell structures considering geometrical and material non-linearities, Int. J. Numerical Methods in Engineering, 87 (2011) 491–520. [18] Klinkel, S., Wagner, W., A piezoelectric solid shell element based on a mixed variational formulation for geometrically linear and nonlinear applications. Computers and Structures, 86 (2008) 38–46. [19] Klinkel, S., Gruttmann, F., Wagner,W., A mixed shell formulation accounting for thickness strains and finite strain 3d material models, Int. J. Numerical Methods in Engineering, 75 (2008) 945–970. [20] Fillep, S., Mergheim, J., Steinmann, P., Computational modelling and homogenization of technical textiles. Eng. Structures, 50 (2013) 68–73. [21] Coenen, E. W., Kouznetsova, V. G., Geers, M. G. D., Computational homogenization for heterogeneous thin sheets. International Journal for Numerical Methods in Engineering, 83 (2010) 1180-1205. [22] Lengiewicz, J., Korelc, J., Stupkiewicz, S., Automation of finite element formulations for large deformation contact problems. International Journal for Numerical Methods in Engineering, 85 (2011) 1252-1279.