2015
DOI: 10.1016/j.carbon.2015.07.092
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Energy consistent modified molecular structural mechanics model for the determination of the elastic properties of single wall carbon nanotubes

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Cited by 22 publications
(14 citation statements)
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“…To vary the diameter of the individual CNTs, we use a Gaussian distribution with the expected nanotube diameter of d CNT ≈ 10 Å. In order to have CNTs with the required diameter, armchair nanotubes of (n, m) = (7,7) type and zigzag nanotubes of (n, m) = (13,0) type have to be chosen [14]. These values n, m are part of the chirality vector which describes the virtual direction in which a graphene layer is rolled up to a nanotube; for more details, see, e.g., Dresselhaus et al [27].…”
Section: Modeling Of the Cnt Bundlementioning
confidence: 99%
See 1 more Smart Citation
“…To vary the diameter of the individual CNTs, we use a Gaussian distribution with the expected nanotube diameter of d CNT ≈ 10 Å. In order to have CNTs with the required diameter, armchair nanotubes of (n, m) = (7,7) type and zigzag nanotubes of (n, m) = (13,0) type have to be chosen [14]. These values n, m are part of the chirality vector which describes the virtual direction in which a graphene layer is rolled up to a nanotube; for more details, see, e.g., Dresselhaus et al [27].…”
Section: Modeling Of the Cnt Bundlementioning
confidence: 99%
“…Li and Chou [13] started using a molecular structural mechanics (MSM) approach to describe the mechanical properties of single wall carbon nanotubes. Eberhardt and Wallmersperger [14] extended this approach and created a model which is energetically consistent with its underlying chemical force field. In the next step of their work, the second-generation reactive bond-order (REBO) potential was integrated into the MSM approach [15].…”
Section: Introductionmentioning
confidence: 99%
“…The elastic constant of the carbon nanotube is mostly calculated by the elastic beam model, and the experimental method is mainly obtained by the deformation of the carbon nanotube under the axial load . Theoretically, the elastic modulus of carbon nanotubes was predicted by Overney et al .…”
Section: Introductionmentioning
confidence: 99%
“…The elastic constant of the carbon nanotube is mostly calculated by the elastic beam model, and the experimental method is mainly obtained by the deformation of the carbon nanotube under the axial load. [5][6][7][8] Theoretically, the elastic modulus of carbon nanotubes was predicted by Overney et al [9] In recent years, molecular structural mechanics has been widely used. Zhu and Wang [10] used a molecular structure mechanics method to study the influence of environmental temperature on the elastic properties of carbon nanotubes, and obtained the elastic modulus.…”
Section: Introductionmentioning
confidence: 99%
“…Schematic of beam and spring elements (colour figure online) Concentric a C-BN-C TWNT and b BN-C-BN TWNTnanotubes like their Poisson's ratio, a modified version of the model should be utilized. One of such modified versions of the model can be found in[51].…”
mentioning
confidence: 99%