242
R. dell’Erba
Golaszewski, M., Grygoruk, R., Giorgio, I., Laudato, M., & Di Cosmo, F. (2019). Metamaterials
with relative displacements in their microstructure: Technological challenges in 3D printing,
experiments and numerical predictions. Continuum Mechanics and Thermodynamics, 31(4),
1015–1034.
Green, A. E. (1965). Micro-materials and multipolar continuum mechanics. International Journal
of Engineering Science, 3(5), 533–537.
Khakalo, S., & Niiranen, J. (2017). Isogeometric analysis of higher-order gradient elasticity by user
elements of a commercial finite element software. Computer-Aided Design, 82, 154–169.
Lanczos, C. (2012). The variational principles of mechanics. Courier Corporation.
Maugin, G. A. (2010). Generalized continuum mechanics: what do we mean by that?. In Mechanics
of Generalized Continua (pp. 3–13). Springer, New York.
Mindlin, R. D. (1965). Second gradient of strain and surface-tension in linear elasticity. International
Journal of Solids and Structures, 1(4), 417–438.
Misra, A., & Poorsolhjouy, P. (2015). Granular micromechanics model for damage and plasticity
of cementitious materials based upon thermomechanics. Mathematics and Mechanics of Solids,
1081286515576821.
Misra, A., & Singh, V. (2013). Micromechanical model for viscoelastic materials undergoing
damage. Continuum Mechanics and Thermodynamics, 25(2–4), 343–358.
Misra, A., & Singh, V. (2015). Thermomechanics-based nonlinear rate-dependent coupled damageplasticity granular micromechanics model. Continuum Mechanics and Thermodynamics, 27(4–
5), 787–817.
Misra, A., Lekszycki, T., Giorgio, I., Ganzosch, G., Müller, W. H., & Dell’Isola, F. (2018). Pantographic metamaterials show atypical pointing effect reversal. Mechanics Research Communications, 89, 6–10.
Moriconi, C., & dell’Erba, R. (2012). The localization problem for harness: A multipurpose robotic
swarm. In SENSORCOMM 2012, The Sixth International Conference on Sensor Technologies and
Applications, pp. 327–333. Available at: https://www.thinkmind.org/index.php?view=article&art
icleid=sensorcomm_2012_14_20_10138. [Consultato: 04-apr-2014].
Nejadsadeghi, N., De Angelo, M., Drobnicki, R., Lekszycki, T., dell’Isola, F., & Misra, A. (2019).
Parametric experimentation on pantographic unit cells reveals local extremum configuration.
Experimental Mechanics, 1–13.
Niiranen, J., Khakalo, S., Balobanov, V., & Niemi, A. H. (2016). Variational formulation and
isogeometric analysis for fourth-order boundary value problems of gradient-elastic bar and plane
strain/stress problems. Computer Methods in Applied Mechanics and Engineering, 308, 182–211.
Placidi, L., & El Dhaba, A. R. (2017). Semi-inverse method à la Saint-Venant for two-dimensional
linear isotropic homogeneous second-gradient elasticity. Mathematics and Mechanics of Solids,
22(5), 919–937.
Placidi, L., Dell’Isola, F., Ianiro, N., & Sciarra, G. (2008) Variational formulation of pre-stressed
solid-fluid mixture theory, with an application to wave phenomena. European Journal of
Mechanics A Solids, 27(4), 582–606.
Placidi, L., Andreaus, U., Della Corte, A., & Lekszycki, T. (2015). Gedanken experiments for the
determination of two-dimensional linear second gradient elasticity coefficients. Zeitschrift Für
Angewandte Mathematik Und Physik, 66(6), 3699–3725.
Placidi, L., Greco, L., Bucci, S., Turco, E., & Rizzi, N. L. (2016). A second gradient formulation for
a 2D fabric sheet with inextensible fibres. Zeitschrift Für Angewandte Mathematik Und Physik,
67(5), 114.
Placidi, L., Andreaus, U., & Giorgio, I. (2017). Identification of two-dimensional pantographic
structure via a linear D4 orthotropic second gradient elastic model. Journal of Engineering
Mathematics, 103(1), 1–21.
Sharma, B. L., & Eremeyev, V. A. (2019). Wave transmission across surface interfaces in lattice
structures. International Journal of Engineering Science, 145, 103173.
R. dell’Erba
Golaszewski, M., Grygoruk, R., Giorgio, I., Laudato, M., & Di Cosmo, F. (2019). Metamaterials
with relative displacements in their microstructure: Technological challenges in 3D printing,
experiments and numerical predictions. Continuum Mechanics and Thermodynamics, 31(4),
1015–1034.
Green, A. E. (1965). Micro-materials and multipolar continuum mechanics. International Journal
of Engineering Science, 3(5), 533–537.
Khakalo, S., & Niiranen, J. (2017). Isogeometric analysis of higher-order gradient elasticity by user
elements of a commercial finite element software. Computer-Aided Design, 82, 154–169.
Lanczos, C. (2012). The variational principles of mechanics. Courier Corporation.
Maugin, G. A. (2010). Generalized continuum mechanics: what do we mean by that?. In Mechanics
of Generalized Continua (pp. 3–13). Springer, New York.
Mindlin, R. D. (1965). Second gradient of strain and surface-tension in linear elasticity. International
Journal of Solids and Structures, 1(4), 417–438.
Misra, A., & Poorsolhjouy, P. (2015). Granular micromechanics model for damage and plasticity
of cementitious materials based upon thermomechanics. Mathematics and Mechanics of Solids,
1081286515576821.
Misra, A., & Singh, V. (2013). Micromechanical model for viscoelastic materials undergoing
damage. Continuum Mechanics and Thermodynamics, 25(2–4), 343–358.
Misra, A., & Singh, V. (2015). Thermomechanics-based nonlinear rate-dependent coupled damageplasticity granular micromechanics model. Continuum Mechanics and Thermodynamics, 27(4–
5), 787–817.
Misra, A., Lekszycki, T., Giorgio, I., Ganzosch, G., Müller, W. H., & Dell’Isola, F. (2018). Pantographic metamaterials show atypical pointing effect reversal. Mechanics Research Communications, 89, 6–10.
Moriconi, C., & dell’Erba, R. (2012). The localization problem for harness: A multipurpose robotic
swarm. In SENSORCOMM 2012, The Sixth International Conference on Sensor Technologies and
Applications, pp. 327–333. Available at: https://www.thinkmind.org/index.php?view=article&art
icleid=sensorcomm_2012_14_20_10138. [Consultato: 04-apr-2014].
Nejadsadeghi, N., De Angelo, M., Drobnicki, R., Lekszycki, T., dell’Isola, F., & Misra, A. (2019).
Parametric experimentation on pantographic unit cells reveals local extremum configuration.
Experimental Mechanics, 1–13.
Niiranen, J., Khakalo, S., Balobanov, V., & Niemi, A. H. (2016). Variational formulation and
isogeometric analysis for fourth-order boundary value problems of gradient-elastic bar and plane
strain/stress problems. Computer Methods in Applied Mechanics and Engineering, 308, 182–211.
Placidi, L., & El Dhaba, A. R. (2017). Semi-inverse method à la Saint-Venant for two-dimensional
linear isotropic homogeneous second-gradient elasticity. Mathematics and Mechanics of Solids,
22(5), 919–937.
Placidi, L., Dell’Isola, F., Ianiro, N., & Sciarra, G. (2008) Variational formulation of pre-stressed
solid-fluid mixture theory, with an application to wave phenomena. European Journal of
Mechanics A Solids, 27(4), 582–606.
Placidi, L., Andreaus, U., Della Corte, A., & Lekszycki, T. (2015). Gedanken experiments for the
determination of two-dimensional linear second gradient elasticity coefficients. Zeitschrift Für
Angewandte Mathematik Und Physik, 66(6), 3699–3725.
Placidi, L., Greco, L., Bucci, S., Turco, E., & Rizzi, N. L. (2016). A second gradient formulation for
a 2D fabric sheet with inextensible fibres. Zeitschrift Für Angewandte Mathematik Und Physik,
67(5), 114.
Placidi, L., Andreaus, U., & Giorgio, I. (2017). Identification of two-dimensional pantographic
structure via a linear D4 orthotropic second gradient elastic model. Journal of Engineering
Mathematics, 103(1), 1–21.
Sharma, B. L., & Eremeyev, V. A. (2019). Wave transmission across surface interfaces in lattice
structures. International Journal of Engineering Science, 145, 103173.