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A Carving Framework for Topology Simplification of Polygonal Meshes

机译:多边形网格拓扑简化的雕刻框架

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The topology of polygonal meshes has a large impact on the performance of various geometric processing algorithms, such as rendering and collision detection algorithms. Several approaches for simplifying topology have been discussed in the literature. These methods operate locally on models, which makes their effect on topology hard to predict and analyze. Most existing methods also tend to exhibit various disturbing artifacts, such as shrinking of the input and splitting of its components. We propose a novel top-down method for topology simplification that avoids the problems common in existing methods. The method starts with a simple, genus-zero mesh that bounds the input and gradually introduces topological features by a series of carving operations. Through this process a multiresolution stream of meshes is created with increasing topologic level of detail. Following the proposed approach, we present a practical carving algorithm that is based on the Constrained Delaunay Tetrahedralization (CDT). The algorithm pretetrahedralizes the complement of the input with respect to its convex hull and then eliminates tetrahedra in a prioritized manner. We present quality results for two families of meshes that are difficult to simplify by all existing methods known to us - topologically complex and highly clustered meshes.
机译:多边形网格的拓扑对各种几何处理算法的性能具有很大影响,例如渲染和碰撞检测算法。在文献中讨论了一些简化拓扑的方法。这些方法在本地运行在型号上,这使其对难以预测和分析的拓扑作用。大多数现有方法也倾向于表现出各种扰动的伪像,例如收缩其组分的输入和分裂。我们提出了一种新的自上而下的拓扑简化方法,避免了现有方法中常见的问题。该方法从一个简单的属Zero网格开始,绑定输入并逐渐通过一系列雕刻操作介绍拓扑特征。通过该过程,使用越来越多的拓扑水平的细节来创建一个多分辨率的网格流。遵循所提出的方法,我们提出了一种基于受约束的Delaunay四面体化(CDT)的实用雕刻算法。该算法预先大放相对于其凸壳的输入的补充,然后以优先级的方式消除四面体。我们对两个家庭的质量结果呈现出难以通过我们已知的所有现有方法简化 - 拓扑复杂和高度集群网格。

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