Shape Segmentation by Approximate Convexity Analysis
Oliver Van Kaick, Noa Fish, Yanir Kleiman, Shmuel Asafi, Daniel Cohen-Or
In ACM Transactions on Graphics, 34(1), November 2014.
Abstract: We present a shape segmentation method for complete and incomplete shapes. The key idea is to directly optimize the decomposition based on a characterization of the expected geometry of a part in a shape. Rather than setting the number of parts in advance, we search for the smallest number of parts that admit the geometric characterization of the parts. The segmentation is based on an intermediate-level analysis, where first the shape is decomposed into approximate convex components, which are then merged into consistent parts based on a nonlocal geometric signature. Our method is designed to handle incomplete shapes, represented by point clouds. We show segmentation results on shapes acquired by a range scanner, and an analysis of the robustness of our method to missing regions. Moreover, our method yields results that are comparable to state-of-the-art techniques evaluated on complete shapes.
@article{VanKaick:2014:SSB,
author = {Oliver Van Kaick and Noa Fish and Yanir Kleiman and Shmuel Asafi and Daniel Cohen-Or},
title = {Shape Segmentation by Approximate Convexity Analysis},
journal = {ACM Transactions on Graphics},
volume = {34},
number = {1},
pages = {4:1--4:11},
month = nov,
year = {2014},
}
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