不同应力下异种材料粘结裂纹的应力强度因子

K. Hamzah, N. N. Long, N. Senu, Z. Eshkuvatov, Ilias
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引用次数: 6

摘要

采用改进的复变函数法,结合合力和位移函数的连续性条件,建立了在不同远应力作用下位于粘结异种材料上部的斜裂纹和圆弧裂纹的超奇异积分方程。采用曲线长度坐标法和适当的正交公式,对未知裂缝张开位移(COD)函数和沿裂缝的牵引力作为HSIE的右项进行了数值求解。得到的COD然后用于计算应力强度因子(SIF),它控制含有裂纹或缺陷的物体或材料的稳定性行为。数值结果显示了裂纹尖端处无量纲SIF的行为。结果表明,裂纹尖端的无因次SIF与各种远应力、弹性常数比、裂纹几何形状以及裂纹与边界的距离有关。
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Stress Intensity Factors for a Crack in Bonded Dissimilar Materials Subjected to Various Stresses
The modified complex variable function method with the continuity conditions of the resultant force and displacement function are used to formulate the hypersingular integral equations (HSIE) for an inclined crack and a circular arc crack lies in the upper part of bonded dissimilar materials subjected to various remote stresses. The curve length coordinate method and appropriate quadrature formulas are used to solve numerically the unknown crack opening displacement (COD) function and the traction along the crack as the right hand term of HSIE. The obtained COD is then used to compute the stress intensity factors (SIF), which control the stability behavior of bodies or materials containing cracks or flaws. Numerical results showed the behavior of the nondimensional SIF at the crack tips. It is observed that the nondimensional SIF at the crack tips depend on the various remote stresses, the elastic constants ratio, the crack geometries and the distance between the crack and the boundary.
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