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Buckling analysis of a single-walled carbon nanotube embedded in an elastic medium based on nonlocal elasticity and Timoshenko beam theory and using DQM

机译:基于非局部弹性和Timoshenko束理论并使用DQM的弹性介质中嵌入的单壁碳纳米管的屈曲分析

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摘要

Nonlocal elasticity theory is a popular growing technique for the mechanical analyses of MEMS and NEMS structures. The nonlocal parameter accounts for the small-size effects when dealing with nano-size structures such as single-walled carbon nanotubes (SWCNTs). In this article, nonlocal elasticity and Timoshenko beam theory are implemented to investigate the stability response of SWCNT embedded in an elastic medium. For the first time, both Winkler-type and Pasternak-type foundation models are employed to simulate the interaction of the (SWCNT) with the surrounding elastic medium. A differential quadrature approach is utilized and numerical solutions for the critical buckling loads are obtained. Influences of nonlocal effects, Winkler modulus parameter. Pasternak shear modulus parameter and aspect ratio of the SWCNT on the critical buckling loads are analyzed and discussed. The present study illustrates that the critical buckling loads of SWCNT are strongly dependent on the nonlocal small-scale coefficients and on the stiffness of the surrounding medium.
机译:非局部弹性理论是用于MEMS和NEMS结构力学分析的一种流行的增长技术。当处理纳米尺寸的结构(如单壁碳纳米管(SWCNT))时,非局部参数会导致尺寸较小的影响。本文采用非局部弹性和Timoshenko梁理论来研究嵌入弹性介质中的SWCNT的稳定性响应。首次使用Winkler型和Pasternak型基础模型来模拟(SWCNT)与周围弹性介质的相互作用。利用差分正交方法,获得了临界屈曲载荷的数值解。非局部效应的影响,温克勒模量参数。分析并讨论了临界弯曲载荷下SWCNT的Pasternak剪切模量参数和纵横比。本研究表明,SWCNT的临界屈曲载荷在很大程度上取决于非局部小尺度系数和周围介质的刚度。

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