Discrete models for geometric objects

P. Brunet
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Abstract

This lecture presents and discusses the use of discrete models for modeling geometric objects. Discrete models (voxel representations, octrees, KD-trees, interval solids or even point representations) are emerging as a flexible tool for geometric modeling. These algorithms exploit the trade-off between robustness and memory. The availability at low cost of large amounts of memory affords thus completely robust models. Discrete bands can be used for instance for reconstructing valid closed models from point clouds, and to obtain different kinds of smooth Boundary Representations. On the other hand, discrete representations are specially well suited for error-bounded geometry and topology simplification, being also useful for occlusion culling in the inspection and navigation of very large virtual environments. Basic tools for modeling, surface extraction and visualization, simplification and relaxation will be described, and a number of potential applications will be presented.
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几何对象的离散模型
本讲座介绍并讨论离散模型对几何对象建模的使用。离散模型(体素表示、八叉树、kd树、间隔实体甚至点表示)正在成为一种灵活的几何建模工具。这些算法利用鲁棒性和内存之间的权衡。大量内存的低成本可用性因此提供了完全健壮的模型。例如,离散带可以用于从点云重建有效的封闭模型,并获得不同类型的光滑边界表示。另一方面,离散表示特别适合于误差有界的几何和拓扑简化,对于非常大的虚拟环境的检查和导航中的遮挡剔除也很有用。将描述用于建模、表面提取和可视化、简化和松弛的基本工具,并介绍一些潜在的应用。
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