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An iterative method to obtain the specimen-independent three-parameter Weibull distribution of strength from bending tests

机译:一种迭代方法,以获得弯曲试验的标本无关的三参数威布尔分布

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Brittle materials, such as glass and ceramics, usually present a large strength scatter. Among other probability distributions, the Weibull distribution is widely used to characterize their resistance. Often the two-parameter model is employed, omitting the consideration of a threshold stress, leading to a simplified estimation method. For the sake of generality the present work uses fracture data from bending tests to obtain a three-parameter Weibull distribution function valid for a uni-axially and uniformly tensioned material element. The variable stress state prevailing in the flexural specimen and the size effect are simultaneously accounted for by means of an iterative fitting procedure. The method is extended to account for bimodal flaw distributions, discriminating between edge and surface failure results based on experimental observation. Finally, the model is applied to simulated data sets, obtaining satisfactory results.
机译:脆性材料,如玻璃和陶瓷,通常存在大的强度散射。在其他概率分布中,Weibull分布广泛用于表征其阻力。通常采用双参数模型,省略对阈值应力的考虑,导致简化的估计方法。为了界面,本作本作使用折断测试的裂缝数据,以获得针对单轴和均匀张紧的材料元件有效的三参数Weibull分布函数。通过迭代配合程序同时考虑在弯曲试样中普遍的可变应力状态和尺寸效应。该方法扩展以考虑双峰漏洞分布,基于实验观察辨别边缘和表面故障结果。最后,该模型应用于模拟数据集,获得令人满意的结果。

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