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Transient response of collinear Griffith cracks in a functionally graded strip bonded between dissimilar elastic strips under shear impact loading

机译:CONSINEAR GRIFFITH裂缝在剪切冲击载荷下粘合在不同渐进条带粘合的功能渐变条带中的瞬态响应

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摘要

This article analyses the interaction between a central and two symmetrically placed collinear Griffith cracks subjected to transient response under anti-plane shear impact loading. The cracks are situated in a strip constituted by functionally graded material (FGM) bonded between two dissimilar elastic strips of equal thickness. The material properties of FGM are assumed to vary exponentially as a function of thickness. Applying integral transforms, the boundary value problem reduces to a system of singular integral equations in the Laplace transformed domain. These equations are solved numerically using the Lobatto-Chebyshev collocation quadrature approach. The inverse Laplace transform is used to find the approximate expressions of dynamic stress intensity factors (DSIFs). The striking feature of the article is the study of phenomenal changes of shielding and amplification through dynamic stress magnification factors (DSMFs) at the tips of the cracks under the sudden impact loading applied at the upper material surface. The effects of impact load applied at different surfaces, positions of cracks? axis and the thickness of the strips of the composite material on the possibilities of cracks? arrest are depicted graphically for different particular cases.
机译:本文分析了在反平面剪切冲击载荷下对对称放置的瞬态反应进行瞬态响应的对称放置的共线裂缝之间的相互作用。裂缝位于由功能渐变材料(FGM)构成的条带中,粘合在两个相等厚度的两个不同的弹性条带之间。假设FGM的材料特性以厚度的函数指数地呈指数增长。应用整体变换,边值问题减少到拉普拉斯变换域中的奇异积分方程系统。这些方程式在数值上使用Lobatto-Chebyshev Conlocation正交方法进行了数值解决。逆拉普拉斯变换用于找到动态应力强度因子(DSIF)的近似表达。本文的醒目特征是通过在上部材料表面施加的突然冲击载荷下突出的裂缝尖端的动态应力放大因子(DSMF)来研究屏蔽和放大的现象变化。施加在不同表面的冲击载荷的影响,裂缝位置?轴和复合材料条带的厚度对裂缝的可能性?被捕被图形地描绘,针对不同的特定情况。

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