The buckling performance of a piezoelectric laminated composite plate via static method

IF 3.1 Q2 MATERIALS SCIENCE, COMPOSITES
Chenyang Mao, Lei Liu, Bo Zhou, Xiuxing Zhu, Haijing Wang
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引用次数: 0

Abstract

Piezoelectric materials are widely used as actuators, due to the advantages of quick response, high sensitivity and linear strain-electric field relationship. The previous work on the piezoelectric material plate structures are not enough, however such structures play a very important role in the practical design. In this paper, the buckling performance of piezoelectric laminated composite plate (PLCP) is analyzed based on static method to parametric study the buckling control. The stress components of the matrix layer are formulated based on electro-mechanical coupling theory and Kirchhoff’s classical laminated plate theory. Buckling differential governing equation of PLCP is obtained by using the equilibrium conditions. The solution of the governing equation is assumed as a sum of a series of trigonometric shape functions, and then its expression is obtained by using static method. The effectiveness of the developed method is validated by the comparison with finite element method. Especially, the developed method can be used for engineering applications more easily, and it does not require to rebuild the calculation model as finite element method during the calculation and analysis of PLCP. The buckling performance of PLCP and its influencing factors are numerically analyzed through the developed method. The buckling performance of PLCP is reasonably increased by parametric studying different loads, laying angle, laying sequence, height of the matrix plate, and layer size. This paper is a valuable reference for the design and analysis of PLCP.
通过静力法研究压电层压复合板的屈曲性能
压电材料具有响应快、灵敏度高、应变-电场线性关系等优点,被广泛用作作动器。以往对压电材料板结构的研究还不够,但这种结构在实际设计中发挥着非常重要的作用。本文基于静力法对压电层合板的屈曲性能进行了分析,并对其屈曲控制进行了参数化研究。基于机电耦合理论和Kirchhoff经典层合板理论,推导了基体层的应力分量。利用平衡条件,得到了PLCP的屈曲微分控制方程。将控制方程的解假定为一系列三角形状函数的和,然后用静力法得到其表达式。通过与有限元法的比较,验证了该方法的有效性。特别是该方法更易于工程应用,在计算分析PLCP时不需要像有限元法那样重新建立计算模型。采用该方法对PLCP的屈曲性能及其影响因素进行了数值分析。通过参数化研究不同载荷、铺设角度、铺设顺序、基板高度和层数,合理提高了PLCP的屈曲性能。本文为PLCP的设计和分析提供了有价值的参考。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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来源期刊
Functional Composites and Structures
Functional Composites and Structures Materials Science-Materials Science (miscellaneous)
CiteScore
4.80
自引率
10.70%
发文量
33
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