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Construction of J-R Curves Using the Common and Concise Formats

机译:使用常用和简洁的格式构建J-R曲线

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A new method for constructing J-R curves is presented, which directly generates the J-Δa relation in a closed, analytical form. This new method makes use of the Concise Format and the Common Format, both developed by Donoso and Landes. These formats relate load, P, to ligament length, b, and displacement - in the elastic and in the plastic deformation ranges, respectively - and have proved useful in calculations in fracture mechanics. Key to the method is the postulate of a "crack growth law" - a power-law relation between crack extension, Δa, and plastic displacement - used to express J{sub}(pl) in terms of material properties, size parameters, and crack extension, giving rise to a J{sub}(pl)-Δa analytical expression, similar to the power law J = C{sub}1(Δa){sup}(C{sub}2) suggested in ASTM Standard Test Method for Measurement of Fracture Toughness (E 1820). A few examples are included to show the use of the method, and comparisons are made with J-Δa curves calculated as per ASTM E 1820.
机译:提出了一种构造J-R曲线的新方法,其直接以封闭的分析形式产生J-ΔA关系。这种新方法利用了Donoso和Landes开发的简洁格式和共同格式。这些格式分别将负载,p,韧带长度,B和位移相关,分别在弹性和塑性变形范围内 - 并证明在裂缝力学的计算中有用。该方法的关键是“裂缝增长法”的假设 - 裂缝延伸,ΔA和塑料位移之间的权力律关系 - 用于以材料特性,尺寸参数和尺寸参数表达J {Sub}(PL)。裂缝扩展,引起ASTM标准测试方法(ΔA){sub} 1(Δa){sup}(c {sub}(c {sub} 2)类似于ASTM标准测试方法的j {sub}(pl)-δa(pl)-Δa(Δa){sup}(c {sub} 2)用于测量断裂韧性(E 1820)。包括一些示例以示出使用该方法,并且使用根据ASTM E 1820计算的J-ΔA曲线进行比较。

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