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Extended Truncated Hierarchical Catmull-Clark Subdivision

机译:扩展的截断层次Catmull-Clark细分

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In this paper we present an extended Truncated Hierarchical Catmull-Clark Subdivision (eTHCCS) method, which improves the efficiency of local refinement in Truncated Hierarchical Catmull-Clark Subdivision (THCCS). Based on the Stam's method, we first build a set of basis functions over arbitrary quadrilateral meshes and apply them to THCCS. Then, a new basis-function-insertion scheme is developed with the aid of the truncation mechanism, which refines one-ring neighboring elements rather than two-ring neighborhoods. Therefore, eTHCCS significantly improves the efficiency of local refinement compared with THCCS, as demonstrated by one benchmark problem and several complex models. Moreover, eTHCCS is also proved to preserve the input geometry and produce nested spaces. (C) 2015 Elsevier B.V. All rights reserved.
机译:在本文中,我们提出了一种扩展的截断层次Catmull-Clark细分(eTHCCS)方法,它提高了截断层次Catmull-Clark细分(THCCS)的局部细化效率。基于Stam方法,我们首先在任意四边形网格上构建了一组基础函数,并将其应用于THCCS。然后,在截断机制的帮助下,开发了一种新的基函数插入方案,该方案可以细化一环相邻元素而不是二环邻域。因此,与一个THCCS相比,eTHCCS与THCCS相比大大提高了局部优化的效率,这一点已通过一个基准问题和多个复杂模型得到证明。此外,eTHCCS还被证明可以保留输入几何形状并产生嵌套空间。 (C)2015 Elsevier B.V.保留所有权利。

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