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Investigating the Behavior of a Griffith Crack at the Interface between Isotropic and Orthotropic Elastic Half-Planes for the Opening Crack Mode

机译:研究在开放裂纹模式下各向同性和正交各向异性弹性半平面之间界面上的格里菲斯裂纹的行为

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In this paper, the behavior of an interface crack between isotropic and orthotropic elastic half-planes subjected to a uniform tension is investigated by use of the Schmidt method under the assumption that the effect of the crack surface overlapping very near the crack tips is negligible and there is a sufficiently large component of mode-I loading so that the crack essentially remains opening. The upper half-plane is isotropic elastic materials and the lower half-plane is orthotropic composite materials. By use of the Fourier transform, the problem can be solved with the help of two pairs of dual integral equations in which the unknown variables are the jumps of the displacements across the crack surfaces. Numerical examples are provided for the stress intensity factor of the cracks. Here, we just give an approach to solve the problem of the interface crack. As in a special case, we also give solutions of the ordinary crack in homogeneous materials and of the interface crack between two dissimilar isotropic materials. These solutions have been compared with each other.
机译:在本文中,在假定裂纹表面在裂纹尖端附近重叠的影响可忽略不计且裂纹扩展可以忽略不计的前提下,通过施密特方法研究了均匀受拉的各向同性和正交各向异性弹性半平面之间的界面裂纹行为。 I型加载有足够大的分量,因此裂纹基本上保持打开状态。上半平面是各向同性弹性材料,下半平面是正交各向异性复合材料。通过使用傅立叶变换,可以借助两对对偶积分方程来解决该问题,其中未知变量是跨裂纹表面位移的跳跃。数值示例提供了裂纹的应力强度因子。在这里,我们只是给出一种解决接口裂纹问题的方法。作为一种特殊情况,我们还给出了均质材料中的普通裂纹以及两种不同的各向同性材料之间的界面裂纹的解决方案。这些解决方案已相互比较。

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