Auxetic behaviour from connected different-sized squares and rectangles
By Joseph N. Grima, Elaine Manicaro, D. Attard. Proceedings of the Royal Society A, 2011
134 citations recorded by the source corpus.
Subfields: Materials Chemistry, Mechanical Engineering
View Paper: https://www.semanticscholar.org/paper/fa53c29ecefee6abaf6566690a81ffd87730d2c5
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Materials Chemistry
- Joseph N. Grima
- R. Gatt
- Damiano Pasini
- Ahmad Rafsanjani
- Krzysztof W. Wojciechowski
- Hong-jun Hu
- Yanping Liu
- D. Attard
In Mechanical Engineering
- Joseph N. Grima
- R. Gatt
- Fabrizio Scarpa
- Damiano Pasini
- Ahmad Rafsanjani
- Krzysztof W. Wojciechowski
- Murtaza Najabat Ali
- J. Sami
Citations in the corpus
- Auxetic mechanical metamaterials (2017, unknown): “115 A Type II structure made of di ff erent-sized rectangles ( a (cid:4) b , c (cid:4) d ) exhibited an on-axis Poisson's ratio of (cid:1) 1, but was shown to be anisotropic.”
- Bistable Auxetic Mechanical Metamaterials Inspired by Ancient Geometric Motifs (2016, background): “Also, anisotropic rotating unit auxetics can be created from connecting squares and rectangles with dissimilar size [26].”
- Review of Mechanics and Applications of Auxetic Structures (2014, background): “Figure 4: Rigid rectangles connected together at their vertices through hinges and deforming by rotating [29].”
- Smart metamaterials with tunable auxetic and other properties (2013, background): “semi-rigid units [5, 10–17], such as the rotating rigid squares”
- A nonlinear auxetic structural vibration damper with metal rubber particles (2013, background): “In cellular configurations, a negative Poisson’s ratio can be achieved in re-entrant centre-symmetric honeycombs [14–16], rotating rectangles and triangles [17, 18], as well as arrow-head [19] and star-shaped configurations [20].”