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Investigation of the scattering of anti- plane shear waves by two griffith cracks using the non-local theory

机译:利用非局部理论研究两个格里菲斯裂缝对反平面剪切波的散射

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摘要

In this paper, the scattering of harmonic antiplane shear waves by two finite cracks is studied using the non-local theory. The Fourier transform is applied and a mixed boundary value prob- lem is formulated. Then a set of triple integral equations is solved using a new method, namely Schimidt's method. This method is more exact and more reasonable than Erigen's for solving this Kind of problem. The result of the stress near the crack tip was obtained. Contrary to the classical elas- Ticity solution, it is found that no stress singularity is present at the crack tip, which can explain the Problem of macroscopic and microscopic mechanics.
机译:本文利用非局部理论研究了两个有限裂纹对谐波反平面剪切波的散射。应用傅立叶变换,并制定了混合边界值问题。然后使用一种新方法,即Schimidt方法,求解一组三重积分方程。该方法比Erigen的方法更精确,更合理,可以解决此类问题。获得了裂纹尖端附近应力的结果。与经典的弹性解决方案相反,发现在裂纹尖端不存在应力奇异性,这可以解释宏观和微观力学问题。

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