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首页> 外文期刊>Proceedings of the Institution of Mechanical Engineers, Part L: Journal of Materials: Design and Applications >The design of twin-saddle supported multi-layered glass-reinforced plastic vessels—the development of a parametric equation for the maximum strain
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The design of twin-saddle supported multi-layered glass-reinforced plastic vessels—the development of a parametric equation for the maximum strain

机译:双鞍支撑多层玻璃纤维塑料容器的设计—最大应变的参数方程式的发展

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摘要

The maximum strain in a glass-reinforced plastic vessel, supported on rigid saddle supports, invariably occurs at the uppermost point of the support known as the saddle horn. The strain, which is in the circumferential direction, is compressive on the outside and tensile on the inside surfaces of the vessel. This can create problems in composite vessels since local cracking of the inner surface may allow liquid ingress to the glass through the matrix, with premature local failure by stress corrosion cracking. The analysis of this support problem has been solved using a double Fourier series by Tooth et al, [8], by which the maximum strain in the support region can be derived. The present paper presents a parametric study for an extensive range of vessels, in use in the process and chemical industries, using this analysis. To aid the design process the results for the crucial maximum strain values are presented in a 'closed form', using an equation-fitting technique. The details of the procedure used to achieve these equations should be of interest to analysts in other fields of work. Typical examples are given to illustrate the use of the derived equations for a symmetric laminate.
机译:支撑在刚性马鞍形支架上的玻璃纤维塑料容器中的最大应变始终发生在支架的最高点,即马鞍形角。沿周向的应变在容器的外部是压缩的,而在容器的内表面是拉伸的。由于内表面的局部破裂可能使液体通过基体进入玻璃,从而由于应力腐蚀破裂而导致局部过早失效,因此这可能在复合容器中产生问题。使用Tooth等人的双重傅里叶级数[8]解决了对该支撑问题的分析,由此可以得出支撑区域的最大应变。本文利用这种分析方法,对在过程和化学工业中使用的各种容器进行了参数研究。为了帮助设计过程,使用方程拟合技术以“封闭形式”呈现关键最大应变值的结果。其他工作领域的分析人员应该关注用于实现这些方程式的详细过程。给出了典型示例,以说明导出的方程式在对称层压板中的使用。

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