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Solutions of the second elastic-plastic fracture mechanics parameter in test specimens under biaxial loading

机译:双轴载荷下试件第二弹塑性断裂力学参数的求解

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Extensive finite elements analyses have been conducted to obtain solutions of the A-term, which is the second parameter in a three-term elastic-plastic asymptotic expansion, for test specimens under biaxial loading. Three mode I plane-strain test specimens, i.e. single edge cracked plate (SECP), center cracked plate (CCP) and double edge cracked plate (DECP) were studied. The crack geometries analyzed include shallow to deep cracks, and the biaxial loading ratios analyzed are 0.5 and 1.0. Solutions of A-term were obtained for materials following the Ramberg-Osgood power law with hardening exponent of n = 3,4, 5, 7 and 10. Remote tension loading was applied which covers from small-scale to large-scale yielding. Based on the finite element results, effects of biaxial loading on crack tip constraint were discussed. Empirical equations to predict the A-term under small-scale yielding to fully-plastic condition were developed using estimation methods developed earlier. Based on the relationships between A and other commonly-used second fracture parameter Q and A_2, the present solutions can be used to calculate parameters Q and A_2 as well. The results presented in the paper are suitable to determine the second elastic-plastic fracture parameters for test specimens for a wide range of crack geometries, material strain hardening behaviors under biaxial loading conditions.
机译:对于双轴载荷下的试样,已经进行了广泛的有限元分析以获得A项的解,A项是三项弹塑性渐近扩展中的第二个参数。研究了三种I型平面应变试样,即单边缘裂纹板(SECP),中心裂纹板(CCP)和双边缘裂纹板(DECP)。分析的裂纹几何形状包括浅至深的裂纹,分析的双轴载荷比分别为0.5和1.0。遵循Ramberg-Osgood幂定律获得材料的A项解,其硬化指数为n = 3,4、5、7和10。施加了远程张力加载,覆盖了从小规模到大规模的屈服。基于有限元结果,讨论了双轴载荷对裂纹尖端约束的影响。使用较早开发的估算方法,建立了在小规模屈服至完全塑性条件下预测A项的经验方程。基于A与其他常用的第二断裂参数Q和A_2之间的关系,本解决方案也可以用于计算参数Q和A_2。本文提供的结果适合确定试样的第二种弹塑性断裂参数,适用于各种裂纹几何形状,双轴载荷条件下的材料应变硬化行为。

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