A new paradigm for changing topology during subdivision modeling

E. Akleman, V. Srinivasan, Jianer Chen
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引用次数: 31

Abstract

The authors present a paradigm that allows dynamic changing of the topology of 2-manifold polygonal meshes. Our paradigm always guarantees topological consistency of polygonal meshes. Based on our paradigm, by simply adding and deleting edges, handles can be created and deleted, holes can be opened or closed, polygonal meshes can be connected or disconnected. These edge insertion and edge deletion operations are highly consistent with subdivision algorithms. In particular, these operations can be easily included into a subdivision modeling system such that the topological changes and subdivision operations can be performed alternatively during model construction. We demonstrate practical examples of topology changes based on this new paradigm and show that the new paradigm is convenient, effective, efficient, and friendly to subdivision surfaces.
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一种在细分建模过程中改变拓扑结构的新范例
作者提出了一种允许动态改变2流形多边形网格拓扑结构的范例。我们的范例总是保证多边形网格的拓扑一致性。基于我们的范例,通过简单地添加和删除边缘,手柄可以创建和删除,孔可以打开或关闭,多边形网格可以连接或断开。这些边插入和边删除操作与细分算法高度一致。特别是,这些操作可以很容易地包含到细分建模系统中,这样拓扑更改和细分操作可以在模型构建期间交替执行。我们展示了基于这种新范式的拓扑变化的实际示例,并表明这种新范式对细分表面是方便、有效、高效和友好的。
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Handling dynamic changes in hierarchical radiosity through interaction meshes Subdivision surface fitting with QEM-based mesh simplification and reconstruction of approximated B-spline surfaces The metric cursor A new paradigm for changing topology during subdivision modeling Implementation of a graphics design framework on the Web
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