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Weibull distribution of brittle failures in the transition region

机译:Weibull在过渡区域中的脆性失败分布

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The Weibull stress is a well-known means of predicting the likelihood of weakest link brittle fracture that has been shown to accurately model the behaviour of ferritic steels in the lower transition region. Weibull stress is based on its use of a two parameter Weibull distribution, a commonly used distribution in probabilistic engineering. The distribution is defined by a shape parameter, the Weibull modulus, and a scaling parameter. In the lower transition region, the Weibull modulus is relatively insensitive to temperature and the likelihood of failure can readily be defined by assuming it is constant and scaling the distribution with a 'measured' scaling parameter. This assumption, however, does not hold as the temperature increases into the upper transition zone and becomes less accurate as the upper shelf is approached. This manifests itself as a broadening of the failure distribution that can be attributed to the increased size of the plastic zone ahead of a defect, which in turn 'samples' more potential failure sites, while simultaneously increasing the likelihood of blunting these sites and initiating ductile tearing. Thus, while more potential cleavage initiation sites are sampled, the likelihood of an individual defect causing failure is reduced. This paper details the changes in the Weibull modulus and Weibull stress calculated from the 'Euro' fracture toughness data. The differences in the Weibull modulus and the mechanistic reason for these differences are explored to enable greater understanding of the factors that influence fracture toughness in the upper transition regime.
机译:Weibull Regress是预测最弱的连杆脆性骨折的可能性所示的众所周知的方法,这已经被证明可以精确地模拟较低过渡区域中的铁素体钢的行为。 Weibull Regress基于其使用两个参数Weibull分布,概率工程中的常用分布。分布由形状参数,威布尔模量和缩放参数定义。在较低的转换区域中,威布尔模量对温度相对不敏感,并且可以通过假设具有“测量”缩放参数的分布来容易地限定故障的可能性。然而,这种假设在温度增加到上过渡区时不保持并且随着接近上架而变得更加准确。这表明了作为扩大的失败分布,这些故障分布可以归因于塑料区的尺寸提前,这反过来的“样本”更潜在的失效位点,同时增加拖延这些位点并启动延性的可能性撕裂。因此,虽然采样了更多潜在的裂解发起位点,但减少了个体缺陷的可能性。本文详细介绍了从“欧元”骨折韧性数据计算的Weibull模量和Weibull压力的变化。探讨了威布尔模量的差异和对​​这些差异的机制原因,以便更加了解影响上过渡方案中骨折韧性的因素。

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