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Analysis of pole-type structures of fibre-reinforced plastics by finite element method.

机译:纤维增强塑料的杆型结构的有限元分析。

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Fibre-reinforced plastics (FRP) are becoming increasingly popular in the engineering applications as alternative to conventional engineering materials. The unique characteristics of FRP, such as their light weight, their resistance to corrosion, and the lower cost of construction and maintenance, are very promising in the application of FRP in civil engineering. One such application is the replacement of power transmission poles, traditionally made of either concrete, steel, or wood, by FRP poles.; This thesis deals with the finite element analysis of fiber-reinforced plastic poles. Using the principle of stationary potential energy and Novozhilov's derivations of nonlinear strains, tapered FRP poles are treated as conical shells and a semi-analytical finite element model based on the theory of shell of revolution is developed. The computer program based on the finite element model developed can be used to perform: (a) a linear static analysis, (b) a linear buckling (bifurcation) analysis, (c) a linear scP {dollar}- Delta{dollar} analysis, (d) a geometrically nonlinear (large deflection) analysis of beam-column-type bending, and (e) an ovalization analysis.; Solution methods of the nonlinear system of equations are discussed. Based on the augmented equation method, external and internal potential control schemes are proposed and evolved into incremental work control and incremental strain energy control. These controls are proven to have good capability to traverse a limit point.; For slender poles, the nonlinear behaviour of beam-column type bending is more important. This type of nonlinear analysis requires the proper handling of the rigid-body rotation. A method is proposed to include the rigid-body model in the analysis.; The ovalization of cylindrical poles is investigated numerically. The analysis involves the inclusion of all second-order Fourier terms in the displacement functions. It is demonstrated in this thesis that ovalization can significantly decrease the load carrying capacities of cylindrical poles. The linear stability and the scP {dollar}- Delta{dollar} analyses are considered to be simplifications of the nonlinear analysis of beam-column type bending. Assumptions and conditions which enable the simplifications are also discussed. The linear analysis is the simplest analysis and is applicable for small displacements. Behaviors of FRP poles with different material configurations, geometries, loading and boundary conditions are investigated using the linear analysis. The numerical results from the proposed analyses are compared with limited experimental data and with analytical results.
机译:纤维增强塑料(FRP)在工程应用中正逐渐取代常规工程材料。 FRP的独特特性,例如重量轻,耐腐蚀以及较低的建造和维护成本,在FRP在土木工程中的应用中非常有希望。一种这样的应用是用FRP杆代替传统上由混凝土,钢或木材制成的输电杆。本文主要研究纤维增强塑料杆的有限元分析。利用稳态势能原理和非线性应变的Novozhilov推导,将锥形FRP磁极视为圆锥壳,并建立了基于旋转壳理论的半解析有限元模型。基于所开发的有限元模型的计算机程序可用于执行:(a)线性静态分析,(b)线性屈曲(分叉)分析,(c)线性scP {美元}-Delta {美元}分析;(d)梁柱弯曲的几何非线性分析(大挠度),以及(e)椭圆化分析。讨论了非线性方程组的求解方法。在此基础上,提出了内部和外部电势控制方案,并将其发展为增量功控制和增量应变能控制。这些控件被证明具有很好的穿越极限点的能力。对于细长杆,梁柱式弯曲的非线性行为更为重要。这种类型的非线性分析需要正确处理刚体旋转。提出了一种将刚体模型纳入分析的方法。数值研究了圆柱极的椭圆化。分析涉及在位移函数中包括所有二阶傅立叶项。本文证明了椭圆化可以显着降低圆柱杆的承载能力。线性稳定性和scP {dollar}-Delta {dollar}分析被认为是对梁柱弯曲的非线性分析的简化。还讨论了可以简化的假设和条件。线性分析是最简单的分析,适用于小位移。使用线性分析研究了具有不同材料配置,几何形状,载荷和边界条件的FRP杆的行为。拟议分析的数值结果与有限的实验数据和分析结果进行了比较。

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