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A G2 constant displacement discontinuity element for analysis of crack problems

机译:用于裂纹问题分析的G2恒定位移不连续元素

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摘要

A new constant displacement discontinuity (CDD) element is presented for the numerical solution of Mode I, II and III crack problems, based on the strain-gradient elasticity theory in its simplest possible Grade-2 (second gradient of strain or G2 theory) variant. The accuracy of the proposed new element is demonstrated herein in a first attempt only for isolated straight cracks or for co-linear straight cracks for which closed form solutions exist. It is shown that the results based on this new element are in good agreement with the exact solutions. Moreover, the new method preserves the simplicity and hence the high speed of the CDD method originally proposed by Crouch with only one collocation point per element for plane crack problems, but it is far more efficient compared to it, especially close to the crack tips where the displacement and stress gradients are highest. Keywords Displacement discontinuity - Strain-gradient elasticity - Crack problems - Stress intensity factors
机译:基于应变梯度弹性理论,以最简单的可能的2级(应变第二梯度或G2理论)变量为基础,提出了一种新的恒定位移不连续(CDD)元素,用于求解I,II和III型裂纹问题的数值解。在本文中,仅在孤立的直形裂纹或存在封闭形式解的共线直形裂纹的首次尝试中证明了提出的新元件的准确性。结果表明,基于该新元素的结果与确切的解决方案非常吻合。此外,这种新方法保留了Crouch最初提出的CDD方法的简单性和高速性,对于平面裂纹问题,每个元素只有一个配置点,但与之相比,它的效率要高得多,尤其是靠近裂纹尖端时位移和应力梯度最高。关键词位移不连续性-应变梯度弹性-裂纹问题-应力强度因子

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