arXiv · 1702.08753
Elastic properties and mechanical tension of graphene
Abstract
Room temperature simulations of graphene have been performed as a function of the mechanical tension of the layer. Finite-size effects are accurately reproduced by an acoustic dispersion law for the out-of-plane vibrations that, in the long-wave limit, behaves as $\rho\omega^2=\sigma k^2+\kappa k^4$. The fluctuation tension $\sigma$ is finite ($\sim 0.1$ N/m) even when the external mechanical tension vanishes. Transverse vibrations imply a duplicity in the definition of the elastic constants of the layer, as observables related to the real area of the surface may differ from those related to the in-plane projected area. This duplicity explains the variability of experimental data on the Young modulus of graphene based on electron spectroscopy, interferometric profilometery, and indentation experiments.
Explore related subjects
Keep this discovery
R. Ramirez, C. P. Herrero. 2017-02-28. Elastic properties and mechanical tension of graphene. https://doi.org/10.1103/physrevb.95.045423
Cite the original work for its findings. Save a collection to share your selection of sources.