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Evaluation of the Elastic-Plastic Mixity Parameters on the Base of Different Crack Propagation Criteria. Part 2. Solution and Results

机译:基于不同裂纹扩展准则的弹塑性混合参数评估。第2部分。解决方案和结果

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摘要

We propose a new scheme of mixed-mode problem solution based on the deformation theory of plasticity with a power-law hardening stress-strain response and on application of elastic and plastic mixity parameters. Depending on the mixed-mode loading conditions and the initial crack line direction, this approach allows one to analyze a wide range of possible crack propagation paths controlled by shear and tensile mechanisms. The equilibrium equation with Airy function is used for a two-dimensional problem in the polar coordinate system. The Ramberg-Osgood model is applied to a material with power-law hardening behavior. Using the finite difference method we obtained a numerical solution of the mixed-mode loading problem with boundary conditions corresponding to two cases of crack propagation. Within the framework of the proposed approach we estimated the dependencies between mixity parameters and various loading parameters and crack inclination angle for a range of strain hardening exponent values, which dependencies closely fit the experimental data.
机译:我们基于具有幂律硬化应力-应变响应的塑性变形理论以及弹性和塑性混合参数的应用,提出了一种新的混合模式问题解决方案。根据混合模式的加载条件和初始裂纹线方向,此方法可以分析由剪切和拉伸机制控制的各种可能的裂纹扩展路径。具有Airy函数的平衡方程用于极坐标系中的二维问题。 Ramberg-Osgood模型应用于具有幂律硬化行为的材料。使用有限差分方法,我们获得了具有两种裂纹扩展情况的边界条件的混合模式载荷问题的数值解。在所提出的方法的框架内,我们估计了一系列应变硬化指数值的混合参数与各种载荷参数和裂纹倾角之间的相关性,这些相关性非常适合实验数据。

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