کد مقاله | کد نشریه | سال انتشار | مقاله انگلیسی | نسخه تمام متن |
---|---|---|---|---|
1544155 | 1512883 | 2015 | 10 صفحه PDF | دانلود رایگان |
• A more accurate model for nonlinear curved single-walled carbon nanotubes (SWCNTs) via the nonlocal elasticity theory has been constructed.
• The linearization method has been developed to study the wave characteristic of nonlinear curved SWCNTs.
• The dispersion curves in the manuscript reveals the influence of the nonlocal parameter on wave characteristics.
• As the value of nonlinearity increases, the shear frequency drops, while the flexural frequency has an opposite tendency.
• The temperature change and magnetic flux make the nanotubes stiffer.
Theoretical predictions are presented for wave propagation in nonlinear curved single-walled carbon nanotubes (SWCNTs). Based on the nonlocal theory of elasticity, the computational model is established, combined with the effects of geometrical nonlinearity and imperfection. In order to use the wave analysis method on this topic, a linearization method is employed. Thus, the analytical expresses of the shear frequency and flexural frequency are obtained. The effects of the geometrical nonlinearity, the initial geometrical imperfection, temperature change and magnetic field on the flexural and shear wave frequencies are investigated. Numerical results indicate that the contribution of the higher-order small scale effect on the shear deformation and the rotary inertia can lead to a reduction in the frequencies compared with results reported in the published literature. The theoretical model derived in this study should be useful for characterizing the mechanical properties of carbon nanotubes and applications of nano-devices.
Wave analysis has been used to investigate the wave characteristic of single-walled carbon nanotube (SWCNT) with geometrical nonlinearity and imperfection. The influences of the geometrical nonlinearity and imperfection on the vibration frequencies.Figure optionsDownload as PowerPoint slide
Journal: Physica E: Low-dimensional Systems and Nanostructures - Volume 66, February 2015, Pages 283–292