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Steady-state propagation of a mode II crack in couple stress elasticity

机译:II型裂纹在耦合应力弹性中的稳态扩展

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The present work deals with the problem of a semi-infinite crack steadily propagating in an elastic body subject to plane-strain shear loading. It is assumed that the mechanical response of the body is governed by the theory of couple-stress elasticity including also micro-rotational inertial effects. This theory introduces characteristic material lengths in order to describe the pertinent scale effects that emerge from the underlying microstructure and has proved to be very effective for modeling complex microstructured materials. It is assumed that the crack propagates at a constant sub-Rayleigh speed. An exact full field solution is then obtained based on integral transforms and the Wiener-Hopf technique. Numerical results are presented illustrating the dependence of the stress intensity factor and the energy release rate upon the propagation velocity and the characteristic material lengths in couple-stress elasticity. The present analysis confirms and extends previous results within the context of couple-stress elasticity concerning stationary cracks by including inertial and micro-inertial effects.
机译:本工作解决了在平面应变剪切载荷作用下弹性体内稳定传播的半无限裂纹问题。假定车身的机械响应受偶合应力弹性理论(包括微转动惯性效应)支配。该理论引入了特征材料的长度,以描述潜在的微观结构产生的相关尺度效应,并已证明对于建模复杂的微结构材料非常有效。假定裂纹以恒定的亚瑞利速度传播。然后基于积分变换和Wiener-Hopf技术获得精确的全场解决方案。数值结果表明了应力强度因子和能量释放速率对耦合应力弹性中的传播速度和特征材料长度的依赖性。本分析通过包括惯性和微惯性效应,在涉及固定裂纹的耦合应力弹性的背景下确认并扩展了先前的结果。

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