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Methods for calculating stress intensity factors in anisotropic materials: Part II-Arbitrary geometry

机译:各向异性材料中应力强度因子的计算方法:第二部分-任意几何

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The problem of a crack in a general anisotropic material under conditions of linear elastic fracture mechanics (LEFM) is examined. In Part I, three methods were presented for calculating stress intensity factors for various anisotropic materials in which z = 0 is a symmetry plane and the crack front is along the z-axis. These included displacement extrapolation, the M-integral and the separated J-integrals. In this study, general material anisotropy is considered in which the material and crack coordinates may be at arbitrary angles. A three-dimensional treatment is required for this situation in which there may be two or three modes present. A three-dimensional M-integral is extended to obtain stress intensity factors. It is applied to several test problems, in which excellent results are obtained. Results are obtained for a Brazilian disk specimen made of isotropic and cubic material. Two examples for the latter are examined with material coordinates rotated with respect to the crack axes.
机译:研究了在线性弹性断裂力学(LEFM)条件下普通各向异性材料中的裂纹问题。在第一部分中,提出了三种方法来计算各种各向异性材料的应力强度因子,其中z = 0是对称平面,并且裂纹前沿沿着z轴。这些包括位移外推,M积分和分离的J积分。在这项研究中,考虑了一般的材料各向异性,其中材料和裂纹坐标可以处于任意角度。对于这种情况可能需要三维处理,其中可能存在两种或三种模式。扩展了三维M积分以获得应力强度因子。它适用于几个测试问题,并获得了出色的结果。获得了由各向同性和立方材料制成的巴西圆盘样品的结果。后者的两个示例通过相对于裂纹轴旋转的材料坐标进行检查。

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