首页> 外文期刊>Proceedings of the Institution of Mechanical Engineers. Part L, Journal of Materials: Design and Application >Magneto-electro-elastic vibration of moderately thick FG annular plates subjected to multi physical loads in thermal environment using GDQ method by considering neutral surface
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Magneto-electro-elastic vibration of moderately thick FG annular plates subjected to multi physical loads in thermal environment using GDQ method by considering neutral surface

机译:考虑中性面的GDQ法在热环境中承受多种物理载荷的中厚FG环形板的磁电弹性振动

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摘要

The vibration analysis of an annular plate made up of functionally graded magneto-electro-elastic materials subjected to multi physical loads is presented. The plate is in thermal environment and temperature is distributed non-uniformly in its thickness direction. In addition, the plate is assumed moderately thick, the material properties vary through the thickness, and the exact neutral surface position is determined and took into account. According to Hamilton's principle and the first-order shear deformation theory, the governing motion equations are extracted. Numerical results for various boundary conditions are obtained via the generalized differential quadrature method and are validated in simpler states with those of the literature. The effects of different parameters such as material property gradient index, multi physical loads, temperature variations, boundary conditions and geometric specifications of the plate on the natural frequencies and mode shapes are investigated. Temperature changes have little effect on the natural frequencies and the effect of electric potential on them is opposite of magnetic one. In other words, by increasing the magnetic potential, the rigidity of the plate increases too, and the frequency increases. The results of this study are useful to design more efficient sensors and actuators used in the smart or intelligent structures.
机译:提出了一种环形平板的振动分析,该环形平板由功能梯度的磁电弹性材料承受多种物理载荷组成。板处于热环境中,并且温度在其厚度方向上分布不均匀。此外,假定板的厚度适中,材料的特性会随厚度而变化,并确定并考虑了确切的中性表面位置。根据汉密尔顿原理和一阶剪切变形理论,提取了控制运动方程。通过广义微分正交方法获得了各种边界条件的数值结果,并在较简单的状态下用文献中的方法进行了验证。研究了不同参数(例如材料特性梯度指数,多重物理载荷,温度变化,边界条件和板的几何规格)对固有频率和振型的影响。温度变化对固有频率影响很小,而电位变化对固有频率的影响与磁性相反。换句话说,通过增加磁势,板的刚度也增加,并且频率增加。这项研究的结果对于设计用于智能或智能结构的更有效的传感器和执行器很有用。

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