埃尔米特数据的双重轮廓

T. Ju, Frank Losasso, S. Schaefer, J. Warren
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引用次数: 722

摘要

本文描述了一种用Hermite数据(即;确切的交点和法线)。这种方法避免了像以前的Hermite轮廓方法那样需要明确地识别和处理“特征”。利用一种新的、数值稳定的二次误差函数表示,我们开发了一种基于八叉树的方法来简化由该方法产生的轮廓。接下来,我们将我们的轮廓方法扩展到这些简化的八叉树。这种新方法没有对八叉树施加任何约束(比如成为一个受限制的八叉树),也不需要“修补裂缝”。最后,我们给出了一个简化过程中保持轮廓拓扑的简单测试。
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Dual contouring of hermite data
This paper describes a new method for contouring a signed grid whose edges are tagged by Hermite data (i.e; exact intersection points and normals). This method avoids the need to explicitly identify and process "features" as required in previous Hermite contouring methods. Using a new, numerically stable representation for quadratic error functions, we develop an octree-based method for simplifying contours produced by this method. We next extend our contouring method to these simpli£ed octrees. This new method imposes no constraints on the octree (such as being a restricted octree) and requires no "crack patching". We conclude with a simple test for preserving the topology of the contour during simplification.
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Session details: 3D acquisition and image based rendering Session details: Geometry Session details: Soft things Session details: Lighting and appearance Session details: Images and video
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