Cesare DaviniAntonino FavataAndrea MichelettiRoberto Paroni
Customarily, in-plane auxeticity and synclastic bending behavior (i.e. out-of-plane auxeticity) are not independent, being the latter a manifestation of the former. Basically, this is a feature of three-dimensional bodies. At variance, two-dimensional bodies have more freedom to deform than three-dimensional ones. Here, we exploit this peculiarity and propose a two-dimensional honeycomb microstructure with out-of-plane auxetic behavior opposite to the in-plane one. With a suitable choice of the lattice constitutive parameters, in its continuum description such a structure can achieve the whole range of values for the bending Poisson coefficient, while retaining a membranal Poisson coefficient equal to 1. In particular, this structure can reach the extreme values, -1 and +1, of the bending Poisson coefficient. Analytical calculations are supported by numerical simulations, showing the accuracy of the continuum formulas in predicting the response of the discrete structure.
Fariha RubaiyaMeisha L. ShofnerLauren M. Garten
Prateek VermaMeisha L. ShofnerAngela LinKarla B. WagnerAnselm C. Griffin
Santosh S. BagewadiRanjeet Kumar BhagchandaniM. SugavaneswaranManoj Kumar SinhaU. Chandrasekhar
Amit RawalSumit SharmaVijay KumarP.V. Kameswara RaoHarshvardhan SaraswatNitesh Kumar JangirRajat KumarDietmar HietelMartin Dauner
Danish TahirNoor FatimaMuhammad RehanHong Hu