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A new 4-node quadrilateral FE model with variable electrical degrees of freedom for the analysis of piezoelectric laminated composite plates

机译:一种新的具有可变电自由度的四节点四边形有限元模型,用于压电层压复合板的分析

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摘要

A new 4-node quadrilateral finite element is developed for the analysis of laminated composite plates containing distributed piezoelectric layers (surface bonded or embedded). The mechanical part of the element formulation is based on the first-order shear deformation theory. The formulation is established by generalizing that of the high performance Mindlin plate element ARS-Q12, which was derived based on the DKQ element formulation and Timoshenko's beam theory. The layerwise linear theory is applied to deal with electric potential. Therefore, the number of electrical DOF is a variable depending on the number of plate sub-layers. Thus, there is no need to make any special assumptions with regards to the through-thickness variation of the electric potential, which is the true situation. Furthermore, a new "partial hybrid"-enhanced procedure is presented to improve the stresses solutions, especially for the calculation of transverse shear stresses. The proposed element, denoted as CTMQE, is free of shear locking and it exhibits excellent capability in the analysis of thin to moderately thick piezoelectric laminated composite plates.
机译:开发了一种新的四节点四边形有限元,用于分析包含分布压电层(表面粘结或嵌入)的层压复合板。单元公式的机械部分基于一阶剪切变形理论。通过对高性能Mindlin板式元件ARS-Q12进行概括来建立公式,该公式是基于DKQ元素公式和Timoshenko的梁理论得出的。应用分层线性理论来处理电势。因此,电自由度的数量是取决于板子层的数量的变量。因此,对于真实的情况,无需对电位的整个厚度变化做出任何特殊的假设。此外,提出了一种新的“部分混合”增强程序来改善应力解决方案,特别是用于计算横向剪应力。提出的元件,称为CTMQE,没有剪切锁定,并且在分析薄至中等厚度的压电叠层复合板时表现出出色的功能。

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