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An analytical approach to three-dimensional coupled thermoelectroelastic analysis of functionally graded piezoelectric plates

机译:功能梯度压电板三维耦合热电弹性分析的一种分析方法

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This article deals with the sampling surfaces method developed recently by the authors and its implementation for the three-dimensional coupled steady-state thermoelectroelastic analysis of functionally graded piezoelectric laminated plates subjected to thermal loading. The sampling surfaces formulation is based on choosing inside the nth layer I-n not equally spaced sampling surfaces parallel to the middle surface of the plate in order to introduce temperatures, electric potentials, and displacements of these surfaces as basic plate variables. Such choice of unknowns with the consequent use of Lagrange polynomials of degree I-n - 1 in the thickness direction for each layer permits the presentation of the proposed functionally graded piezoelectric plate formulation in a very compact form. The sampling surfaces are located inside each layer at Chebyshev polynomial nodes that allow one to minimize uniformly the error due to the Lagrange interpolation. As a result, the sampling surfaces method can be applied efficiently to analytical solutions for functionally graded piezoelectric laminated plates, which asymptotically approach the three-dimensional exact solutions of thermoelectroelasticity as I-n -> infinity.
机译:本文讨论了作者最近开发的采样表面方法及其在热载荷作用下功能梯度压电层压板三维耦合稳态热电弹性分析的实现方法。采样表面的公式化是基于在第n层I-n内部选择不等间隔平行于板中间表面的采样表面,以便将温度,电势和这些表面的位移作为基本板变量引入的。如此选择未知数,随后在每一层的厚度方向上使用I-n-1的拉格朗日多项式,可以非常紧凑的形式呈现所提出的功能梯度压电板配方。采样面位于Chebyshev多项式节点的每一层内部,这使一个平面可以最小化由于Lagrange插值而产生的误差。结果,采样表面方法可以有效地应用于功能梯度压电层压板的解析解,渐进地逼近热电弹性的三维精确解为I-n->无穷大。

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