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All-Hex Meshing using Singularity-Restricted Field

机译:使用奇异限制场的全十六进制网格划分

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摘要

Decomposing a volume into high-quality hexahedral cells is a challenging task in geometric modeling and computational geometry. Inspired by the use of cross field in quad meshing and the CubeCover approach in hex meshing, we present a complete all-hex meshing framework based on singularity-restricted field that is essential to induce a valid all-hex structure. Given a volume represented by a tetrahedral mesh, we first compute a boundary-aligned 3D frame field inside it, then convert the frame field to be singularity-restricted by our effective topological operations. In our all-hex meshing framework, we apply the CubeCover method to achieve the volume parametrization. For reducing degenerate elements appearing in the volume parametrization, we also propose novel tetrahedral split operations to preprocess singularity-restricted frame fields. Experimental results show that our algorithm generates high-quality all-hex meshes from a variety of 3D volumes robustly and efficiently.
机译:将体积分解成高质量的六面体单元是几何建模和计算几何中的一项艰巨任务。受到四边形网格中交叉场的使用和十六进制网格中的CubeCover方法的启发,我们提出了一个基于奇异性限制场的完整的全六角网格划分框架,这对于引入有效的全六角结构至关重要。给定以四面体网格表示的体积,我们首先计算其中的边界对齐的3D框架场,然后将其转换为通过有效拓扑操作进行奇异限制的框架。在我们的全六角网格划分框架中,我们应用CubeCover方法来实现体积参数化。为了减少出现在体积参数化中的简并元素,我们还提出了新颖的四面体分裂操作,以预处理奇异性受限的框架场。实验结果表明,我们的算法可从各种3D体积中可靠,高效地生成高质量的全六角网格。

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