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R. dell’Erba
Germain, P. (1973). The method of virtual power in continuum mechanics. Part 2: Microstructure.
SIAM J. Appl. Math., 25(3), 556–575.
Giorgio, I., Andreaus, U., Scerrato, D., & Dell’Isola, F. (2016). A visco-poroelastic model of
functional adaptation in bones reconstructed with bio-resorbable materials. Biomech. Model.
Mechanobiol., 15(5), 1325–1343.
Giorgio, I., Della Corte, A., dell’Isola, F., & Steigmann, D. J. (2016). Buckling modes in
pantographic lattices. Comptes Rendus Mécanique, 344(7), 487–501.
Giorgio, I., Galantucci, L., Della Corte, A., & Del Vescovo, D. (2015). Piezo-electromechanical
smart materials with distributed arrays of piezoelectric transducers: Current and upcoming
applications. Int. J. Appl. Electromagn. Mech., 47(4), 1051–1084.
Giorgio, I., Harrison, P., Dell’Isola, F., Alsayednoor, J., & Turco, E. (2018). Wrinkling in engineering
fabrics: A comparison between two different comprehensive modelling approaches. Proc. R. Soc.
Math. Phys. Eng. Sci., 474(2216), 20180063.
Goda, I., Assidi, M., Belouettar, S., & Ganghoffer, J. F. (2012). A micropolar anisotropic constitutive
model of cancellous bone from discrete homogenization. J. Mech. Behav. Biomed. Mater., 16,
87–108.
Goda, I., Assidi, M., & Ganghoffer, J.-F. (2013). Equivalent mechanical properties of textile
monolayers from discrete asymptotic homogenization. J. Mech. Phys. Solids, 61(12), 2537–2565.
Goda, I., Assidi, M., & Ganghoffer, J.-F. (2014). A 3D elastic micropolar model of vertebral
trabecular bone from lattice homogenization of the bone microstructure. Biomech. Model.
Mechanobiol., 13(1), 53–83.
Greco, L., & Cuomo, M. (2013). B-Spline interpolation of Kirchhoff-Love space rods. Comput.
Methods Appl. Mech. Eng., 256, 251–269.
Greco, L., & Cuomo, M. (2014). An implicit G1 multi patch B-spline interpolation for KirchhoffLove space rod. Comput. Methods Appl. Mech. Eng., 269, 173–197.
Janson, S., Middendorf, M., & Beekman, M. (2005). Honeybee swarms: how do scouts guide a
swarm of uninformed bees? Anim. Behav., 70(2), 349–358.
Javili, A., Dell’Isola, F., & Steinmann, P. (2013). Geometrically nonlinear higher-gradient elasticity
with energetic boundaries. J. Mech. Phys. Solids, 61(12), 2381–2401.
Karaboga, D. (2005). An Idea Based on Honey Bee Swarm for Numerical Optimization. Technical Report-tr06, Erciyes University, Engineering Faculty, Computer Engineering Department, [Online]. Available at: http://www-lia.deis.unibo.it/Courses/SistInt/articoli/bee-colony1.
pdf. Consultato: 07-nov-2014.
Khatib, O, Kumar, V., & Rus, D. (2008). Experimental Robotics: The 10th International Symposium
on Experimental Robotics. Heidelberg: Springer.
Ladevèze, P. (2012). Nonlinear Computational Structural Mechanics: New Approaches and Nonincremental Methods of Calculation. Springer Science & Business Media.
Lanczos, C. (2012). The Variational Principles of Mechanics. Courier Corporation.
Lekszycki, T., & Dell’Isola, F. (2012). A mixture model with evolving mass densities for describing
synthesis and resorption phenomena in bones reconstructed with bio-resorbable materials. ZAMM
Z. Angew. Math. Mech., 92(6), 426–444.
Macklin, M., Müller, M., & Chentanez, N. (2016). XPBD: Position-Based Simulation of Compliant
Constrained Dynamics (pp. 49–54) [Online]. Available at: http://dl.acm.org/citation.cfm?doid=
2994258.2994272. Consultato: 06-ott-2017.
Madeo, A., Dell’Isola, F., & Darve, F. (2013). A continuum model for deformable, second gradient
porous media partially saturated with compressible fluids. J. Mech. Phys. Solids, 61(11), 2196–
2211.
Madeo, A., Dell’Isola, F., Ianiro, N., & Sciarra, G. (2008). A variational deduction of second
gradient poroelasticity II: An application to the consolidation problem. J. Mech. Mater. Struct.,
3(4), 607–625.
Madeo, A., Placidi, L., & Rosi, G. (2014). Towards the design of metamaterials with enhanced
damage sensitivity: second gradient porous materials. Res. Nondestruct. Eval., 25(2), 99–124.
R. dell’Erba
Germain, P. (1973). The method of virtual power in continuum mechanics. Part 2: Microstructure.
SIAM J. Appl. Math., 25(3), 556–575.
Giorgio, I., Andreaus, U., Scerrato, D., & Dell’Isola, F. (2016). A visco-poroelastic model of
functional adaptation in bones reconstructed with bio-resorbable materials. Biomech. Model.
Mechanobiol., 15(5), 1325–1343.
Giorgio, I., Della Corte, A., dell’Isola, F., & Steigmann, D. J. (2016). Buckling modes in
pantographic lattices. Comptes Rendus Mécanique, 344(7), 487–501.
Giorgio, I., Galantucci, L., Della Corte, A., & Del Vescovo, D. (2015). Piezo-electromechanical
smart materials with distributed arrays of piezoelectric transducers: Current and upcoming
applications. Int. J. Appl. Electromagn. Mech., 47(4), 1051–1084.
Giorgio, I., Harrison, P., Dell’Isola, F., Alsayednoor, J., & Turco, E. (2018). Wrinkling in engineering
fabrics: A comparison between two different comprehensive modelling approaches. Proc. R. Soc.
Math. Phys. Eng. Sci., 474(2216), 20180063.
Goda, I., Assidi, M., Belouettar, S., & Ganghoffer, J. F. (2012). A micropolar anisotropic constitutive
model of cancellous bone from discrete homogenization. J. Mech. Behav. Biomed. Mater., 16,
87–108.
Goda, I., Assidi, M., & Ganghoffer, J.-F. (2013). Equivalent mechanical properties of textile
monolayers from discrete asymptotic homogenization. J. Mech. Phys. Solids, 61(12), 2537–2565.
Goda, I., Assidi, M., & Ganghoffer, J.-F. (2014). A 3D elastic micropolar model of vertebral
trabecular bone from lattice homogenization of the bone microstructure. Biomech. Model.
Mechanobiol., 13(1), 53–83.
Greco, L., & Cuomo, M. (2013). B-Spline interpolation of Kirchhoff-Love space rods. Comput.
Methods Appl. Mech. Eng., 256, 251–269.
Greco, L., & Cuomo, M. (2014). An implicit G1 multi patch B-spline interpolation for KirchhoffLove space rod. Comput. Methods Appl. Mech. Eng., 269, 173–197.
Janson, S., Middendorf, M., & Beekman, M. (2005). Honeybee swarms: how do scouts guide a
swarm of uninformed bees? Anim. Behav., 70(2), 349–358.
Javili, A., Dell’Isola, F., & Steinmann, P. (2013). Geometrically nonlinear higher-gradient elasticity
with energetic boundaries. J. Mech. Phys. Solids, 61(12), 2381–2401.
Karaboga, D. (2005). An Idea Based on Honey Bee Swarm for Numerical Optimization. Technical Report-tr06, Erciyes University, Engineering Faculty, Computer Engineering Department, [Online]. Available at: http://www-lia.deis.unibo.it/Courses/SistInt/articoli/bee-colony1.
pdf. Consultato: 07-nov-2014.
Khatib, O, Kumar, V., & Rus, D. (2008). Experimental Robotics: The 10th International Symposium
on Experimental Robotics. Heidelberg: Springer.
Ladevèze, P. (2012). Nonlinear Computational Structural Mechanics: New Approaches and Nonincremental Methods of Calculation. Springer Science & Business Media.
Lanczos, C. (2012). The Variational Principles of Mechanics. Courier Corporation.
Lekszycki, T., & Dell’Isola, F. (2012). A mixture model with evolving mass densities for describing
synthesis and resorption phenomena in bones reconstructed with bio-resorbable materials. ZAMM
Z. Angew. Math. Mech., 92(6), 426–444.
Macklin, M., Müller, M., & Chentanez, N. (2016). XPBD: Position-Based Simulation of Compliant
Constrained Dynamics (pp. 49–54) [Online]. Available at: http://dl.acm.org/citation.cfm?doid=
2994258.2994272. Consultato: 06-ott-2017.
Madeo, A., Dell’Isola, F., & Darve, F. (2013). A continuum model for deformable, second gradient
porous media partially saturated with compressible fluids. J. Mech. Phys. Solids, 61(11), 2196–
2211.
Madeo, A., Dell’Isola, F., Ianiro, N., & Sciarra, G. (2008). A variational deduction of second
gradient poroelasticity II: An application to the consolidation problem. J. Mech. Mater. Struct.,
3(4), 607–625.
Madeo, A., Placidi, L., & Rosi, G. (2014). Towards the design of metamaterials with enhanced
damage sensitivity: second gradient porous materials. Res. Nondestruct. Eval., 25(2), 99–124.