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An interfacial arc-shaped Zener–Stroh crack due to inclusion–matrix debonding in composites

机译:复合材料中夹杂物-基体脱粘的界面弧形Zener-Stroh裂纹

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Stress analysis has been carried out for a curved interfacial Zener–Stroh crack between a circular inclusion and an infinite matrix due to interface debonding in a composite. Using the distributed dislocation technique, the physical problem is formulated into singular integral equations of the 2nd kind. With the Jacobi polynomials and Gauss-Legendre integration methods, the integral equations are discretized and solved numerically. The stress intensity factors and energy release rates of the curved crack are evaluated accordingly. In the numerical examples, the effects of half debonding angle, the Dundurs’ constants, and the loading ratio b_x~T /b_y~T on the stress intensity factors and the energy release rates are analyzed in detail. It is found that the stress intensity factors are greatly affected by the half debonding angle, the Dundurs’ constant β and the loading ratio b_x~T /b_y~T, while the influence of Dundurs’ constant α is relatively small especially when the loading ratio is close to zero.
机译:由于复合材料中的界面脱粘,已经对圆形夹杂物和无限基体之间的弯曲界面Zener-Stroh裂纹进行了应力分析。使用分布式位错技术,将物理问题公式化为第二类奇异积分方程。使用雅可比多项式和高斯-莱根德雷(Gauss-Legendre)积分方法,积分方程被离散化并通过数值求解。相应地评估了弯曲裂纹的应力强度因子和能量释放率。在数值示例中,详细分析了半剥离角,邓氏常数和载荷比b_x〜T / b_y〜T对应力强度因子和能量释放速率的影响。研究发现,应力强度因子受半脱胶角度,邓氏常数β和加载比b_x〜T / b_y〜T的影响较大,而邓氏常数α的影响相对较小,特别是当加载比率较大时接近零。

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