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Border-Block Triangular Form and Conjunction Schedule in Image Computation (2000)  (Make Corrections)  (10 citations)
In-Ho Moon, Fabio Somenzi
Formal Methods in Computer-Aided Design



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Abstract: . Conjunction scheduling in image computation consists of clustering the parts of a transition relation and ordering the clusters, so that the size of the BDDs for the intermediate results of image computation stay small. We present an approach based on the analysis and permutation of the dependence matrix of the transition relation. Our algorithm computes a bordered-block lower triangular form of the matrix that heuristically minimized the active lifetime of variables, that is, the... (Update)

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BibTeX entry:   (Update)

I. Moon and F. Somenzi. Border-block triangular form and conjunction schedule in image computation. In Proceedings of the Formal Methods in Computer Aided Design (FMCAD '00), November 2000. To appear. http://citeseer.ist.psu.edu/moon00borderblock.html   More

@inproceedings{ moon00borderblock,
    author = "In-Ho Moon and Gary D. Hachtel and Fabio Somenzi",
    title = "Border-Block Triangular Form and Conjunction Schedule in Image Computation",
    booktitle = "Formal Methods in Computer-Aided Design",
    pages = "73-90",
    year = "2000",
    url = "citeseer.ist.psu.edu/moon00borderblock.html" }
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16   Variable ordering and selection for FSM traversal (context) - Jeong, Plessier et al. - 1991
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9   The partitioned preassigned pivot procedure (context) - Hellerman, Rarick - 1972
5   Two algorithms for bipartite graphs (context) - Dulmadge, Mendelsohn - 1963



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