首页> 外文会议>Asian Pacific Conference on Fracture and Strength;APCFS; 20061122-25;20061122-25; Sanya(CN);Sanya(CN) >The Non-Local Theory Solution of a Crack in the Functionally Graded Piezoelectric Materials Subjected to the Harmonic Anti-Plane Shear Stress Waves
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The Non-Local Theory Solution of a Crack in the Functionally Graded Piezoelectric Materials Subjected to the Harmonic Anti-Plane Shear Stress Waves

机译:功能梯度压电材料受谐波反平面剪切应力波作用的裂纹的非局部理论解

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摘要

In this paper, the non-local theory of elasticity was applied to obtain the dynamic behavior of a Griffith crack in functionally graded piezoelectric materials under the harmonic anti-plane shear stress waves. The problem can be solved with the help of a pair of dual integral equations. Unlike the classical elasticity solutions, it is found that no stress and electric displacement singularities are present at the crack tips, thus allows us to use the maximum stress as a fracture criterion.
机译:本文应用非局部弹性理论来获得功能性梯度压电材料在谐波反平面剪切应力波作用下格里菲斯裂纹的动力学行为。可以借助一对对偶积分方程来解决该问题。与经典弹性解不同,发现裂纹尖端不存在应力和电位移奇异点,因此允许我们将最大应力用作断裂准则。

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