The in-plane infinitesimal deformations of graphene are well understood: they can be computed by solving the equilibrium problem for a sheet of isotropic elastic material with suitable stretching stiffness and Poisson coefficient ν(m). Here, we pose the following question: does the Poisson coefficient ν(m) affect the response to bending of graphene? Despite what happens if one adopts classical structural models, it does not. In this letter we show that a new material property, conceptually and quantitatively different from ν(m), has to be introduced. We term this new parameter bending Poisson coefficient; we propose for it a physical interpretation in terms of the atomic interactions and produce a quantitative evaluation.

A new material property of graphene: the bending Poisson coefficient

Paroni, R.
2017-01-01

Abstract

The in-plane infinitesimal deformations of graphene are well understood: they can be computed by solving the equilibrium problem for a sheet of isotropic elastic material with suitable stretching stiffness and Poisson coefficient ν(m). Here, we pose the following question: does the Poisson coefficient ν(m) affect the response to bending of graphene? Despite what happens if one adopts classical structural models, it does not. In this letter we show that a new material property, conceptually and quantitatively different from ν(m), has to be introduced. We term this new parameter bending Poisson coefficient; we propose for it a physical interpretation in terms of the atomic interactions and produce a quantitative evaluation.
2017
Davini, C.; Favata, A.; Paroni, R.
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/11568/885724
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