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Dynamic Stress Intensity Factors of Mode I Crack Problem for Functionally Graded Layered Structures

机译:功能梯度层状结构I型裂纹问题的动应力强度因子

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In this paper, the crack-tip fields in bonded functionally graded finite strips are studied. Different layers may have different nonhomogeneity properties in the structure. A bi-parameter exponential function was introduced to simulate the continuous variation of material properties. The problem was reduced as a system of Cauchy singular integral equations of the first kind by Laplace and Fourier integral transforms. Various internal cracks and edge crack and crack crossing the interface configurations are investigated, respectively. The asymptotic stress field near the tip of a crack crossing the interface is examined and it is shown that, unlike the corresponding stress field in piecewise homogeneous materials, in this case the "kink" in material property at the interface does not introduce any singularity. The influences of geometrical and physical parameters and crack interactions on the dynamic stress intensity factors were illustrated and discussed.
机译:本文研究了粘结功能梯度有限条中的裂纹尖端场。不同的层在结构中可以具有不同的非均质性。引入了双参数指数函数来模拟材料特性的连续变化。通过Laplace和Fourier积分变换将问题减少为第一类Cauchy奇异积分方程组。分别研究了各种内部裂纹,边缘裂纹和与界面相交的裂纹。检查了穿过界面的裂纹尖端附近的渐近应力场,结果表明,与分段均质材料中的相应应力场不同,在这种情况下,界面处材料属性的“扭曲”不会引入任何奇异性。阐述并讨论了几何和物理参数以及裂纹相互作用对动应力强度因子的影响。

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