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Computational modelling of industrial rpoblems involving continuum/discrete transition and evolving geometries

机译:涉及连续/离散过渡和几何形状演变的工业问题的计算模型

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This paper discusses current issues involved in the numerical simulation of large scale industrial problems where multi-fracturing, continuum/discrete transition and the need for appropriate computational treatment of evolving geometries are of particular relevance. Attention is given to the fracturing criteria that define the continuum-discrete transition. In particular a non-local smeared crack model, suitable for modelling the fracturing behaviour of quasi-brittle materials, is discussed in detail. On the computational side, the important issues of error estimation/mesh adaptivity are discussed and particular atention is focused on surface remeshing. Applications of these concepts within a finite/discrete element environment is discussed throughout the paper. Their practical application is illustrated by the numerical solution of a representative set of industrially relevant problems.
机译:本文讨论了涉及大型工业问题数值模拟的当前问题,在这些问题中,多裂化,连续/离散过渡以及对不断发展的几何结构进行适当计算处理的需求尤为重要。注意定义连续-离散过渡的断裂标准。特别地,详细讨论了适合于模拟准脆性材料的断裂行为的非局部涂污裂纹模型。在计算方面,讨论了误差估计/网格自适应性的重要问题,并特别关注了曲面重整。整篇文章都讨论了这些概念在有限/离散元素环境中的应用。一组工业相关问题的数值解决方案说明了它们的实际应用。

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