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Small-scale effects on the free vibrational behavior of embedded viscoelastic double-nanoplate-systems under thermal environment

机译:热环境下嵌入式黏弹性双纳米板系统自由振动行为的小尺度影响

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The present paper deals with the theoretical investigation of small-scale effect on the thermo-mechanical vibration of double viscoelastic nanoplate-system made of functionally graded materials (FGMs). The small scale effect is taken into consideration via Eringen's nonlocal elasticity theory. It is considered that a KelvinVoigt viscoelastic layer connects two parallel viscoelastic nano-plates that surrounded' by a Pasternak elastic foundation. The material properties in the thickness direction vary according to power low distribution. On the basis of nonlocal elasticity theory and employing Hamilton's principle, the exact solution for complex natural frequencies of a double nanoplate-system is determined for two types of vibrations, out-of-phase and in-phase. The detailed manner of deriving equations based on Navier method are presented and numerical studies are carried out to illustrate the influence of structural damping of the nanoplates, damping coefficient of viscoelastic medium, nonlocal parameter, higher wave numbers, aspect ratio, temperature change and other factors on the behavior of double nanoplate-system. Results from the analytical solution reveal that the temperature raising decreases the natural frequencies.
机译:本文涉及功能梯度材料(FGM)制成的双粘弹性纳米板系统的小尺度效应对热机械振动的理论研究。通过Eringen的非局部弹性理论考虑了小尺度效应。可以认为,KelvinVoigt粘弹性层连接了两个平行的粘弹性纳米板,这些板被Pasternak弹性基础包围。厚度方向的材料特性根据低功率分布而变化。基于非局部弹性理论并采用汉密尔顿原理,针对同相和异相两种振动确定了双纳米板系统复杂固有频率的精确解。给出了基于Navier方法的详细推导方程式,并进行了数值研究,以说明纳米板的结构阻尼,粘弹性介质的阻尼系数,非局部参数,高波数,长宽比,温度变化等因素的影响。关于双纳米板系统的行为。分析解决方案的结果表明,温度升高会降低固有频率。

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