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Exact analytic solutions for an elliptic hole with asymmetric collinear cracks in a one-dimensional hexagonal quasi-crystal

机译:一维六方准晶体中具有不对称共线裂纹的椭圆孔的精确解析解

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摘要

Using the complex variable function method and the technique of conformal mapping, the anti-plane shear problem of an elliptic hole with asymmetric collinear cracks in a one-dimensional hexagonal quasi-crystal is solved, and the exact analytic solutions of the stress intensity factors (SIFs) for mode Ⅲ problem are obtained. Under the limiting conditions, the present results reduce to the Griffith crack and many new results obtained as well, such as the circular hole with asymmetric collinear cracks, the elliptic hole with a straight crack, the mode T crack, the cross crack and so on. As far as the phonon field is concerned, these results, which play an important role in many practical and theoretical applications, are shown to be in good agreement with the classical results.
机译:使用复变函数方法和共形映射技术,解决了一维六方准晶体中具有不对称共线裂纹的椭圆孔的反平面剪切问题,并给出了应力强度因子的精确解析解(获得了Ⅲ型问题的SIFs。在极限条件下,目前的结果简化为格里菲斯裂纹,并且获得了许多新的结果,例如具有不对称共线裂纹的圆形孔,具有直裂纹的椭圆形孔,T型裂纹,十字形裂纹等。 。就声子领域而言,这些结果在许多实际和理论应用中都起着重要作用,与经典结果非常吻合。

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