18 A Plausible Description of Continuum …
377
Masiani, R., Rizzi, N. & Trovalusci, P. (1995). Masonry as structured continuum. Meccanica, 30(6),
673–683.
Milton, G., & Seppecher, P. (2012). A metamaterial having a frequency dependent elasticity tensor
and a zero effective mass density. Phys. Status Solidi B, 249(7), 1412–1414.
Mindlin, R. D. (1964). Micro-structure in linear elasticity. Arch. Ration. Mech. Anal., 16(1), 51–78.
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) [Online]. Available at: http://www.thinkmind.org/index.php?view=
article&articleid=sensorcomm_2012_14_20_10138. Consultato: 04-apr-2014.
Passino, K. M., Seeley, T. D., & Visscher, P. K. (2007). Swarm cognition in honey bees. Behav.
Ecol. Sociobiol., 62(3), 401–414.
Pietraszkiewicz, W. & Eremeyev, V. A. (2009). On natural strain measures of the non-linear
micropolar continuum. Int. J. Solids Struct., 46(3), 774–787.
Pietraszkiewicz, W., & Eremeyev, V. A. (2009). On vectorially parameterized natural strain measures
of the non-linear Cosserat continuum. Int. J. Solids Struct., 46(11–12), 2477–2480.
Placidi, L. (2015). A variational approach for a nonlinear 1-dimensional second gradient continuum
damage model. Contin. Mech. Thermodyn., 27(4–5), 623–638.
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. Eur. J. Mech. ASolids, 27(4),
582–606.
Placidi, L., Faria, S. H., & Hutter, K. (2004). On the role of grain growth, recrystallization and
polygonization in a continuum theory for anisotropic ice sheets. Ann. Glaciol., 39, 49–52.
Placidi, L., Giorgio, I., Della Corte, A., & Scerrato, D. (2017). Euromech 563 Cisterna di Latina
17–21 March 2014 Generalized continua and their applications to the design of composites and
metamaterials: A review of presentations and discussions. Math. Mech. Solids, 22(2), 144–157.
Placidi, L., Greve, R., Seddik, H., & Faria, S. H. (2010). Continuum-mechanical, Anisotropic Flow
model for polar ice masses, based on an anisotropic flow enhancement factor. Contin. Mech.
Thermodyn., 22(3), 221–237.
Placidi, L., & Hutter, K. (2006). Thermodynamics of polycrystalline materials treated by the theory
of mixtures with continuous diversity. Contin. Mech. Thermodyn., 17(6), 409–451.
Placidi, L., Rosi, G., Giorgio, I., & Madeo, A. (2013). Reflection and transmission of plane waves
at surfaces carrying material properties and embedded in second-gradient materials. Math. Mech.
Solids, 19(5), 555–578.
Konovalenko, Ig. S., Smolin, A. Yu., & Psakhie, S. G. (2010). Multilevel simulation of deformation and fracture of brittle porous materials in the method of movable cellular automata. Phys.
Mesomech., 13(1–2), 47–53.
Rahali, Y., Giorgio, I., Ganghoffer, J. F., & Dell’Isola, F. (2015). Homogenization à la Piola produces
second gradient continuum models for linear pantographic lattices. Int. J. Eng. Sci., 97, 148–172.
Rivers, A. R., & James, D. (2007). FastLSM: Fast Lattice Shape Matching for Robust Real-Time
Deformation (Vol. 26).
Rosi, G., Giorgio, I., & Eremeyev, V. A. (2013). Propagation of linear compression waves through
plane interfacial layers and mass adsorption in second gradient fluids. ZAMM-Journal Appl. Math.
Mech. Für Angew. Math. Mech., 93(12), 914–927.
Scerrato, D., Giorgio, I., Della Corte, A., Madeo, A., & Limam, A. (2015). A micro-structural
model for dissipation phenomena in the concrete. Int. J. Numer. Anal. Methods Geomech., 39(18),
2037–2052.
Seddik, H., Greve, R., Placidi, L., Hamann, I., & Gagliardini, O. (2008). Application of a continuummechanical model for the flow of anisotropic polar ice to the EDML core, Antarctica. J. Glaciol.,
54(187), 631–642.
Seppecher, P., Alibert, J.-J., & Isola, F. D. (2011). Linear elastic trusses leading to continua with
exotic mechanical interactions. Journal of Physics: Conference Series, 319, 012018.
377
Masiani, R., Rizzi, N. & Trovalusci, P. (1995). Masonry as structured continuum. Meccanica, 30(6),
673–683.
Milton, G., & Seppecher, P. (2012). A metamaterial having a frequency dependent elasticity tensor
and a zero effective mass density. Phys. Status Solidi B, 249(7), 1412–1414.
Mindlin, R. D. (1964). Micro-structure in linear elasticity. Arch. Ration. Mech. Anal., 16(1), 51–78.
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) [Online]. Available at: http://www.thinkmind.org/index.php?view=
article&articleid=sensorcomm_2012_14_20_10138. Consultato: 04-apr-2014.
Passino, K. M., Seeley, T. D., & Visscher, P. K. (2007). Swarm cognition in honey bees. Behav.
Ecol. Sociobiol., 62(3), 401–414.
Pietraszkiewicz, W. & Eremeyev, V. A. (2009). On natural strain measures of the non-linear
micropolar continuum. Int. J. Solids Struct., 46(3), 774–787.
Pietraszkiewicz, W., & Eremeyev, V. A. (2009). On vectorially parameterized natural strain measures
of the non-linear Cosserat continuum. Int. J. Solids Struct., 46(11–12), 2477–2480.
Placidi, L. (2015). A variational approach for a nonlinear 1-dimensional second gradient continuum
damage model. Contin. Mech. Thermodyn., 27(4–5), 623–638.
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. Eur. J. Mech. ASolids, 27(4),
582–606.
Placidi, L., Faria, S. H., & Hutter, K. (2004). On the role of grain growth, recrystallization and
polygonization in a continuum theory for anisotropic ice sheets. Ann. Glaciol., 39, 49–52.
Placidi, L., Giorgio, I., Della Corte, A., & Scerrato, D. (2017). Euromech 563 Cisterna di Latina
17–21 March 2014 Generalized continua and their applications to the design of composites and
metamaterials: A review of presentations and discussions. Math. Mech. Solids, 22(2), 144–157.
Placidi, L., Greve, R., Seddik, H., & Faria, S. H. (2010). Continuum-mechanical, Anisotropic Flow
model for polar ice masses, based on an anisotropic flow enhancement factor. Contin. Mech.
Thermodyn., 22(3), 221–237.
Placidi, L., & Hutter, K. (2006). Thermodynamics of polycrystalline materials treated by the theory
of mixtures with continuous diversity. Contin. Mech. Thermodyn., 17(6), 409–451.
Placidi, L., Rosi, G., Giorgio, I., & Madeo, A. (2013). Reflection and transmission of plane waves
at surfaces carrying material properties and embedded in second-gradient materials. Math. Mech.
Solids, 19(5), 555–578.
Konovalenko, Ig. S., Smolin, A. Yu., & Psakhie, S. G. (2010). Multilevel simulation of deformation and fracture of brittle porous materials in the method of movable cellular automata. Phys.
Mesomech., 13(1–2), 47–53.
Rahali, Y., Giorgio, I., Ganghoffer, J. F., & Dell’Isola, F. (2015). Homogenization à la Piola produces
second gradient continuum models for linear pantographic lattices. Int. J. Eng. Sci., 97, 148–172.
Rivers, A. R., & James, D. (2007). FastLSM: Fast Lattice Shape Matching for Robust Real-Time
Deformation (Vol. 26).
Rosi, G., Giorgio, I., & Eremeyev, V. A. (2013). Propagation of linear compression waves through
plane interfacial layers and mass adsorption in second gradient fluids. ZAMM-Journal Appl. Math.
Mech. Für Angew. Math. Mech., 93(12), 914–927.
Scerrato, D., Giorgio, I., Della Corte, A., Madeo, A., & Limam, A. (2015). A micro-structural
model for dissipation phenomena in the concrete. Int. J. Numer. Anal. Methods Geomech., 39(18),
2037–2052.
Seddik, H., Greve, R., Placidi, L., Hamann, I., & Gagliardini, O. (2008). Application of a continuummechanical model for the flow of anisotropic polar ice to the EDML core, Antarctica. J. Glaciol.,
54(187), 631–642.
Seppecher, P., Alibert, J.-J., & Isola, F. D. (2011). Linear elastic trusses leading to continua with
exotic mechanical interactions. Journal of Physics: Conference Series, 319, 012018.