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Mixed Mode Partitioning in Beam Like Geometries: A Semi Analytical Cohesive Analysis

机译:类梁几何中的混合模式划分:半解析内聚分析

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The importance of mixed mode fracture testing of composite laminates and adhesive joints is outlined in section 1 of this paper. It is seen that there is currently no general consensus as to how mixed mode loadings should be partitioned in the case of asymmetric geometries, and experimental evidence exists supporting both local and global partitioning techniques. It has been noted from previous numerical work by the authors, that the mode partition is not just dependent on loading and geometry, but also, in the case of asymmetric fractures, strongly dependent on the nature of the fracture process zone which develops during fracture, and that the upper and lower bounds of partitioning are given by the original analytical local and global partitioning. Building on numerical work that has been presented previously, it is observed that a unique dependency exists between the cohesive zone length scale (l_(nd)) and the mixed mode parameter, f, where f is introduced to linearly average between the lower and upper bounds of local and global partitioning according to eq. 1. Based on this observed unique dependency, a new partitioning scheme (SACA) is proposed, where the mode partition is calculated based on the predicted cohesive zone length scale. This new partitioning scheme, which requires the input of cohesive properties, substrate elastic properties and an assumed failure locus, provides a quick and efficient method of estimating accurate mixed mode partitions. The SACA method is used to predict the mode partition of numerical cases carried out in, and good agreement is obtained between the measured and predicted values.
机译:本文第1节概述了复合材料层压板和粘合剂接头的混合模式断裂测试的重要性。可以看出,在几何形状不对称的情况下,应如何划分混合模式载荷,目前尚无普遍共识,并且存在支持局部和全局划分技术的实验证据。作者从先前的数值研究中已经注意到,模式划分不仅取决于载荷和几何形状,而且在非对称裂缝的情况下,还强烈依赖于在断裂过程中形成的断裂过程区的性质,分区的上限和下限由原始的分析局部和全局分区给出。在先前介绍的数值工作的基础上,可以观察到,内聚区长度标度(l_(nd))与混合模式参数f之间存在唯一的依存关系,其中f被引入到下限和上限之间的线性平均值根据等式的局部和全局分区的界限。基于这种观察到的唯一依赖性,提出了一种新的分区方案(SACA),其中基于预测的内聚区长度尺度来计算模式分区。这种新的分区方案要求输入内聚性能,基底弹性性能和假定的破坏轨迹,它提供了一种快速而有效的方法来估算准确的混合模式分区。 SACA方法用于预测所进行的数值案例的模式划分,并且在测量值和预测值之间获得了良好的一致性。

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