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首页> 外文期刊>International Journal of Fracture >Unstructured polygonal meshes with adaptive refinement for the numerical simulation of dynamic cohesive fracture
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Unstructured polygonal meshes with adaptive refinement for the numerical simulation of dynamic cohesive fracture

机译:非结构化多边形网格的自适应精细化,用于动态内聚断裂的数值模拟

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摘要

This paper presents a scheme for adaptive mesh refinement on unstructured polygonal meshes to better capture crack patterns in dynamic cohesive fracture simulations. A randomly seeded polygonal mesh leads to an isotropic discretization of the problem domain, which does not bias crack patterns, but restricts the number of paths that a crack may travel at each node. An adaptive refinement scheme is proposed and investigated through a detailed set of geometric studies. The refinement scheme is selectively chosen to optimize the number of paths that a crack may travel, while still maintaining a conforming domain discretization. The details of the refinement scheme are outlined, along with the criterion used to determine the region of refinement and the method of interpolating nodal attributes. Extrinsic cohesive elements are inserted when and where necessary, and follow the constitutive response of the Park-Paulino-Roesler cohesive model. The influence of bulk and cohesive material heterogeneity is investigated through the use of a statistical distribution of material properties. The adaptive mesh modifications are handled through a compact topological data structure. Numerical examples highlight the features of adaptive refinement in capturing physical fracture patterns while addressing computational cost. Thus, the present approach is a step towards obtaining accurate dynamic fracture patterns and fields with polygonal elements.
机译:本文提出了一种在非结构化多边形网格上进行自适应网格细化的方案,以更好地捕获动态内聚裂缝模拟中的裂缝模式。随机植入的多边形网格会导致问题域各向同性离散化,这不会使裂纹模式产生偏差,但会限制裂纹在每个节点上传播的路径数量。提出了一种自适应细化方案,并通过一组详细的几何研究进行了研究。选择优化方案以优化裂纹可能传播的路径数量,同时仍保持一致的域离散化。概述了细化方案的细节,以及用于确定细化区域的标准和插值节点属性的方法。在需要时和在必要时插入外部粘合元素,并遵循Park-Paulino-Roesler粘合模型的本构响应。通过使用材料特性的统计分布来研究块状和粘性材料异质性的影响。自适应网格修改通过紧凑的拓扑数据结构进行处理。数值示例突出了自适应精细化在捕获物理裂缝模式的同时解决了计算成本的特征。因此,本方法是朝着获得具有多边形元素的准确的动态裂缝模式和场的步骤。

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