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Nonlinear Shell-type To Beam-type Fea Simplifications For Composite Frp Poles

机译:复合Frp杆的非线性壳型到梁型Fea简化

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This paper presents a semi-analytical finite element analysis of pole-type structures with circular hollow cross-section. Based on the principle of stationary potential energy and Novozhilov's derivation of nonlinear strains, the formulations for the geometric nonlinear analysis of general shells are derived. The nonlinear shell-type analysis is then manipulated and simplified gradually into a beam-type analysis with special emphasis given on the relationships of shell-type to beam-type and nonlinear to linear analyses. Based on the theory of general shells and the finite element method, the approach presented herein is employed to analyze the ovalization of the cross-section, large displacements, the P-A effect as well as the overall buckling of pole-type structures. Illustrative examples are presented to demonstrate the applicability and the efficiency of the present technique to the large deformation of fiber-reinforced polymer composite poles accompanied with comparisons employing commercial finite element codes.
机译:本文提出了具有圆形空心截面的杆型结构的半解析有限元分析。基于稳态势能原理和Novozhilov对非线性应变的推导,推导了一般壳体几何非线性分析的公式。然后,将非线性壳类型分析处理并逐步简化为梁类型分析,并特别强调壳类型与梁类型之间的关系以及非线性与线性分析之间的关系。基于通用壳理论和有限元方法,本文介绍的方法用于分析横截面的椭圆化,大位移,P-A效应以及杆型结构的整体屈曲。给出了说明性的例子,以证明本技术对纤维增强的聚合物复合材料杆的大变形的适用性和效率,同时采用商业有限元代码进行比较。

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