2007
DOI: 10.1103/physrevb.75.239901
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Publisher's Note: Modeling of fracture of carbon nanotubes with vacancy defect [Phys. Rev. B75, 201405 (2007)]

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Cited by 43 publications
(95 citation statements)
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“…рис.2). В работах [11][12][13] было показано, что вакансии снижают критические напряжение и деформа-цию в среднем на 35% и 20%, соответственно. Прочность при одноосном растяжении УНТ типа «кресло» с дефек-том СТУ при разных температурах и скоростях дефор-мации изучалась в работе [14].…”
Section: Introductionunclassified
See 1 more Smart Citation
“…рис.2). В работах [11][12][13] было показано, что вакансии снижают критические напряжение и деформа-цию в среднем на 35% и 20%, соответственно. Прочность при одноосном растяжении УНТ типа «кресло» с дефек-том СТУ при разных температурах и скоростях дефор-мации изучалась в работе [14].…”
Section: Introductionunclassified
“…рис.2). В работах [11][12][13] было показано, что вакансии снижают критические напряжение и деформа- …”
unclassified
“…Here, one has P (ω) = |R(ω)| 2 + |T (ω)| 2 + |S(ω)| 2 + |N (ω)| 2 = 1 meaning that when the noise or environment is considered, the energy of the whole system is conserved during the input-output process described above, and it can be reduced to the simplified input-output models in [48] or [29] by omitting the leaky modesŝ in or vacuum noise operatorN that helps to preserve the desired commutation relations for the QD-dipole operators, respectively.…”
Section: Faithful Entanglement Distribution and Extension For Hermentioning
confidence: 99%
“…The reflection and the transmission coefficients of this spin-cavity system can be obtained by solving the Heisenberg equations of motion for the cavity field operatorâ and the trion dipole operatorσ − along with the inputoutput relations [29,48,49].…”
Section: Faithful Entanglement Distribution and Extension For Hermentioning
confidence: 99%
“…[12][13][14][15][16][17] As experiments at the nanoscale are extremely difficult and atomistic computations remain prohibitively expensive for large size atomic systems, continuum models continue to play an essential role in the study of nanostructures. [18][19][20][21][22][23][24] However, there are strong evidences [25][26][27][28][29] that the small length scale effect ͑i.e., nonlocal effect͒ has a significant influence on the mechanical behavior of nanostructures.…”
Section: Introductionmentioning
confidence: 99%