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The Relative Neighborhood Graph, with an Application to Minimum Spanning Trees

Published: 01 July 1983 Publication History
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References

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CRemTON, D, AND TAgJA~, R.E.finding minimum spanning trees. Stare J. Comput 5, 4 (Dec. 1976).
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K~EE, V.On the complexity of d-dimensional Voronoi diagrams. Arch. Math 34 (1980), 75-80.
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LEE, D.T., AND PREPARATA, F P.The all nearest-neighbor problem for convex polygons, lnf Process. Lett. 7, 4 (June 1978).
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REINNGOLD, E M., NIEVERGELT, J., AND DEo, N CombmatorJal Algortthms: Theory and Practice. Prentice-Hall, Englewood Chffs, N J, 1977.
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Snx~os, M.I.Computational geometry Dep of Computer Science, Yale Univ., New Haven, Corm, 1978.
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TOUSSAINT, G.T. The relattve netghborhood graph of a finite planar set Pattern Recogn. 12 (1980), 261-268.
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Totrss^llcr, G T Comment on "Algorithms for Computing Relative Neighborhood Graph" Eleciron. Lett 16, 22 (Oct 1980).
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URQUHART, R.B Algorithms for computation of relative neighborhood graph Electron Left 16, 14 (July 1980)
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      cover image Journal of the ACM
      Journal of the ACM  Volume 30, Issue 3
      July 1983
      297 pages
      ISSN:0004-5411
      EISSN:1557-735X
      DOI:10.1145/2402
      Issue’s Table of Contents

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      Association for Computing Machinery

      New York, NY, United States

      Publication History

      Published: 01 July 1983
      Published in JACM Volume 30, Issue 3

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