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Scattering of SH-waves by an interacting circular cavity and crack near the bimaterial interface

机译:相互作用的圆形空腔和双材料界面附近的裂纹对SH波的散射

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The problems of SH-wave scattering, which is caused by half-space circular cavity near the bimaterial interface and crack of arbitrary length and arbitrary position, are studied in this paper based on the field of elastodynamics, and the methods of Green's Function, complex variables function, the method of crack-division and multi-polar coordinates are used here. Firstly, a suitable Green's function is constructed, which is the key technology of this problem. Two Green's functions are needed here: The first one is an essential solution of the displacement field for the elastic half-space containing a circular cavity and crack with arbitrary length and arbitrary position under the out-of-plane harmonic line-loads at an arbitrary point; The second Green' function is an essential solution of the displacement field for the elastic half space subjected to the out-of-plane harmonic line source loads at half space surface arbitrary point. The scattering of SH-wave by the crack at an arbitrary position and a circular cavity near the bimaterial interface is investigated, the problem can be regarded as harmony model: the bimaterial media is divided into two parts along the horizontal interface, one is an elastic half space with a circular cavity and a crack, and the other is a complete elastic half space. The horizontal surfaces of the two parts are loaded with unknown anti-plane forces in order to satisfy at the linking section. A series of Fredholm integral equations can be set up through continuity conditions. Then, the solution of the problem can be reduced to a series of algebraic equations and solved numerically by truncating the finite terms of the infinite integral equations, the analytical solution of displacement field and stress field of scattering of SH-wave by the crack and circular cavity near the bimaterial interface are given. Numerical examples are provided to show the influences of wave numbers, incident angle, the distance between the center of the cir--cular cavity and horizontal surfaces, the distance between the center of the circular cavity and crack, the angle of crack, the length of crack, and parameter combinations of different media upon dynamic stress concentration factor (DSCF).
机译:基于弹性动力学的领域,在本文中研究了SH波散射的问题,该SH波散射靠近任意长度和任意位置的裂缝引起的任意长度和任意位置的裂缝。和绿色功能的方法,复杂变量函数,此处使用裂缝分割和多极坐标的方法。首先,构建了合适的绿色功能,这是这个问题的关键技术。此处需要两个绿色的功能:第一个是圆形腔和裂缝的弹性半空间的位移场的基本解决方案,在任意的平面外谐波线上负载下的任意长度和任意位置观点;第二绿色函数是位移场的基本解决方案,用于在半空间表面在半空间表面处于半空间表面的外平面谐波线源负载的弹性半空间。研究了SH波的裂缝在自由位置附近的裂缝和圆形腔中,该问题可以被视为和声模型:双边材料沿水平界面分为两部分,一个是弹性的圆形腔的半空间和裂缝,另一个是完整的弹性半空间。两个部分的水平表面装载有未知的抗平面力,以便在连接部分满足。可以通过连续性条件设置一系列Fredholm积分方程。然后,可以将问题的解决方案还原为一系列代数方程,并通过截断无限整体方程的有限术语,位移场的分析方法和SH波的散射的分析方法通过裂缝和圆形来计算给出了双层界面附近的腔。提供数值示例以显示波数,入射角,圆形腔中心和水平表面之间的距离的影响,圆形腔中心与裂缝的中心之间的距离,裂缝角度,长度不同培养基对动态应力集中因子(DSCF)的裂缝和参数组合。

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