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Geometrical non-linear finite element analysis of piezoelectric materials based on ABAQUS

机译:基于ABAQUS的压电材料几何非线性有限元分析

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The nonlinear piezoelectric finite element method, which includes geometrical nonlinearity and material nonlinearity, has gained more and more popularity and been studied by more and more researchers. A large deformation finite element analysis is presented for piezoelectric materials and structures in this paper. Green-Lagrenge strains for large deformation are incorporated into the linear piezoelectric equations. The formulations of the secant stiffness matrix and tangent stiffness matrix are presented, and the Newton-Raphson method has been used to solve the nonlinear equations. Based on the finite element package ABAQUS, eight-node plane geometrical nonlinear piezoelectric element is developed. The results using this user-developed element are found the same as those based on the piezoelectric element embedded in ABAQUS for geometrical nonlinear analysis. It indicates that ABAQUS can be used as a convenient platform for developing nonlinear piezoelectric finite element so as to study various nonlinear piezoelectric problems.
机译:非线性压电有限元法,包括几何非线性和材料非线性,已经获得了越来越普及,并被越来越多的研究人员研究。提出了大变形有限元分析,用于本文的压电材料和结构。用于大变形的绿色延长菌株纳入线性压电方程。提出了分割刚度矩阵和切线刚度基质的配方,并且已经采用了牛顿-Raphson方法来解决非线性方程。基于有限元包ABAQU,开发了八个节点平面几何非线性压电元件。使用该用户开发元件的结果得到了与基于ABAQU中的压电元件的结果相同,用于几何非线性分析。它表明ABAQU可以用作开发非线性压电有限元件的方便平台,以研究各种非线性压电问题。

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