1997
DOI: 10.1103/physrevb.55.6820
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Uniaxial-stress effects on the electronic properties of carbon nanotubes

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Cited by 223 publications
(149 citation statements)
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“…Hence, the 17 cm 1 shift in the G band frequency of EG compared to that of bulk graphite or MCG corresponds to a biaxial stress of 2.27 GPa on EG. The strong compressive stress may affect both the physical and electronic properties of graphene, analogous to what occurs for CNTs [63,64]. Raman spectra of few layer epitaxial graphene on SiC substrates have also been reported by Faugeras et al [71] and no blueshift of the G band was observed.…”
Section: Nano Researchmentioning
confidence: 71%
“…Hence, the 17 cm 1 shift in the G band frequency of EG compared to that of bulk graphite or MCG corresponds to a biaxial stress of 2.27 GPa on EG. The strong compressive stress may affect both the physical and electronic properties of graphene, analogous to what occurs for CNTs [63,64]. Raman spectra of few layer epitaxial graphene on SiC substrates have also been reported by Faugeras et al [71] and no blueshift of the G band was observed.…”
Section: Nano Researchmentioning
confidence: 71%
“…Indeed, it was recognized early on [12,13] that strain can significantly modify CNT electronic properties, and this has been exploited to realize new types of nanoelectromechanical devices [14]. However, to date theoretical studies of the impact of strain on CNT electronic properties have been mostly limited to tight-binding models and DFT; given the importance of many-body effects in unstrained CNTs, a question to address is the role of many-body effects in strained CNTs.…”
Section: Introductionmentioning
confidence: 99%
“…If we set ␦x = ␦y = 0, we can write all distortions as ␦x l = b l ͑1+ ͒tan ␣ − a l and ␦y l = b l , which have been used previously in some theoretical calculations. [13][14][15] While this simplification is valid for specific cases, it cannot describe the general case since for longitudinal strains it incorrectly assumes that ␦x l is proportional to a l and not influenced by b l . However, in an armchair CNT, for example, 1 lies along the x axis so intuitively we would expect a longitudinal strain to mainly influence the vectors 2,3 , while having little effect on 1 .…”
Section: ͑10͒mentioning
confidence: 99%
“…Theoretical studies of strained CNT find that the band gap will oscillate between zero and nonzero values as the strain is increased, in agreement with the experimental results. [13][14][15][16][17][18][19] However, most of these theoretical studies tend to assume that the CNT lattice vectors distort like solid object vectors. Here, as an example of how to apply our general rule for metallic CNT, we consider a CNT under small axial and torsional strains, where small implies that the applied strains are not sufficient to cause buckling or kinking, 20,21 while taking into account the fact that lattices do not distort like solid objects.…”
Section: Introductionmentioning
confidence: 99%