首页> 外文期刊>Journal of the Mechanics and Physics of Solids >Brittle fracture dynamics with arbitrary paths Ⅰ. Kinking of a dynamic crack in general antiplane loading
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Brittle fracture dynamics with arbitrary paths Ⅰ. Kinking of a dynamic crack in general antiplane loading

机译:任意路径的脆性断裂动力学Ⅰ。一般反平面载荷中的动态裂纹的弯曲

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摘要

We present a new method for determining the elasto-dynamic stress fields associated with the propagation of anti-plane kinked or branched cracks. Our approach allows the exact calculation of the corresponding dynamic stress intensity factors. The latter are very important quantities in dynamic brittle fracture mechanics, since they determine the crack path and eventual branching instabilities. As a first illustration, we consider a semi-infinite anti-plane straight crack, initially propagating at a given time-dependent velocity, that changes instantaneously both its direction and its speed of propagation. We will give the explicit dependence of the stress intensity factor just after kinking as a function of the stress intensity factor just before kinking, the kinking angle and the instantaneous velocity of the crack tip.
机译:我们提出一种新的方法来确定与反平面扭结或分支裂纹的传播相关的弹性动应力场。我们的方法允许对相应的动态应力强度因子进行精确计算。后者在动态脆性断裂力学中非常重要,因为它们确定了裂纹路径和最终的分支不稳定性。作为第一个说明,我们考虑一个半无限的反平面直裂纹,该裂纹最初以给定的随时间变化的速度传播,该裂纹同时会改变其方向和传播速度。我们将给出弯折之后的应力强度因子与弯折之前的应力强度因子,弯折角和裂纹尖端瞬时速度的函数的显式相关性。

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