Object Recognition Supported by User Interaction for Service Robots
DOI: 10.1109/icpr.2002.1047786
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View-based 3-D object recognition using shock graphs

Abstract: The shock graph is an emerging shape representation for object recognition, in which a 2-D silhouette is decomposed into a set of qualitative parts, captured in a directed acyclic graph. Although a number of approaches have been proposed for shock graph matching, these approaches do not address the equally important indexing problem. We extend our previous work in both shock graph matching and hierarchical structure indexing to propose the first unified framework for view-based 3-D object recognition using sho… Show more

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Cited by 43 publications
(45 citation statements)
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“…The contributions of the paper are twofold: (1) we introduce a novel framework for inexact graph matching, extending our body of previous work on matching node-attributed graphs [41,38,24,37] to accommodate node-and edge-attributed graphs, and expanding the range of domain-dependent topological constraints that can be enforced during matching; and (2) we apply the matching framework to a powerful new structured shape representation, the bone graph [23], yielding the first end-to-end object categorization system based on bone graphs. The improved stability of the node-and edge-attributed bone graph, combined with our matching algorithm's ability to exploit both its edge attributes and its domain-dependent topological constraints, yield an object categorization system which outperforms a state-of-theart shape categorization system based on shock graphs.…”
Section: Introductionmentioning
confidence: 96%
See 1 more Smart Citation
“…The contributions of the paper are twofold: (1) we introduce a novel framework for inexact graph matching, extending our body of previous work on matching node-attributed graphs [41,38,24,37] to accommodate node-and edge-attributed graphs, and expanding the range of domain-dependent topological constraints that can be enforced during matching; and (2) we apply the matching framework to a powerful new structured shape representation, the bone graph [23], yielding the first end-to-end object categorization system based on bone graphs. The improved stability of the node-and edge-attributed bone graph, combined with our matching algorithm's ability to exploit both its edge attributes and its domain-dependent topological constraints, yield an object categorization system which outperforms a state-of-theart shape categorization system based on shock graphs.…”
Section: Introductionmentioning
confidence: 96%
“…There is a large body of work in the area of inexact graph matching, but most of it is focused on graphs in which either the nodes or the edges are attributed. Our experience with the inexact graph matching algorithm proposed by Shokoufandeh et al [24,37,38,41,44] for DAGs with attributed nodes motivates our extension of this approach in order to incorporate edge information into the matching problem. We propose a generalization of this algorithm that expands the range of constraints that can be accounted for at matching time, leading to a general framework for representing domain knowledge about the relevance of structural (a) (b) (c) (d) Fig.…”
Section: Introductionmentioning
confidence: 99%
“…Using shock matching, Macrine et al [52] apply indexing using topological signature vectors to implement view based similarity matching more efficiently. Also, recently, view based similarity has been applied to retrieve 3D objects by Chen et al [17].…”
Section: View Based Similaritymentioning
confidence: 99%
“…Moreover, the dimensionality of the resulting vectors is bounded by the maximum branching factor of the graph and not by the number of nodes in the graph. Not only do these structural signature vectors offer an effective mechanism for rapid indexing from large databases of graphs [7], but they offer a mechanism for matching graph abstractions [8,6,5]. If the vectors computed for two nodes of two directed acyclic graphs are similar, then their underlying subgraphs have similar structure, i.e., the collection of nodes forming the subgraph rooted at a node in one graph matches a collection of nodes forming the subgraph rooted at a node in a second graph, effectively yielding a many-to-many node (and structure) correspondence.…”
Section: Matching Structural Abstractionsmentioning
confidence: 99%