2012
DOI: 10.1016/j.commatsci.2011.07.021
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The thermal effect on vibration of zigzag single walled carbon nanotubes using nonlocal Timoshenko beam theory

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Cited by 52 publications
(15 citation statements)
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“…Lu et al [85] overcame this limitation in their consistent nonlocal TBT model in which the nonlocal effect was included in both normal and transverse shear stresses. [92] and Zidour et al [93] included the thermal effect on the vibration of SWCNTs, whilst Ansari et al [94] included the thermal effect on the dynamic stability of embedded MWCNTs. Ansari et al [95] developed a nonlocal TBT model for the nonlinear forced vibration of magneto-electro-thermo-elastic nanobeams.…”
Section: Nonlocal Models Based On the Tbtmentioning
confidence: 99%
“…Lu et al [85] overcame this limitation in their consistent nonlocal TBT model in which the nonlocal effect was included in both normal and transverse shear stresses. [92] and Zidour et al [93] included the thermal effect on the vibration of SWCNTs, whilst Ansari et al [94] included the thermal effect on the dynamic stability of embedded MWCNTs. Ansari et al [95] developed a nonlocal TBT model for the nonlinear forced vibration of magneto-electro-thermo-elastic nanobeams.…”
Section: Nonlocal Models Based On the Tbtmentioning
confidence: 99%
“…A few other models can be found in the literature for vibration modeling of CNTRs considering thermal effects. Mustapha and Zhong, 60 Askari et al, 88 Ansari and Ramezannezhad, 89 Maachou et al, 90 Zidour et al, 91 Chen et al, 92 and Chang 93 have investigated thermal effect on the vibrations of CNTRs. Table 5 presents the mathematical models of CNTRs considering thermal effect which have been developed by the above-mentioned researchers.…”
Section: Thermal Effectmentioning
confidence: 99%
“…Eltaher et al (2012) studied free vibration of functionally graded size dependent nanobeams. Free vibration of SWCNTs has been investigated based on nonlocal Levinson beam theory (Maachou et al 2011) and Timoshenko beam theory (Zidour et al 2012;Benzair et al 2008) in thermal environment by employing analytical solution for simply supported edge condition. Authors found that vibration characteristics are strongly dependent on temperature change.…”
Section: Vibrationmentioning
confidence: 99%