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A Thermodynamics-Based Nonlocal Bar-Elastic Substrate Model with Inclusion of Surface-Energy Effect

机译:一种基于热力学的非识别杆弹性基板模型,包括表面能效应

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This paper presents a bar-elastic substrate model to investigate the axial responses of nanowire-elastic substrate systems considering the effects of nonlocality and surface energy. The thermodynamics-based strain gradient model is adopted to capture the nonlocality of the bar-bulk material while the Gurtin-Murdoch surface theory is utilized to consider the surface energy. To characterize the bar-surrounding substrate interaction, the Winkler foundation model is employed. In a direct manner, system compatibility conditions are obtained while within the framework of the virtual displacement principle, the system equilibrium condition and the corresponding natural boundary conditions are consistently obtained. Three numerical simulations are conducted to investigate the characteristics and behaviors of the nanowire-elastic substrate system: the first is conducted to reveal the capability of the proposed model to eliminate the paradoxical behavior inherent to the Eringen nonlocal differential model; the second is employed to characterize responses of the nanowire-elastic substrate system; and the third is aimed at demonstrating the dependence of the system effective Young’s modulus on several system parameters.
机译:本文介绍了杆弹性基板模型,用于研究纳米线弹性基板系统的轴向响应,考虑非录像和表面能的影响。采用基于热力学的应变梯度模型来捕获条形材料的非植物,而古霉菌默多普表面理论用于考虑表面能。为了表征条形围绕基板相互作用,采用了Winkler基础模型。以直接方式,在虚拟位移原理的框架内获得系统兼容条件,并一致地获得系统平衡条件和相应的自然边界条件。进行三个数值模拟以研究纳米线弹性基板系统的特性和行为:首先进行以​​揭示所提出的模型的能力,以消除eringen非识别模型固有的矛盾行为;第二种用于表征纳米线弹性基板系统的响应;第三个旨在展示系统有效的杨氏模量对几个系统参数的依赖性。

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