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Extended subdivision surfaces: Building a bridge between NURBS and Catmull-Clark surfaces

机译:扩展的细分曲面:在NURBS和Catmull-Clark曲面之间建立桥梁

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摘要

An extended subdivision surface (ESub) is a generalization of Catmull Clark and NURBS surfaces. Depending on the knot intervals and valences of the vertices and faces, Catmull Clark as well as NURBS patches can be generated using the extended subdivision rules. Moreover, an arbitrary choice of the knot intervals and the topology is possible. Special features like sharp edges and corners are consistently supported by setting selected knot intervals to zero or by applying special rules. Compared to the prior nonuniform rational subdivision surfaces (NURSS), the ESubs offer limit-point rules which are indispensable in many applications, for example, for computer-aided design or in adaptive visualization. The refinement and limit-point rules for our nonuniform, nonstationary scheme are obtained via a new method using local Bezier control points. With our new surface, it is possible to start with existing Catmull Clark as well as NURBS models and to continue the modeling process using the extended subdivision options.
机译:扩展的细分曲面(ESub)是对Catmull Clark和NURBS曲面的概括。根据结的间隔以及顶点和面的化合价,可以使用扩展的细分规则来生成Catmull Clark以及NURBS面片。而且,结节间隔和拓扑的任意选择是可能的。通过将选定的打结间隔设置为零或应用特殊规则,始终支持尖锐的边缘和角落等特殊功能。与先前的非均匀有理细分曲面(NURSS)相比,ESubs提供了极限点规则,这在许多应用程序中都是必不可少的,例如对于计算机辅助设计或自适应可视化。通过使用本地Bezier控制点的新方法,获得了我们非均匀,非平稳方案的细化和极限点规则。使用我们的新表面,可以从现有的Catmull Clark以及NURBS模型开始,并使用扩展的细分选项来继续建模过程。

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