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Nonlinear vibration of embedded smart composite microtube conveying fluid based on modified couple stress theory

机译:基于修正耦合应力理论的嵌入式智能复合管输送流体的非线性振动

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Electro-thermo-mechanical nonlinear vibration and instability of a fluid conveying smart composite microtube made of polyvinylidene fluoride (PVDF) are investigated in this article based on the modified couple stress theory and Timoshenko beam model. The composite matrix is reinforced by double-walled boron nitride nanotubes (BNNTs). Mechanical, electrical, and thermal characteristics of equivalent composite are determined based on micromechanical model. The surrounded elastic medium is taken into account using Winkler and Pasternak models. Considering the small-size effects and slip boundary conditions of microflow through Knudsen number and applying Hamilton's principle, the coupled differential equations, containing displacement and electric potential terms, are obtained. The differential quadrature method is applied to discretize the coupled governing equations and boundary conditions, which are then solved to obtain the nonlinear frequency and critical fluid velocity of the fluid-conveying microtube. The detailed parametric study is conducted, focusing on the combined effects of the Knudsen number, nonlocal parameter, BNNT volume percent, temperature change, elastic medium, and aspect ratio on the nonlinear frequency and critical fluid velocity. Results indicate that the natural frequency and the critical fluid velocity of the smart composite microtube increase with increasing the small-scale parameter. POLYM. COMPOS., 36:1314-1324, 2015. (c) 2014 Society of Plastics Engineers
机译:本文基于修正偶应力理论和Timoshenko梁模型,研究了聚偏二氟乙烯(PVDF)制成的流体输送智能复合微管的电热机械非线性振动和不稳定性。复合基质由双壁氮化硼纳米管(BNNT)增强。基于微力学模型确定等效复合材料的机械,电气和热特性。使用Winkler和Pasternak模型将包围的弹性介质考虑在内。考虑到通过克努森数的微流的小尺寸效应和滑移边界条件,并应用汉密尔顿原理,获得了包含位移和电势项的耦合微分方程。应用微分求积法离散耦合的控制方程和边界条件,然后求解它们,以获得流体输送微管的非线性频率和临界流体速度。进行了详细的参数研究,重点研究了Knudsen数,非局部参数,BNNT体积百分比,温度变化,弹性介质和长宽比对非线性频率和临界流体速度的综合影响。结果表明,智能复合材料微管的固有频率和临界流体速度随着小尺度参数的增加而增加。 POLYM。 COMPOS。,36:1314-1324,2015.(c)2014年塑料工程师学会

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