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The stress intensity factors for a periodic array of interacting coplanar penny-shaped cracks

机译:相互作用的共面一角形裂纹周期性阵列的应力强度因子

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The effect of crack interactions on stress intensity factors is examined for a periodic array of coplanar penny-shaped cracks. Kachanov's approximate method for crack interactions [Kachanov, M.; 1987. Elastic solids with many cracks: a simple method of analysis. International Journal of Solids and Structures 23 (1), 23-43] is employed to analyze both hexagonal and square crack configurations. In approximating crack interactions, the solution converges when the total truncation number of the cracks is 10 9. As expected, due to high density packing crack interaction in the hexagonal configuration is stronger than that in the square configuration. Based on the numerical results, convenient fitting equations for quick evaluation of the mode I stress intensity factors are obtained as a function of crack density and angle around the crack edge for both crack configurations. Numerical results for the mode II and III stress intensity factors are presented in the form of contour lines for the case of Poisson's ratio ν = 0.3. Possible errors for these problems due to Kachanov's approximate method are estimated. Good agreement is observed with the limited number of results available in the literature and obtained by different methods.
机译:对于共面的便士形裂纹的周期性阵列,检查了裂纹相互作用对应力强度因子的影响。 Kachanov近似的裂纹相互作用方法[Kachanov,M .; 1987年。有很多裂缝的弹性固体:一种简单的分析方法。国际固体与结构学报23(1),23-43]被用于分析六角形和正方形的裂纹构造。在近似裂纹相互作用时,当裂纹的总截断数为10 9时,解收敛。正如所预期的,由于高密度堆积,六边形构造的裂纹相互作用比方形构造的相互作用更强。基于数值结果,获得了用于快速评估模式I应力强度因子的便捷拟合方程,该方程是两种裂纹构造的裂纹密度和裂纹边缘周围角度的函数。对于泊松比ν= 0.3,以等高线的形式给出了模式II和III应力强度因子的数值结果。由于卡尚诺夫的近似方法,估计了这些问题的可能误差。在文献中可获得的数量有限且通过不同方法获得的结果观察到了很好的一致性。

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