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Methods for calculating stress Intensity factors In anisotropic materials: Part I-z=0 is a symmetric plane

机译:各向异性材料中应力强度因子的计算方法:I-z = 0部分是对称平面

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摘要

The problem of a crack in general anisotropic material under LEFM conditions is presented. In Part I, three methods are presented for calculating stress intensity factors for various anisotropic materials in which z = 0 is a plane of symmetry. All of the methods employ the displacement field obtained by means of the finite element method. The first one is known as displacement extrapolation and requires the values of the crack face displacements. The other two are conservative integrals based upon the /-integral. One employs symmetric and asymmetric fields to separate the mode I and II stress intensity factors. The second is the Af-integral which also allows for calculation of K and Ku separately. All of these methods were originally presented for isotopic materials. Displacement extrapolation and the Af-integral are extended for orthotropic and monoclinic materials, whereas the /r and /u-integrals are only extended for orthotropic material in which the crack and material directions coincide. Results are obtained by these methods for several problems appearing in the literature. Good to excellent agreement is found in comparison to published values. New results are obtained for several problems. In Part II, the M-integral is extended for more general anisotropies. In these cases, three-dimensional problems must be solved, requiring a three-dimensional Af-integral.
机译:提出了在LEFM条件下普通各向异性材料中出现裂纹的问题。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。所有这些方法都采用通过有限元方法获得的位移场。第一个称为位移外推法,需要裂纹面位移的值。另外两个是基于/积分的保守积分。一个采用对称场和非对称场来分离I和II型应力强度因子。第二个是Af积分,它也可以分别计算K和Ku。所有这些方法最初都是针对同位素材料提出的。位移外推法和Af积分适用于正交各向异性材料和单斜晶材料,而/ r和/ u积分仅适用于裂纹和材料方向一致的正交各向异性材料。通过这些方法获得了针对文献中出现的几个问题的结果。与公布的值相比,发现一致性良好。针对几个问题获得了新的结​​果。在第二部分中,M积分扩展为更一般的各向异性。在这些情况下,必须解决三维问题,需要三维Af积分。

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