On the potential of connected stars as auxetic systems
By Joseph N. Grima, R. Gatt, A. Alderson, Kenneth E. Evans. 2005
279 citations recorded by the source corpus.
Subfields: Mechanical Engineering, Pulmonary and Respiratory Medicine
View Paper: https://www.semanticscholar.org/paper/e3186a85229ba1ca2ff73271760b48ae6d0da1a5
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In Mechanical Engineering
In Pulmonary and Respiratory Medicine
Citations in the corpus
- In-plane elasticity of a novel auxetic honeycomb design (2017, background): “A variety of honeycomb configurations achieving positive/negative/zero Poisson’s ratio have been proposed and investigated with special focus on the in-plane mechanics, flatwise compressive strength and the transverse shear modulus [9-25].”
- 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].”
- Auxetic mechanical metamaterials (2017, unknown): “26 When the arrows are connected in such a way that their arms form “ stars ” , structures with rotational symmetry of order n ¼ 3, 4 and 6 may be built (forming STAR-3, -4 and -6 systems, respectively) (Fig.”
- Dynamic behaviour of auxetic gradient composite hexagonal honeycombs (2016, unknown): “Other honeycomb auxetic configurations have also been produced from non-centre-symmetric chiral topologies [4, 11, 12] and star-shaped layouts [13].”
- A Gradient Cellular Core for Aeroengine Fan Blades Based on Auxetic Configurations (2011, background): “…one can mention the chiral (or non-centresymmetric ones) (Prall and Lakes, 1996; Spadoni and Ruzzene, 2007; Martin et al., 2008; Abramovitch et al., 2010; Alderson et al., 2010; Bettini et al., 2010; Lorato et al., 2010; Miller et al., 2010; Tee et al., 2010) and star-shaped (Grima et al., 2005).”
- Compressive properties of 3D printed auxetic structures: experimental and numerical studies (2020, background): “…honeycomb (Evans, Alderson, and Christian 1995; Alomarah et al. 2017), rotating rigid or semi–rigid units (Grima and Evans 2000; Grima, Alderson, and Evans 2014), star–shaped (Grima et al. 2005), double arrowhead honeycombs (Qiao and Chen 2015), and chiral honeycombs (Prall and Lakes 1997).”