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A Two-Parameter Method for Determining the Fracture Toughness of Materials from Subsized Specimens

机译:用小尺寸试样确定材料断裂韧性的两参数方法

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The fracture toughness of brittle materials can be determined easily using the Linear Elastic Fracture Mechanics (LEFM) approach, and the only demand for change is the desire to decrease specimen size requirements. Specimen size effect on the normally measured K_Q and P_(MAX)/P_Q values was revisited in order to establish the suitability of a relationship between these parameters. A linear dependence was confirmed from experimental data of materials as different as isotactic polypropylene, AISI 4140 steel, a titanium alloy, and an aluminum alloy. The load ratio was interpreted as a second parameter, and thorough this dependence, K_Q values measured on subsized specimens were extrapolated to linearity conditions P_(MAX)/P_Q=1, determining a value identified as K_(1.0). When some simple conditions were met, this K_(1.0) value matched the toughness of evaluated materials. For the analyzed materials, this toughness parameter could be obtained from subsized specimens with important size reduction compared with that needed for K_(IC) valid value determination. Moreover it permitted a simple characterization of material as difficult to characterize as isotactic polypropylene, which initially motivated this study.
机译:脆性材料的断裂韧性可以使用线性弹性断裂力学(LEFM)方法轻松确定,唯一的更改需求是希望减少样品尺寸要求。为了确定这些参数之间关系的适用性,再次讨论了样品尺寸对正常测得的K_Q和P_(MAX)/ P_Q值的影响。从等规聚丙烯,AISI 4140钢,钛合金和铝合金等不同材料的实验数据证实了线性依赖性。负载比被解释为第二个参数,并且在这种依赖性的基础上,将在小尺寸样本上测得的K_Q值外推到线性条件P_(MAX)/ P_Q = 1,确定一个标识为K_(1.0)的值。当满足一些简单条件时,该K_(1.0)值与评估材料的韧性相匹配。对于所分析的材料,该韧性参数可以从尺寸减小了的小尺寸样本中获得,而该大小与确定K_(IC)有效值所需的大小相比要小得多。此外,它还允许对材料进行简单表征,而该表征难以像全同立构聚丙烯那样进行表征,这首先激发了这项研究的动机。

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