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LIMIT ANALYSIS INTERACTION FORMULAE FOR THIN-WALLED MODERATELY THICK-WALLED PIPES SUBJECTED TO PRESSURE PIPE BENDING

机译:承受压力和管道弯曲的薄壁和中厚壁管道的极限分析相互作用公式

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The primary stress pipe equations in the ASME code, subsection Ⅲ, Ref., and similar codes add stress contributions from pressure and bending and impose a limit on this sum, while a limit on the pressure hoop stress is imposed separately. The equations constitute interaction formulae for the resistance of the pipe cross-section to the combined action of pressure and bending, similar to the limits on primary membrane and primary membrane plus primary bending stress for a rectangular section. For the latter, an analytical limit load solution is found e.g. in Ref. In this paper, closed-form limit analysis collapse interaction formulas are derived by means of limit analysis for thin-walled as well as moderately thick-walled straight pipes subjected to internal pressure and pipe bending. The analytical solutions are confirmed by means of non-linear finite element analysis. Moreover, the resistance to combined loading as predicted from the derived interaction formulas is compared to the resistance according to the ASME code primary stress pipe equations and the deviations are elaborated.
机译:ASME规范(第Ⅲ节,参考号)和类似规范中的主要应力管道方程式增加了压力和弯曲引起的应力贡献,并对该总和施加了限制,而对压力环向应力的施加则是单独施加的。这些方程式构成了管道横截面对压力和弯曲的联合作用的抵抗力的相互作用公式,类似于矩形截面的初级膜和初级膜的极限加上初级弯曲应力。对于后者,可以找到一个分析极限载荷解,例如在参考文献中本文通过极限分析的方法,对承受内压和弯管的薄壁以及中厚壁直管进行极限分析,得出了闭合形​​式的极限分析倒塌相互作用公式。通过非线性有限元分析确定了解析解。此外,将根据导出的相互作用公式预测的对组合载荷的抵抗力与根据ASME代码主应力管道方程式得出的抵抗力进行比较,并详细说明了偏差。

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