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Quadrilateral and tetrahedral mesh stripification using 2-factor partitioning of the dual graph

机译:使用对偶图的2因子划分进行四边形和四面体网格剥离

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摘要

In order to find a 2-factor of a graph, there exists a O(n~(1.5)) deterministic algorithm and a O(n~3) randomized algorithm. In this paper, we propose novel O(n log~3 n log log n) algorithms to find a 2-factor, if one exists, of a graph in which all n vertices have degree 4 or less. Such graphs are actually dual graphs of quadrilateral and tetrahedral meshes. A 2-factor of such graphs implicitly defines a linear ordering of the mesh primitives in the form of strips. Further, by introducing a few additional primitives, we reduce the number of tetrahedral strips to represent the entire tetrahedral mesh and represent the entire quad surface using a single quad strip.
机译:为了找到图的2因子,存在O(n〜(1.5))确定性算法和O(n〜3)随机算法。在本文中,我们提出了一种新颖的O(n log〜3 n log log n)算法,以找到所有n个顶点的度数为4或更小的图的2因子(如果存在)。这样的图实际上是四边形和四面体网格的对偶图。这种图形的2因子隐式地定义了条形形式的网格图元的线性顺序。此外,通过引入一些其他基本体,我们减少了四面体条的数量以代表整个四面体网格,并使用单个四边形条代表整个四面体表面。

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