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A configurational force driven cracking particle method for modelling crack propagation in 2D

机译:用于二维裂纹扩展建模的力驱动裂纹颗粒方法

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摘要

This paper presents a novel combination of two numerical techniques to produce a method for solving fracture mechanics problems. A weak form meshless method, the cracking particles method, forms the basis of the mechanical model while crack propagation direction is calculated using configurational forces. The combined method is presented here for 2D quasi-brittle crack propagation. The configurational force approach has the advantage that it provides a prediction of the crack propagation direction which does not require decomposition of the stress and displacement fields for mixed-mode crack problems. The use of a meshless method removes the need for remeshing and it is therefore eminently suitable for multiple crack problems. The paper includes a discussion on the configurational force calculations via contour integration and domain integration and results are presented that show both approaches to be path independent when the integrations over the two crack surfaces cancel out, with domain integration generally providing better accuracy than contour integration. The contribution from the crack surfaces to the configurational force is discussed, and shown to have little influence on the final result while being easily affected by the oscillations around the crack tip. In addition, the relationship between the configurational force and the J-integral is explained. The proposed method is demonstrated on several examples, including multiple crack propagation, where good agreements with results from the literature are obtained.
机译:本文提出了两种数值技术的新颖组合,以产生一种解决断裂力学问题的方法。弱形式无网格方法(裂纹颗粒方法)构成了力学模型的基础,而裂纹扩展方向是使用构型力计算的。在此提出了用于二维准脆性裂纹扩展的组合方法。构造力方法的优点在于,它可以提供裂纹扩展方向的预测,而对于混合模式裂纹问题,该方法不需要分解应力场和位移场。无网格方法的使用消除了重新网格化的需要,因此非常适合于多个裂纹问题。本文讨论了通过轮廓积分和区域积分计算构型力,并给出了结果,表明当两个裂纹表面的积分被抵消时,两种方法都是与路径无关的,而域积分通常比轮廓积分具有更高的精度。讨论了裂纹表面对构形力的影响,并显示出对最终结果的影响很小,同时容易受到裂纹尖端周围振荡的影响。另外,说明构型力与J积分之间的关​​系。所提出的方法在多个实例上得到了证明,其中包括多次裂纹扩展,在这些实例中,与文献结果相吻合。

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