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Dynamic stress intensity factor due to concentrated loads on a propagating semi-infinite crack in orthotropic materials

机译:正交各向异性材料中无限扩展的半无限裂纹上集中载荷引起的动应力强度因子

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摘要

The elastodynamic response of an infinite orthotropic material with a semi-infinite crack propagating at constant speed under the action of concentrated loads on the crack faces is examined. Solution for the stress intensity factor history around the crack tip is found for the loading modes I and II. Laplace and Fourier transforms along with the Wiener-Hopf technique are employed to solve the equations of motion. The asymptotic expression for the stress near the crack tip is analyzed which lead to a closed-form solution of the dynamic stress intensity factor. It is found that the stress intensity factor for the propagating crack is proportional to the stress intensity factor for a stationary crack by a factor similar to the universal function k(upsilon) from the isotropic case. Results are presented for orthotropic materials as well as for the isotropic case.
机译:研究了在裂纹面上集中载荷作用下,恒速传播的半无限裂纹的无限正交各向异性材料的弹性动力学响应。对于载荷模式I和II,找到了裂纹尖端周围应力强度因子历史的解。拉普拉斯(Laplace)和傅立叶(Fourier)变换以及维纳-霍夫(Wiener-Hopf)技术被用来求解运动方程。分析了裂纹尖端附近应力的渐近表达,从而得出了动态应力强度因子的封闭形式。从各向同性的情况下,发现扩展裂纹的应力强度因子与固定裂纹的应力强度因子成比例,该因子与通用函数k(upsilon)相似。给出了正交异性材料以及各向同性情况的结果。

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