基于凸包的零件二维形状分解

L. Wan
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引用次数: 15

摘要

基于零件的二维形状分解对形状分析和识别具有重要意义。许多心理学研究表明,人类视觉系统倾向于在深凹区域分割复杂物体,因此凹度测量对形状分解非常重要,但目前还没有一个公认的定义。在本文中,我们提出了一种测量凹坑的方法,并通过二维凸壳分割出无孔的二维形状。在我们的sla -凹凸(直线和角凹凸)中使用二维凸壳的主要动机是掌握多边形边界的全局变化趋势,并在计算表示局部属性的内角之前确定凹顶点。在多边形的面积归一化后,尽管存在任意平移、旋转和尺度,sla -凹凸性是不变的。为了处理过分割问题,我们引入了一种按凹面递减的顺序进行分解的方法,避免了由凸包生成的同一口袋中两个顶点的连接。实验结果表明,该方法具有良好的性能。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Parts-based 2D shape decomposition by convex hull
Parts-based 2D shape decomposition is important to shape analysis and recognition. Much research in psychology has shown that the human visual system tends to segment complex objects at regions of deep concavities, so concavity measurement is very important to shape decompositions, but it still has not a well accepted definition. In this paper, we propose a method for measuring concavities and segmenting a 2D shape without holes by 2D convex hulls. The primary motivation for using 2D convex hull in our SLA-concavity (straight line and angle concavity) is to grasp global variation trends of the polygon boundary, and furthermore, determine concave vertexes before computing interior angles for representing local attribute. SLA-concavity is invariant despite the presence of arbitrary translations, rotations and scales after normalizing the polygon by its area. For dealing with over-segmentation, we introduce a decomposition method in order of decreasing concavities, avoiding connection of two vertexes in the same pocket generated by a convex hull. Experimental results show that our approach has good performance.
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