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首页> 外文期刊>Mechanics of Advanced Materials and Structures >Reissner mixed variational theorem-based finite cylindrical layer methods for the static analysis of functionally graded piezoelectric circular hollow cylinders under electro-mechanical loads
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Reissner mixed variational theorem-based finite cylindrical layer methods for the static analysis of functionally graded piezoelectric circular hollow cylinders under electro-mechanical loads

机译：基于Reissner混合变分定理的有限圆柱形层，用于在机电负载下功能梯度压电圆形空心圆柱体的静态分析

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摘要

A unified formulation of Reissner's mixed variational theorem-based finite cylindrical layer methods is developed for the static analysis of simply-supported, multilayered functionally graded piezoelectric material (FGPM) circular hollow cylinders. The material properties of the cylinder are assumed to obey an exponent-law exponentially varying through the thickness coordinate of this. The trigonometric functions and Lagrange polynomials are used to interpolate the in-surface and thickness variations of the primary variables of each individual layer, respectively. The coupled electro-elastic effects on the static behaviors of multilayered FGPM cylinders are closely examined.
机译：开发了一种统一配方，用于简单地支撑的多层功能梯度压电材料（FGPM）圆形空心圆柱体的静态分析开发了Reissner的混合变分定理的有限圆柱形层方法。 假设气缸的材料特性遵守通过该厚度坐标对指数变化的指数。 三角函数和拉格朗日多项式用于分别插值每个单独层的初级变量的表面和厚度变化。 密切检查对多层FGPM气缸静态行为的耦合电力弹性效果。

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