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首页> 外文期刊>International Journal of Solids and Structures >Dynamic stress intensity factors for two parallel interface cracks between a nonhomogeneous bonding layer and two dissimilar elastic half-planes subject to an impact load
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Dynamic stress intensity factors for two parallel interface cracks between a nonhomogeneous bonding layer and two dissimilar elastic half-planes subject to an impact load

机译:非均匀粘结层与两个不同弹性半平面之间的两个平行界面裂纹在受到冲击载荷时的动态应力强度因子

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摘要

Some composite materials are constructed of two dissimilar half-planes bonded by a nonhomogeneous elastic layer. In the present study, a crack is situated at the interface between the upper half-plane and the bonding layer of such a material, and another crack is located at the interface between the lower half-plane and the bonding layer. The material properties of the bonding layer vary continuously from those of the lower half-plane to those of the upper half-plane. Incoming shock stress waves impinge upon the two interface cracks normal to their surfaces. Fourier transformations were used to reduce the boundary conditions for the cracks to two pairs of dual integral equations in the Laplace domain. To solve these equations, the differences in the crack surface displacements were expanded in a series of functions that are zero-valued outside the cracks. The unknown coefficients in the series were solved using the Schmidt method so as to satisfy the conditions inside the cracks. The stress intensity factors were defined in the Laplace domain and were inverted numerically to physical space. Dynamic stress intensity factors were calculated numerically for selected crack configurations.
机译:一些复合材料由两个不同的半平面构成,这些半平面通过不均匀的弹性层粘合在一起。在本研究中,裂纹位于这种材料的上半平面与粘结层之间的界面处,另一个裂纹位于下半平面与粘结层之间的界面处。粘结层的材料特性从下半平面的材料特性到上半平面的材料特性连续变化。传入的冲击应力波撞击两个垂直于其表面的界面裂纹。使用傅立叶变换将裂纹的边界条件简化为拉普拉斯域中的两对对偶积分方程。为了求解这些方程,将裂纹表面位移的差异扩展为一系列在裂纹外部为零值的函数。使用Schmidt方法求解序列中的未知系数,以满足裂纹内部的条件。应力强度因子在拉普拉斯域中定义,并在数值上转换为物理空间。对于选定的裂纹构型,通过数值计算了动态应力强度因子。

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