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Adaptive refinement of all-hexahedral elements for three-dimensional metal forming analysis

机译:全六面体元素的自适应细化,用于三维金属成形分析

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In many 3-D forging simulations, the master-grid method or uniform-grid method is adopted as an effect tool for hexahedral element mesh generation, because the method is robust and reliable to construct the intermediate mesh during forging simulation. However, almost equal-sized element mesh is employed regardless of the local characteristics of the deforming region. In order to overcome this drawback, a new refinement technique for hexahedral element mesh is proposed by selecting the element regions to be refined and iteratively inserting the zero-thickness element layers into the necessary interfaces of elements. To generate refined mesh adaptive to the gradient of physical property or to the complexity of geometry, the desired mesh density is obtained from the Z-Z posteriori error analysis. In the course of expanding and smoothing the refined mesh to ensure the desired mesh density, the weighting factor based on mesh density of neighbor entities is introduced to the conventional Laplacian smoothing method. Comparative simulations of the selected forging processes have shown that the proposed refinement technique is effective from the viewpoint of computational economy of computations and accuracy.
机译:在许多3-D锻造仿真中,采用主网格方法或均匀网格方法作为生成六面体网格的效果工具,因为该方法在锻造仿真过程中构造中间网格是可靠且可靠的。但是,无论变形区域的局部特性如何,都使用几乎相等大小的单元网格。为了克服这个缺点,提出了一种新的六面体网格优化技术,方法是选择要精炼的元素区域,并将零厚度的元素层迭代地插入到元素的必要界面中。为了生成适应物理特性梯度或几何形状复杂性的精炼网格,可以从Z-Z后验误差分析中获得所需的网格密度。在扩展和平滑细化的网格以确保所需的网格密度的过程中,将基于相邻实体的网格密度的加权因子引入到常规拉普拉斯平滑方法中。所选锻造工艺的比较模拟表明,从计算的经济性和准确性的角度来看,所提出的改进技术是有效的。

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