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首页> 外文期刊>Computational Mechanics: Solids, Fluids, Fracture Transport Phenomena and Variational Methods >A novel two-stage discrete crack method based on the screened Poisson equation and local mesh refinement
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A novel two-stage discrete crack method based on the screened Poisson equation and local mesh refinement

机译:基于筛选泊松方程和局部网格细化的新型两阶段离散裂纹方法

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We propose an alternative crack propagation algorithm which effectively circumvents the variable transfer procedure adopted with classical mesh adaptation algorithms. The present alternative consists of two stages: a mesh-creation stage where a local damage model is employed with the objective of defining a crack-conforming mesh and a subsequent analysis stage with a localization limiter in the form of a modified screened Poisson equation which is exempt of crack path calculations. In the second stage, the crack naturally occurs within the refined region. A staggered scheme for standard equilibrium and screened Poisson equations is used in this second stage. Element subdivision is based on edge split operations using a constitutive quantity (damage). To assess the robustness and accuracy of this algorithm, we use five quasi-brittle benchmarks, all successfully solved.
机译:我们提出了一种替代的裂纹扩展算法,该算法可以有效规避经典网格自适应算法采用的变量传递过程。本替代方案包括两个阶段:网格创建阶段,该阶段采用局部损伤模型以定义符合裂缝的网格;以及随后的分析阶段,其中采用修正的筛选泊松方程形式的局部化限制器,即免于裂纹路径的计算。在第二阶段,裂纹自然发生在精炼区域内。在第二阶段中,采用了标准平衡和泊松方程的交错方案。元素细分基于使用本构量(损坏)的边沿分割操作。为了评估该算法的鲁棒性和准确性,我们使用了五个准脆性基准,所有这些基准均已成功解决。

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