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Partial closure of a crack located in an infinite elastic layer

机译:位于无限弹性层中的裂纹的部分封闭

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The elastostatic plane problem of an infinite elastic layer with a crack parallel to its surfaces loaded by a transverse pair of compressive concentrated forces P and a pair of uniform compressive stress p_0 along the crack surface is considered. It is assumed that the effect of gravity force is neglected. The value of initial load factor Q_c for the initial closure of the crack face is investigated and the closure length a extended while the load factor Q increases. The partial closure problem is solved assuming that the stress-intensity factor vanishes at the end point of the closure portion. The problem is formulated in terms of a singular integral equation for the derivative of the crack surface displacement. Numerical results for the stress-intensity factor, the closure (contact) length and the load factor are given for various dimensionless quantities.
机译:考虑具有平行于其表面的裂纹的无限弹性层的弹力平面问题,该弹性平行层的表面由横向的成对的压缩集中力P和沿裂纹表面的一对均匀的压缩应力p_0加载。假定忽略了重力的影响。研究了裂纹面初次闭合的初始载荷系数Q_c的值,并且闭合长度a随着载荷系数Q的增加而延长。假设应力强度因子在封闭部分的终点消失,则解决了部分封闭问题。该问题是根据裂纹表面位移的导数的奇异积分方程来表示的。给出了各种无量纲量的应力强度因子,闭合(接触)长度和载荷因子的数值结果。

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