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A Study on the Estimation of Fracture Behavior for a Circumferentially Through-wall Cracked Pipe

机译:圆周通壁裂纹管骨折行为估计研究

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It is known that fracture characteristics are changed due to the geometric configuration. Also, it is known that toughness data obtained from the standard specimen test are conservative to predict fracture behavior of the real piping. Thus fracture behavior by tests of pipes would to be applied to the integrity evaluation for the piping system. However, fracture test with real pipe is not only difficult to perform but also very expensive, and requires lots of experience. So an estimation method of pipe's fracture behavior is necessary to solve this problem. The objective of this thesis is to propose a method to estimate the fracture behavior of a pipe from the result of the standard specimen fracture test. For this, fracture tests for standard specimens and pipes are conducted. The resultant load - load-line displacement record of the standard specimen was transformed to that of a pipe by load separation method. To begin with, the load versus load-line displacement curve of a standard specimen extracted from a pipe is normalized by a geometry function of the CT specimen. Then this normalized curve was converted to pipe's load versus displacement curve by a geometry function of pipe. To verify the constraint factor and the geometric function of pipe, finite element analyses were performed. To demonstrate the proposed method, experimental results of pipes are compared with predicted results. Calculated results from CT specimens are similar to experimental results of pipes. Therefore the transformability from a CT specimen to a pipe by load separation method is proved. Consequently the applicability of the proposed method was proved.
机译:众所周知,由于几何构造,断裂特性发生变化。此外,已知从标准试样测试获得的韧性数据是保守的,以预测真实管道的断裂行为。因此,通过管道的测试将应用于管道系统的完整性评估的裂缝行为。然而,用真正管道的骨折测试不仅难以执行,而且很昂贵,需要大量的经验。因此,有必要估计管道骨折行为的方法来解决这个问题。本文的目的是提出一种方法来从标准试样骨折试验结果估计管道的断裂行为。为此,进行标准标本和管道的断裂试验。通过负载分离方法将标准试样的所得负载载荷线位移记录转化为管道。首先,通过CT样本的几何函数归一化从管道中提取的标准样品的负载与负载线位移曲线。然后通过管道的几何函数将该归一化曲线与管道的负载曲线转换为管道的负载曲线。为了验证管道的约束因子和几何函数,执行有限元分析。为了证明所提出的方法,将管道的实验结果与预测结果进行比较。 CT样本的计算结果与管道的实验结果类似。因此,证明了通过负载分离方法将CT样本与管道的变化性。因此,证明了所提出的方法的适用性。

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