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Cluster analysis for hypertext systems
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Source Annual ACM Conference on Research and Development in Information Retrieval archive
Proceedings of the 16th annual international ACM SIGIR conference on Research and development in information retrieval table of contents
Pittsburgh, Pennsylvania, United States
Pages: 116 - 125  
Year of Publication: 1993
ISBN:0-89791-605-0
Author
Sponsor
SIGIR: ACM Special Interest Group on Information Retrieval
Publisher
ACM  New York, NY, USA
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Downloads (6 Weeks): 4,   Downloads (12 Months): 43,   Citation Count: 17
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ABSTRACT

Identifying nodes of information that are highly related has many applications in any information systems, and in particular in hypertext systems. In this paper we present a technique to identify “natural” clusters in a hypertext. A natural cluster is a cluster that is not arbitrary, but depends only on intrinsic properties of the hypertext. In our case, the property we will use to identify the clusters is the number of independent paths between nodes. Using the graph theoretic definition of k-edge-components we present an aggregation technique to cluster the nodes. We then use this techniques to cluster three medium sized hypertexts that were developed by different authors for different users, using different methodologies. We also show how to use clustering to improve data display, browsing and retrieval.


REFERENCES

Note: OCR errors may be found in this Reference List extracted from the full text article. ACM has opted to expose the complete List rather than only correct and linked references.

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R. A. Botafogo. Maximum & multi-terminal flow algorithms and their application for hypertexts. Technical Report TR-RB9201, NEC Corporation, Applied Info. Tech. Research Lab., Kawasaki, Kanagawa, Japan, 1992.
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Y. Hara and R. A. Botafogo. Hypertext projection, clustering, and view in hypermedia databases. Submited to the Hypertext 93 conference.
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F. Harary. Graph Theory. Addison-Wesley, Reading, 1969.
 
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R. F. Ling. On the theory and construction of k-clusters. Computer Journal, 15:326-332, 1972.
 
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D. W. Matula. k-Components, clusters, and slicings in graphs. SIAM Journal of Applied Mathematics, 22(3):459-480, 1972.
 
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D. W. Matula. Graph theoretic techniques for cluster analysis algorithms. In J. Van Ryzin, editor, Classification and Clustering, pages 95-129. Academic Press, inc., 1977. Proceedings of an advanced seminar conducted by the Mathematics Research Center, The University of Wisconsin at Madison, May 3-5, 1976.
 
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K. Menger. Zur allgemeiner kurventheorie. Fund. Math., 10:96-115, 1927.
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B. Shneiderman and G. Kearsley. Hypertext Hands-On! Reading, Massachusetts: Addison- Wesley Pub., 1989.
 
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R. Sibson. An optimally efficient algorithm for the single-link cluster method. Computer Journal, 16:30-34, 1973.

CITED BY  17

Collaborative Colleagues:
Rodrigo A. Botafogo: colleagues