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Numerical method for nonlinear models of penny-shaped cracks in three-dimensional magnetoelectroelastic media

机译:三维磁电弹性介质中一角形裂纹非线性模型的数值方法

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摘要

Green functions corresponding to uniformly distributed extended displacement discontinuities on an annular crack element in the isotropic plane of a three-dimensional transversely isotropic magnetoelectroelastic medium are derived. Using the obtained Green functions, an extended displacement discontinuity method is presented to analyze a penny-shaped crack under axisymmetric loadings. Using the electric and magnetic polarization saturation model and the electric and magnetic breakdown model, the electric and magnetic yielding zones, the extended displacement discontinuities, the extended stress intensity factors and the J-integral are numerically calculated. The accuracy and efficiency of the proposed method are demonstrated by comparing the numerical results with those obtained from analytical solutions.
机译:推导了对应于三维横向各向同性磁电弹性介质各向同性平面中环形裂纹单元上均匀分布的扩展位移不连续点的格林函数。利用所获得的格林函数,提出了一种扩展位移不连续性方法来分析轴对称荷载下的一角形裂纹。使用电磁极化饱和度模型和电磁击穿模型,数值计算了电磁屈服区,扩展的位移不连续性,扩展的应力强度因子和J积分。通过将数值结果与从解析解获得的数值结果进行比较,证明了该方法的准确性和效率。

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