1999
DOI: 10.1109/34.817410
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Flexible syntactic matching of curves and its application to automatic hierarchical classification of silhouettes

Abstract: ÐCurve matching is one instance of the fundamental correspondence problem. Our flexible algorithm is designed to match curves under substantial deformations and arbitrary large scaling and rigid transformations. A syntactic representation is constructed for both curves and an edit transformation which maps one curve to the other is found using dynamic programming. We present extensive experiments where we apply the algorithm to silhouette matching. In these experiments, we examine partial occlusion, viewpoint … Show more

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Cited by 197 publications
(147 citation statements)
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“…As pointed out by Hummel [21], shape descriptors are particularly suited for achieving generalization: many categories are characterized by their shape rather than by color or texture. For this reason, many authors have used shape representations [1,3,7,15,14,19,20,25,32].…”
Section: Related Workmentioning
confidence: 99%
“…As pointed out by Hummel [21], shape descriptors are particularly suited for achieving generalization: many categories are characterized by their shape rather than by color or texture. For this reason, many authors have used shape representations [1,3,7,15,14,19,20,25,32].…”
Section: Related Workmentioning
confidence: 99%
“…The shape correspondence can be defined as matching from the set of landmarks on one shape to that on the next (Gdalyahu and Weinshall, 1999;Petrakis et al, 2002). In (Xie et al, 2008), the authors developed a mechanism to generate coarse segment matching between different instances of an object, based on representative skeletal features.…”
Section: Eświerczmentioning
confidence: 99%
“…Matching is a generic operation in pattern recognition which is used to determine the similarity between two entities (points, curves, or shapes) of the same type (Basri et al, 1998;Gdalyahu and Weinshall, 1999;Latecki and Lakamper, 2000;Liu and Srinath, 1990;Umeyama, 1993;Younes, 1999). Features which are used for shape description can be very different, for example, algebraic moments, area, circularity, eccentricity, compactness, major axis orientation, Euler number, concavity tree, shape numbers (Jain et al, 2000;Zhang and Lu, 2003).…”
Section: Eświerczmentioning
confidence: 99%
“…While efficient matching algorithms have been developed based on dynamic programming (cf. [9]), the integration of the resulting shape distances with statistical learning of shapes is still an open problem. Secondly, explicit boundary representations are typically constrained to a fixed topology.…”
Section: Introductionmentioning
confidence: 99%