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Fracture Dynamics of a Mode Ⅲ Moving Crack Impacted by Elastic Wave in Functionally Graded Materials

机译:功能梯度材料中弹性波冲击的Ⅲ型运动裂纹的断裂动力学

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The dynamic stress field under the SH-waves at the moving crack tip of functionally graded materials is analyzed,and the influences of parameters such as graded parameter,crack velocity,the angle of the incidence and the number of the waves on dynamic stress intensity factor are also studied.Due to the same time factor of scattering wave and incident wave,the scattering model of the crack tip can be constructed by making use of the displacement function of harmonic load in the infinite plane.The dual integral equation of moving crack problem subjected to SH-waves is obtained through Fourier transform with the help of the exponent model of the shear modulus and density,then have some process on the even and odd term of the integral kernel.The displacement is expanded into series form using Jacobi Polynomial,and then the semi-analytic and numerical solutions of dynamic stress intensity factor are derived with Schmidt method.
机译:分析了功能梯度材料运动裂纹尖端处SH波作用下的动应力场,并分析了梯度参数,裂纹速度,入射角和波数等参数对动应力强度因子的影响。由于散射波和入射波的时间因素相同,可以利用谐波载荷在无限平面内的位移函数构造裂纹尖端的散射模型。移动裂纹问题的对偶积分方程在剪切模量和密度的指数模型的帮助下,通过傅立叶变换获得经受SH波作用的波,然后对积分核的偶数和奇数项进行一些处理。使用雅可比多项式将位移扩展为级数形式,然后用施密特法推导了动应力强度因子的半解析解和数值解。

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