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Mode-Ⅰ stress intensity factor derivation by a suitable Green's function

机译:用适当的格林函数推导模式Ⅰ应力强度因子

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摘要

A suitable Green's function is developed for the infinite elastic solid, containing internal penny-shaped crack and loaded by a singular co-axial tensile and radial ring-shaped source acting outside or on crack faces. The corresponding boundary integral equation (BIE) is solved by the BEM for the calculation of the mode-Ⅰ stress intensity factor of cracked axisymmetric finite bodies under tension. The proposed technique has three advantages: (a) it does not require discretization of the crack surface, (b) it does not require multiregion modeling and (c) it reduces the 3-D discretization of the solid to 1-D, resulting in substantially reduced effort. Numerical results are derived for the case of a cylindrical bar with a central penny-shaped crack located in a plane normal to its axis, loaded by tensile force. Comparison with results of other methods are included indicating excellent agreement.
机译:针对无限弹性固体开发了合适​​的格林函数,其中包含内部的便士形裂缝,并由作用于裂缝表面外部或裂缝表面的奇异同轴拉伸和径向环形源加载。用边界元法求解相应的边界积分方程(BIE),以计算裂纹轴对称有限元在拉力作用下的Ⅰ型应力强度因子。所提出的技术具有三个优点:(a)不需要对裂纹表面进行离散化;(b)不需要进行多区域建模;(c)可以将实体的3-D离散化为1-D,从而得到大大减少了工作量。对于圆柱棒的数值结果,该圆柱棒在拉伸力的作用下垂直于其轴线的平面上具有中心的一字形裂纹。与其他方法的结果进行了比较,表明一致性良好。

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