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Testing the congruence of d-dimensional point sets

Published: 01 May 2000 Publication History
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    References

    [1]
    T. Akutsu. On determining the congruence of point sets in d dimensions. Comput. Geom. Theory Appl., 9(4):247-256, 1998.
    [2]
    H. Alt and L. Guibas. Resemblance of geometric objects. In J.-R. Sack and J. Urrutia, editors, Handbook of Computational Geometry, pages 121-153. Elsevier Science Publishers B.V. North-Holland, Amsterdam, 1999.
    [3]
    H. Alt, K. Mehlhorn, H. Wagener, and E. Welzl. Congruence, similarity and symmetries of geometric objects. Discrete Comput. Geom., 3:237-256, 1988.
    [4]
    M. J. Atallah. On symmetry detection. IEEE Trans. Comput., 34:663-666, 1985.
    [5]
    M. D. Atkinson. An optimal algorithm for geometrical congruence. J. Algorithms, 8:159-172, 1987.
    [6]
    H. P. Croft, K. J. Falconer, and R. K. Guy. Unsolved Problems in Geometry. Springer-Verlag, 1991.
    [7]
    B. Delone, N. Dolbilin, M. Stogrin, and R. Galiulin. A local criterion for regularity of a system of points. Soy. Math. Dokl, 17:319-322, 1976.
    [8]
    N. Dolbilin, J. Lagarias, and M. Senechal. Multiregular point systems. Discrete Comput. Geom., 20:477-498, 1998.
    [9]
    B. Griinbaum and L. Kelly. Metrically homogeneous sets. Israel J. Math., 6:183-197, 1968. Corrigendum in Israel J. Math., 8:93-95, 1970.
    [10]
    P. T. Highnam. Optimal algorithms for finding the symmetries of a planar point set. Inform. Process. Left., 22:219-222, 1986.
    [11]
    G. K. Manacher. An application of pattern matching to a problem in geometrical complexity. Inform. Process. Lett., 5:6-7, 1976.
    [12]
    C. Shannon. Probability of error for optimal codes in a gaussian channel. Bell System Tech. J., 38:611-656, 1959.
    [13]
    K. Sugihara. An n log n algorithm for determining the congruity of polyhedra. J. Comput. Syst. Sci., 29:36-47, 1984.
    [14]
    A. D. Wyner. Capabilities of bounded discrepancy decoding. ATeJT Tech. J., 44:1061-1122, 1965.

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    cover image ACM Conferences
    SCG '00: Proceedings of the sixteenth annual symposium on Computational geometry
    May 2000
    379 pages
    ISBN:1581132247
    DOI:10.1145/336154
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    Published: 01 May 2000

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    SoCG00
    SoCG00: The 16th Annual ACM Symposium on Computational Geometry
    June 12 - 14, 2000
    Kowloon, Clear Water Bay, Hong Kong

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    SCG '00 Paper Acceptance Rate 41 of 123 submissions, 33%;
    Overall Acceptance Rate 625 of 1,685 submissions, 37%

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