Proceedings of the 17th International Conference on Pattern Recognition, 2004. ICPR 2004. 2004
DOI: 10.1109/icpr.2004.1334159
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Selecting canonical views for view-based 3-D object recognition

Abstract: Given a collection of sets of 2-D views of 3-D objects and

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Cited by 29 publications
(26 citation statements)
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“…This problem has been addressed both in psychology [18,5] and computer vision literature [4,7,10,23]. Existing approaches have formulated many different criteria for canonical view selection, some of which are applicable to general and abstract categories (e.g., the canonical view should be similar to many other images in the collection), while others only make sense for objects with a well-defined geometry (e.g., different canonical views should be orthogonal to each other).…”
Section: Related Workmentioning
confidence: 99%
“…This problem has been addressed both in psychology [18,5] and computer vision literature [4,7,10,23]. Existing approaches have formulated many different criteria for canonical view selection, some of which are applicable to general and abstract categories (e.g., the canonical view should be similar to many other images in the collection), while others only make sense for objects with a well-defined geometry (e.g., different canonical views should be orthogonal to each other).…”
Section: Related Workmentioning
confidence: 99%
“…Aspect graphs are problematic to compute for paper clips because of their lack of self-occlusion. Similarly, feature-based methods (Denton, Demirci, Abrahamson, Shokoufandeh, & Dickinson, 2004) are also difficult to use, since many features of a paper clip are highly unstable because of the sparse wire-frame structure of the object. Foreshortening is easily applicable to these objects and, more important, provides a straightforward means of investigating the contribution of sequence-based terms in determining view canonicality.…”
Section: Methodsmentioning
confidence: 99%
“…Many problems of this type are known to be intractable [5], but they admit good approximation algorithms [7]. In what follows, we will present a brief overview of the problem formulation and its solution (for an in-depth treatment of the problem the reader is referred to [28,3,2]). The input set to the canonical set problem consists of a set of points P = {p 1 , ..., p n }, an associated set of strength (stability) measures {t 1 , ..., t n }, t i ∈ R + , 1 ≤ i ≤ n, and a similarity function W : P × P → R + 0 .…”
Section: Canonical Setsmentioning
confidence: 99%