局部和全局几何处理变换装配件的零件对应关系自动确定

Hayata Shibuya, Y. Nagai
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引用次数: 0

摘要

变形组件是通过重新组装零件来改变其形状的产品。这一想法被广泛应用于各种物品,从用于节省空间的折叠户外装备,到好莱坞电影中战斗的机器人角色,这些角色会彻底改变他们的外表。前者属于折叠或打包问题,后者需要从不同的角度来解决,因为目的地形状并不一定以最小化占用空间为目标。作为一种可能的解决方案,这种变形可以分解为对零件形状的分割和零件匹配。分割是形状建模中的一个普遍问题,已经提出了许多算法。另一方面,多部件同时匹配(多对多匹配)的研究很少。本文提出了一种多对多匹配算法,用于单个变换装配体的两个不同目标形状的零件表面网格匹配。该算法由局部几何分析和基于局部几何分析的零件组合全局优化组成。在局部几何分析中,用局部形状描述符描述曲面的几何特征。利用内禀形状特征(ISS)将部分顶点检测为特征点,并用方向直方图特征(SHOT)表示特征点处的几何形状。对于来自每个目标形状的所有对组合,计算具有相似描述符值的特征点的数量。在全局优化中,以节点为部件的完全二部图的最大权值匹配来确定最终匹配,并以具有相似描述符的特征点的数量来确定边缘的权值。我们给出了几个成功的例子,以经验证明该算法的有效性。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Automatic Parts Correspondence Determination for Transforming Assemblies via Local and Global Geometry Processing
Transforming assemblies are products that alter their shapes by re-assembling their parts. This idea is applied to a wide range of objects from folding gadgets as outdoor gear aimed at saving space, to robotic characters fighting in Hollywood films which drastically change their appearance. While the former type falls into a folding or packing problems, the latter requires a different viewpoint to be solved since the destination shape is not necessarily aiming at minimizing the occupation space. As a possible solution, this kind of deformation can be decomposed into segmentation of the shape to parts and parts matching. Segmentation is a general problem in shape modeling and numerous algorithms have been proposed for this. On the other hand, matching simultaneously multiple parts (many-to-many matching) has hardly been explored. This study develops a many-to-many matching algorithm for surface meshes of parts from two distinct destination shapes of a single transforming assembly. The proposed algorithm consists of a local geometry analysis and a global optimization of parts combination based on such analysis. For the local geometry analysis, the surface geometric feature is described by a local shape descriptor. Some vertices are detected as feature points by intrinsic shape signature (ISS) and the geometry at the feature points is expressed by the signature of histogram of orientation (SHOT). For all the combination of pairs from each destination shape, the number of feature points with similar descriptor values is counted. In the global optimization, the final matching is determined by the maximum weight matching on a complete bipartite graph whose nodes are the parts, and edges are weighted by the number of the feature points with similar descriptors. We present successful results for several examples to empirically show the effectiveness of the proposed algorithm.
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