374
R. dell’Erba
d’Agostino, M. V., Giorgio, I., Greco, L., Madeo, A., & Boisse, P. (2015). Continuum and discrete
models for structures including (quasi-) inextensible elasticae with a view to the design and
modeling of composite reinforcements. Int. J. Solids Struct., 59, 1–17.
De Angelo, M., et al. (2019). The macroscopic behavior of pantographic sheets depends mainly
on their microstructure: Experimental evidence and qualitative analysis of damage in metallic
specimens. Contin. Mech. Thermodyn., 1–23.
Del Vescovo, D., & Giorgio, I. (2014). Dynamic problems for metamaterials: review of existing
models and ideas for further research. Int. J. Eng. Sci., 80, 153–172.
dell’Erba, R. (2015). Determination of spatial configuration of an underwater swarm with minimum
data. Int. J. Adv. Robot. Syst., 12(7), 97.
dell’Erba, R. (2018a). Swarm robotics and complex behaviour of continuum material. Contin. Mech.
Thermodyn., Mag. 2018 (Online). Available at: https://doi.org/10.1007/s00161-018-0675-1.
dell’Erba, R. (2018b). Position-based dynamic of a particle system: a configurable algorithm to
describe complex behaviour of continuum material starting from swarm robotics. Contin. Mech.
Thermodyn., 1–22.
dell’Erba, R. (2018c). Position-based dynamic of a particle system: A configurable algorithm to
describe complex behaviour of continuum material starting from swarm robotics., Contin. Mech.
Thermodyn., 30(5), 1069–1090.
Dell’Erba, R., & Moriconi, C. Bio-inspired Robotics — it. [Online]. Available at: http://www.enea.
it/it/produzione-scientifica/edizioni-enea/2014/bio-inspirede-robotics-proceedings. Consultato:
15-dic-2014.
Dell’Isola, F., et al. (2019). Pantographic metamaterials: An example of mathematically driven
design and of its technological challenges. Contin. Mech. Thermodyn., 31(4), 851–884.
dell’Isola, F., Auffray, N., Eremeyev, V. A., Madeo, A., Placidi, L., & Rosi, G. (2014). Least
action principle for second gradient continua and capillary fluids: A Lagrangian approach
following Piola’s point of view. In The Complete Works of Gabrio Piola: Volume I (pp. 606–694).
Heidelberg: Springer.
Dell’Isola, F., Bucci, S., & Battista, A. (2016). Against the fragmentation of knowledge: The power
of multidisciplinary research for the design of metamaterials. In Advanced Methods of Continuum
Mechanics for Materials and Structures (pp. 523–545). Heidelberg: Springer.
Dell’Isola, F., d’Agostino, M. V., Madeo, A., Boisse, P., & Steigmann, D. (2016). Minimization of
shear energy in two dimensional continua with two orthogonal families of inextensible fibers:
The case of standard bias extension test. J. Elast., 122(2), 131–155.
Dell’Isola, F., Della Corte, A., Greco, L., & Luongo, A. (2016). Plane bias extension test for
a continuum with two inextensible families of fibers: A variational treatment with Lagrange
multipliers and a perturbation solution. Int. J. Solids Struct., 81, 1–12.
Dell’Isola, F., & Gavrilyuk, S. (2012). Variational Models and Methods in Solid and Fluid
Mechanics (Vol. 535). Springer Science & Business Media.
dell’Isola, F., Giorgio, I., & Andreaus, U. (2015). Elastic pantographic 2D lattices: A numerical
analysis on the static response and wave propagation. In Proc. Est. Acad. Sci. (Vol. 64, N. 3,
p. 219).
Dell’Isola, F., Giorgio, I., Pawlikowski, M., & Rizzi, N. L. (2016). Large deformations of planar
extensible beams and pantographic lattices: Heuristic homogenization, experimental and numerical examples of equilibrium. In Proc. R. Soc. Math. Phys. Eng. Sci. (Vol. 472, No 2185,
p. 20150790).
Dell’Isola, F., Madeo, A., & Placidi, L. (2011). Linear plane wave propagation and normal transmission and reflection at discontinuity surfaces in second gradient 3D continua. ZAMM Z. Angew.
Math. Mech., 92(1), 52–71.
Dell’Isola, F., Madeo, A., & Seppecher, P. (2016). Cauchy tetrahedron argument applied to higher
contact interactions. Arch. Ration. Mech. Anal., 219(3), 1305–1341.
Dell’Isola, F., & Placidi, L. (2011). Variational principles are a powerful tool also for formulating field theories. In Variational models and methods in solid and fluid mechanics (pp. 1–15).
Heidelberg: Springer.
R. dell’Erba
d’Agostino, M. V., Giorgio, I., Greco, L., Madeo, A., & Boisse, P. (2015). Continuum and discrete
models for structures including (quasi-) inextensible elasticae with a view to the design and
modeling of composite reinforcements. Int. J. Solids Struct., 59, 1–17.
De Angelo, M., et al. (2019). The macroscopic behavior of pantographic sheets depends mainly
on their microstructure: Experimental evidence and qualitative analysis of damage in metallic
specimens. Contin. Mech. Thermodyn., 1–23.
Del Vescovo, D., & Giorgio, I. (2014). Dynamic problems for metamaterials: review of existing
models and ideas for further research. Int. J. Eng. Sci., 80, 153–172.
dell’Erba, R. (2015). Determination of spatial configuration of an underwater swarm with minimum
data. Int. J. Adv. Robot. Syst., 12(7), 97.
dell’Erba, R. (2018a). Swarm robotics and complex behaviour of continuum material. Contin. Mech.
Thermodyn., Mag. 2018 (Online). Available at: https://doi.org/10.1007/s00161-018-0675-1.
dell’Erba, R. (2018b). Position-based dynamic of a particle system: a configurable algorithm to
describe complex behaviour of continuum material starting from swarm robotics. Contin. Mech.
Thermodyn., 1–22.
dell’Erba, R. (2018c). Position-based dynamic of a particle system: A configurable algorithm to
describe complex behaviour of continuum material starting from swarm robotics., Contin. Mech.
Thermodyn., 30(5), 1069–1090.
Dell’Erba, R., & Moriconi, C. Bio-inspired Robotics — it. [Online]. Available at: http://www.enea.
it/it/produzione-scientifica/edizioni-enea/2014/bio-inspirede-robotics-proceedings. Consultato:
15-dic-2014.
Dell’Isola, F., et al. (2019). Pantographic metamaterials: An example of mathematically driven
design and of its technological challenges. Contin. Mech. Thermodyn., 31(4), 851–884.
dell’Isola, F., Auffray, N., Eremeyev, V. A., Madeo, A., Placidi, L., & Rosi, G. (2014). Least
action principle for second gradient continua and capillary fluids: A Lagrangian approach
following Piola’s point of view. In The Complete Works of Gabrio Piola: Volume I (pp. 606–694).
Heidelberg: Springer.
Dell’Isola, F., Bucci, S., & Battista, A. (2016). Against the fragmentation of knowledge: The power
of multidisciplinary research for the design of metamaterials. In Advanced Methods of Continuum
Mechanics for Materials and Structures (pp. 523–545). Heidelberg: Springer.
Dell’Isola, F., d’Agostino, M. V., Madeo, A., Boisse, P., & Steigmann, D. (2016). Minimization of
shear energy in two dimensional continua with two orthogonal families of inextensible fibers:
The case of standard bias extension test. J. Elast., 122(2), 131–155.
Dell’Isola, F., Della Corte, A., Greco, L., & Luongo, A. (2016). Plane bias extension test for
a continuum with two inextensible families of fibers: A variational treatment with Lagrange
multipliers and a perturbation solution. Int. J. Solids Struct., 81, 1–12.
Dell’Isola, F., & Gavrilyuk, S. (2012). Variational Models and Methods in Solid and Fluid
Mechanics (Vol. 535). Springer Science & Business Media.
dell’Isola, F., Giorgio, I., & Andreaus, U. (2015). Elastic pantographic 2D lattices: A numerical
analysis on the static response and wave propagation. In Proc. Est. Acad. Sci. (Vol. 64, N. 3,
p. 219).
Dell’Isola, F., Giorgio, I., Pawlikowski, M., & Rizzi, N. L. (2016). Large deformations of planar
extensible beams and pantographic lattices: Heuristic homogenization, experimental and numerical examples of equilibrium. In Proc. R. Soc. Math. Phys. Eng. Sci. (Vol. 472, No 2185,
p. 20150790).
Dell’Isola, F., Madeo, A., & Placidi, L. (2011). Linear plane wave propagation and normal transmission and reflection at discontinuity surfaces in second gradient 3D continua. ZAMM Z. Angew.
Math. Mech., 92(1), 52–71.
Dell’Isola, F., Madeo, A., & Seppecher, P. (2016). Cauchy tetrahedron argument applied to higher
contact interactions. Arch. Ration. Mech. Anal., 219(3), 1305–1341.
Dell’Isola, F., & Placidi, L. (2011). Variational principles are a powerful tool also for formulating field theories. In Variational models and methods in solid and fluid mechanics (pp. 1–15).
Heidelberg: Springer.