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A simplified computation method of plastic limit load for tee joint containing corner cracks

机译:含角裂纹三通的塑性极限载荷的简化计算方法

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First, we introduce the iterative method of the modified elastic compensation method (KtECM) proposed by the authors for plastic limit load analysis of structures containing flaws. Then, plastic limit load of tee joint containing corner cracks under internal pressure is computed by using the KtECM and the elastic-plastic analysis method (EPAM). During computations, we adopt both 3-D tee joint geometry and a simplified plate model to consider through-wall cracks growing along the run pipe — a more dangerous crack growth mode. The errors between the results of the simplified plate models and those of the 3D tee joint models with different methods are within 10%, while the mean time consumed for the simplified plate models with the KtECM is about 20% of that for the 3-D unsimplified tee joint model with the EPAM. Finally, based on the results of the simplified plate model with the KtECM and those of the 3-D unsimplified tee joint model with the EPAM, we establish the empirical relationships between the crack length and the plastic limit load for the tee joint. These results illustrate that the simplified computation method of plastic limit load for tee joint is applicable and efficient for limit load analysis.
机译:首先,我们介绍了作者提出的修改后的弹性补偿方法(K t ECM)的迭代方法,该方法用于分析包含缺陷的结构的塑性极限载荷。然后,使用K t ECM和弹塑性分析方法(EPAM)来计算包含角裂纹的三通接头在内部压力下的塑性极限载荷。在计算过程中,我们同时采用3-D三通接头的几何形状和简化的板模型来考虑沿管道延伸的贯穿壁裂缝,这是一种更为危险的裂缝扩展模式。简化板模型的结果与采用不同方法的3D三通接头模型的结果之间的误差在10%以内,而使用KtECM的简化板模型所消耗的平均时间约为3-D模型的平均时间的20% EPAM的简化三通接头模型。最后,基于使用KtECM的简化板模型的结果以及使用EPAM的3-D非简化三通接头模型的结果,我们建立了三通接头的裂纹长度与塑性极限载荷之间的经验关系。这些结果表明,三通接头塑性极限载荷的简化计算方法适用于极限载荷分析,是有效的。

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