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Investigating dynamic stability of metal foam nanoplates under periodic in-plane loads via a three-unknown plate theory

机译:通过三未知板理论研究周期性周期性面内载荷下金属泡沫纳米板的动态稳定性

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Dynamic stability of a porous metal foam nano-dimension plate on elastic substrate exposed to bi-axial time-dependent forces has been studied via a novel 3-variable plate theory. Various pore contents based on uniform and non-uniform models have been introduced. The presented plate model contains smaller number of field variables with shear deformation verification. Hamilton's principle will be utilized to deduce the governing equations. Next, the equations have been defined in the context of Mathieu-Hill equation. Correctness of presented methodology has been verified by comparison of derived results with previous data. Impacts of static and dynamical force coefficients, non-local coefficient, foundation coefficients, pore distributions and boundary edges on stability regions of metal foam nanoscale plates will be studied.
机译:通过新颖的三变量板理论,研究了多孔金属泡沫纳米尺寸板在弹性基底上暴露于双轴时变力的动态稳定性。已经介绍了基于均匀和非均匀模型的各种孔含量。提出的板模型包含较少数量的具有剪切变形验证的场变量。汉密尔顿原理将被用来推导控制方程。接下来,在Mathieu-Hill方程的上下文中定义了这些方程。通过将导出的结果与以前的数据进行比较,已验证了所提出方法的正确性。研究了静态和动态力系数,非局部系数,地基系数,孔分布和边界边缘对泡沫金属纳米板稳定性区域的影响。

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