14 Flocking Rules Governing Swarm Robot as Tool to Describe …
243
Spagnuolo, M., & Andreaus, U. (2019). A targeted review on large deformations of planar elastic
beams: Extensibility, distributed loads, buckling and post-buckling. Mathematics and Mechanics
of Solids, 24(1), 258–280.
Spagnuolo, M., Barcz, K., Pfaff, A., Dell’Isola, F., & Franciosi, P. (2017). Qualitative pivot damage
analysis in aluminium printed pantographic sheets: Numerics and experiments. Mechanics
Research Communications, 83, 47–52.
Spagnuolo, M., Peyre, P., & Dupuy, C. (2019). Phenomenological aspects of quasi-perfect pivots
in metallic pantographic structures. Mechanics Research Communications, 101, 103415.
Steigmann, D. J., & Faulkner, M. G. (1993). Variational theory for spatial rods. Journal of Elasticity,
33(1), 1–26.
Toupin, R. A. (1964). Theories of elasticity with couple-stress.
Turco, E., & Rizzi, N. L. (2016). Pantographic structures presenting statistically distributed
defects: Numerical investigations of the effects on deformation fields. Mechanics Research
Communications, 77, 65–69.
Turco, E., Barcz, K., Pawlikowski, M., & Rizzi, N. L. (2016a). Non-standard coupled extensional
and bending bias tests for planar pantographic lattices. Part I: Numerical simulations. Zeitschrift
für angewandte Mathematik und Physik, 67(5), 122.
Turco, E., Golaszewski, M., Cazzani, A., & Rizzi, N. L. (2016b). Large deformations induced
in planar pantographic sheets by loads applied on fibers: Experimental validation of a discrete
Lagrangian model. Mechanics Research Communications, 76, 51–56.
Turco, E., Dell’Isola, F., Rizzi, N. L., Grygoruk, R., Müller, W. H., & Liebold, C. (2016c). Fiber
rupture in sheared planar pantographic sheets: Numerical and experimental evidence. Mechanics
Research Communications, 76, 86–90.
Turco, E., Giorgio, I., Misra, A., & Dell’Isola, F. (2017). King post truss as a motif for internal
structure of (meta) material with controlled elastic properties. Royal Society Open Science, 4(10),
171153.
Turco, E., Misra, A., Pawlikowski, M., Dell’Isola, F., & Hild, F. (2018). Enhanced Piola-Hencky
discrete models for pantographic sheets with pivots without deformation energy: Numerics and
experiments. International Journal of Solids and Structures, 147, 94–109.
Yang, H., & Müller, W. H. (2019). Computation and experimental comparison of the deformation behavior of pantographic structures with different micro-geometry under shear and torsion.
Journal of Theoretical and Applied Mechanics, 57.
Yang, H., Ganzosch, G., Giorgio, I., & Abali, B. E. (2018). Material characterization and computations of a polymeric metamaterial with a pantographic substructure. Zeitschrift Für Angewandte
Mathematik Und Physik, 69(4), 105.
Yildizdag, M. E., Tran, C. A., Barchiesi, E., Spagnuolo, M., dell’Isola, F., & Hild, F. (2019).
A multi-disciplinary approach for mechanical metamaterial synthesis: A hierarchical modular
multiscale cellular structure paradigm. In State of the Art and Future Trends in Material Modeling
(pp. 485–505). Springer, Cham.
243
Spagnuolo, M., & Andreaus, U. (2019). A targeted review on large deformations of planar elastic
beams: Extensibility, distributed loads, buckling and post-buckling. Mathematics and Mechanics
of Solids, 24(1), 258–280.
Spagnuolo, M., Barcz, K., Pfaff, A., Dell’Isola, F., & Franciosi, P. (2017). Qualitative pivot damage
analysis in aluminium printed pantographic sheets: Numerics and experiments. Mechanics
Research Communications, 83, 47–52.
Spagnuolo, M., Peyre, P., & Dupuy, C. (2019). Phenomenological aspects of quasi-perfect pivots
in metallic pantographic structures. Mechanics Research Communications, 101, 103415.
Steigmann, D. J., & Faulkner, M. G. (1993). Variational theory for spatial rods. Journal of Elasticity,
33(1), 1–26.
Toupin, R. A. (1964). Theories of elasticity with couple-stress.
Turco, E., & Rizzi, N. L. (2016). Pantographic structures presenting statistically distributed
defects: Numerical investigations of the effects on deformation fields. Mechanics Research
Communications, 77, 65–69.
Turco, E., Barcz, K., Pawlikowski, M., & Rizzi, N. L. (2016a). Non-standard coupled extensional
and bending bias tests for planar pantographic lattices. Part I: Numerical simulations. Zeitschrift
für angewandte Mathematik und Physik, 67(5), 122.
Turco, E., Golaszewski, M., Cazzani, A., & Rizzi, N. L. (2016b). Large deformations induced
in planar pantographic sheets by loads applied on fibers: Experimental validation of a discrete
Lagrangian model. Mechanics Research Communications, 76, 51–56.
Turco, E., Dell’Isola, F., Rizzi, N. L., Grygoruk, R., Müller, W. H., & Liebold, C. (2016c). Fiber
rupture in sheared planar pantographic sheets: Numerical and experimental evidence. Mechanics
Research Communications, 76, 86–90.
Turco, E., Giorgio, I., Misra, A., & Dell’Isola, F. (2017). King post truss as a motif for internal
structure of (meta) material with controlled elastic properties. Royal Society Open Science, 4(10),
171153.
Turco, E., Misra, A., Pawlikowski, M., Dell’Isola, F., & Hild, F. (2018). Enhanced Piola-Hencky
discrete models for pantographic sheets with pivots without deformation energy: Numerics and
experiments. International Journal of Solids and Structures, 147, 94–109.
Yang, H., & Müller, W. H. (2019). Computation and experimental comparison of the deformation behavior of pantographic structures with different micro-geometry under shear and torsion.
Journal of Theoretical and Applied Mechanics, 57.
Yang, H., Ganzosch, G., Giorgio, I., & Abali, B. E. (2018). Material characterization and computations of a polymeric metamaterial with a pantographic substructure. Zeitschrift Für Angewandte
Mathematik Und Physik, 69(4), 105.
Yildizdag, M. E., Tran, C. A., Barchiesi, E., Spagnuolo, M., dell’Isola, F., & Hild, F. (2019).
A multi-disciplinary approach for mechanical metamaterial synthesis: A hierarchical modular
multiscale cellular structure paradigm. In State of the Art and Future Trends in Material Modeling
(pp. 485–505). Springer, Cham.