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Dynamic instability of functionally graded multilayer graphene nanocomposite beams in thermal environment

机译:功能梯度多层石墨烯纳米复合材料梁在热环境中的动态不稳定性

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This paper studies the dynamic instability of functionally graded multilayer nanocomposite beams reinforced with a low content of graphene nanoplatelets (GPLs) and subjected to a combined action of a periodic axial force and a temperature change. The weight fraction of GPL nanofillers is assumed to be constant in each individual GPL-reinforced composite (GPLRC) layer but follows a layerwise variation across the beam thickness. The Halpin-Tsai micromechanics model is used to estimate the effective Young's modulus of GPLRC layers. The differential quadrature method is employed to convert the partial differential governing equations into a linear system of Mathieu-Hill equations, from which the principle unstable region of functionally graded multilayer GPLRC beams is determined by Bolotin's method. Special attention is given to the effects of GPL distribution pattern, weight fraction, geometry and dimension on the dynamic instability behaviour. The thermal buckling and free vibration are also discussed as subset problems. Numerical results show that distributing more GPLs near the top and bottom surfaces can effectively increase the natural frequency and reduce the size of the unstable region. The influences of GPL geometry and dimension tend to be insignificant when the GPL width-to-thickness ratio is larger than 10(3). (C) 2016 Elsevier Ltd. All rights reserved.
机译:本文研究了功能梯度的多层纳米复合材料梁的动态不稳定性,该多层复合材料梁由低含量的石墨烯纳米片(GPL)增强,并且受到周期性轴向力和温度变化的共同作用。假定GPL纳米填料的重量分数在每个单独的GPL增强复合材料(GPLRC)层中都是恒定的,但在整个射束厚度上遵循逐层变化。 Halpin-Tsai微力学模型用于估计GPLRC层的有效杨氏模量。采用微分求积法将偏微分控制方程式转换为Mathieu-Hill方程的线性系统,然后通过Bolotin方法确定功能梯度GPLRC光束的原理不稳定区域。特别注意GPL分布模式,重量分数,几何形状和尺寸对动态不稳定性行为的影响。热屈曲和自由振动也作为子集问题进行了讨论。数值结果表明,在顶面和底面附近分布更多的GPL可以有效地增加固有频率并减小不稳定区域的大小。当GPL宽度/厚度比大于10(3)时,GPL几何形状和尺寸的影响往往不明显。 (C)2016 Elsevier Ltd.保留所有权利。

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