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On the properties of auxetic meta‐tetrachiral structures

physica status solidi (b) · 2008 · Vol. 245(3) · pp. 511–520
Joseph N. GrimaRuben GattPierre‐Sandre Farrugia

Abstract

Abstract Auxetics are systems which get fatter when stretched and thinner when compressed i.e. they exhibit a negative Poisson's ratio. Here, we present an analysis of a novel class of structures (referred to as ‘meta‐chiral') which belong to the class of auxetics constructed using chiral building blocks. We show through analytical modelling that some of these systems can exhibit negative Poisson's ratios, the extent of which will depend, amongst other things, on the geometry of the system. (© 2008 WILEY‐VCH Verlag GmbH & Co. KGaA, Weinheim)

Cellular and Composite StructuresAdvanced Materials and MechanicsPolymer composites and self-healingAuxeticsPoisson distributionPoisson's ratioClass (philosophy)MathematicsPure mathematicsStatistical physicsComputer scienceMaterials sciencePhysics

Funding

  • Università ta' Malta
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References
The mechanics of three-dimensional cellular materials
Proceedings of the Royal Society of London A Mathematical and Physical Sciences · 1982 · 1,815 citations
Auxetic behaviour from rotating rigid units
physica status solidi (b) · 2005 · 381 citations
The mechanics of two-dimensional cellular materials
Proceedings of the Royal Society of London A Mathematical and Physical Sciences · 1982 · 1,201 citations
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