首页> 外文期刊>Journal of Mechanics >COLLINEAR CRACK PROBLEM IN ANTIPLANE ELASTICITY FOR A STRIP OF FUNCTIONALLY GRADED MATERIALS
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COLLINEAR CRACK PROBLEM IN ANTIPLANE ELASTICITY FOR A STRIP OF FUNCTIONALLY GRADED MATERIALS

机译:功能梯度材料条的反平面弹性中的Collinear裂纹问题

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In this paper, elastic analysis for a collinear crack problem in antiplane elasticity of functionally graded materials (FGMs) is present. An elementary solution is obtained, which represents the traction applied at a point "x" on the real axis caused by a point dislocation placed at a point "t" on the same real axis. The Fourier transform method is used to derive the elementary solution. After using the obtained elementary solution, the singular integral equation is formulated for the collinear crack problem. Furthermore, from the solution of the singular integral equation the stress intensity factor at the crack tip can be evaluated immediately. In the solution of stress intensity factor, influence caused by the materials property "α" is addressed. Finally, numerical solutions are presented.
机译:本文针对功能梯度材料(FGM)的反平面弹性中的共线裂纹问题进行了弹性分析。获得基本解,该基本解表示在实轴上的点“ t”处放置的点位错引起的在实轴上的点“ x”处施加的牵引力。傅里叶变换方法用于导出基本解。在使用获得的基本解之后,针对共线裂纹问题制定奇异积分方程。此外,根据奇异积分方程的解,可以立即评估裂纹尖端的应力强度因子。在应力强度因子的求解中,解决了由材料特性“α”引起的影响。最后,给出了数值解。

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