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Asymptotic analysis of mode 2 singular fields near a crack tip in a hardening Drucker-Prager elastic-plastic material

机译:刚性Drucker-prager弹塑性材料中裂纹尖端附近的2型奇异场的渐近分析

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摘要

In the geomechanical studies the mechanism of the shear failure for the Mode II crack extension is still an open problem. As the basic research, the purpose of this paper is, therefore, to obtain the Mode II singular fields near a crack tip.The geomaterials, in general, have a pressure sensitive yield function to yield a dilatant effect. Thus, assuming a proportional loading, we obtain the asymptotic stress and displacement fields for the Mode II crack in the linear hardening Drucker-Prager elastic-plastic material.For the Mode II crack of the Drucker-Prager material, the boundary conditions can not be given on the extension of the crack surface, since the informations of the boundary are unknown : This is due to the loss of symmetry or asymmetry of the displacements and the stresses because of the existence of a parameter of the dilatant effect. Then the boundary conditions for the Mode II crack are given on the crack surfaces ; that is, the jumps of the normal displacement, the normal stress, and the shear stress vanish. As a result, a very small normal stress appears on the crack surfaces. We finally examine the angular distribution of the displacement and stress fields which depend on the hardening parameter and the pressure sensitivity parameter.
机译:在地质力学研究中,II型裂纹扩展的剪切破坏机理仍然是一个悬而未决的问题。因此,作为基础研究,本文的目的是在裂纹尖端附近获得II型奇异场。通常,土工材料具有压敏屈服函数以产生膨胀效应。因此,假设载荷成比例,我们获得了线性硬化Drucker-Prager弹塑性材料中II型裂纹的渐近应力和位移场。对于Drucker-Prager材料的II型裂纹,边界条件不能满足由于边界信息未知,因此在裂纹表面的延伸上给出:这是由于位移和应力的对称性或不对称性的丧失,因为存在膨胀效应的参数所致。然后在裂纹表面给出了II型裂纹的边界条件;即法向位移,法向应力和切应力的跳跃消失。结果,在裂纹表面上会出现很小的法向应力。最后,我们检查取决于硬化参数和压力敏感性参数的位移场和应力场的角度分布。

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