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• W2020603516 endingPage "68" @default.
• W2020603516 startingPage "57" @default.
• W2020603516 abstract "New analytical solutions for free vibration of thick nanostructures are presented based on the nonlocal elastic stress field theory and the Timoshenko shear deformable nanobeam model. By applying the variational principle, new governing equations of motion and higher-order boundary conditions for these thick nanobeams are derived and their physical characteristics interpreted. The nonlinear history of straining involving higher-order strain gradients is considered in the derivation of strain energy and the contribution of higher-order strain gradients results in non-classical equations of motion thereby indicating that direct replacement of stress and moment quantities into the classical equations of motion is invalid. The Timoshenko nanobeam models are well suited for modeling and investigating the nonlocal behaviors of size-dependent carbon nanotubes. The effects of nanobeam size and various boundary conditions including simple supports, free and clamp constraints, such as a cantilevered nanotube, on the natural vibration frequency of nanotubes are discussed. The effects of nonlocal nanoscale are confirmed by comparing with molecular dynamic simulation solutions for (5,5) and (10,10) carbon nanotubes with four types of boundary conditions. The influence by nanoscale effect on the frequency ratio of nanotubes with different diameters is investigated. Further analysis based on the analytical nonlocal Timoshenko nanobeam model and the Euler–Bernoulli nanobeam model shows that the frequency ratio is more sensitive to nonlocal effect for free vibration of a nonlocal nanostructure if shear deformation is considered." @default.
• W2020603516 created "2016-06-24" @default.
• W2020603516 creator A5007091573 @default.
• W2020603516 creator A5049692788 @default.
• W2020603516 date "2012-01-01" @default.
• W2020603516 modified "2023-10-05" @default.
• W2020603516 title "Non-classical stiffness strengthening size effects for free vibration of a nonlocal nanostructure" @default.
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• W2020603516 doi "https://doi.org/10.1016/j.ijmecsci.2011.09.007" @default.
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