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A data model for representing geological surfaces
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Source Geographic Information Systems archive
Proceedings of the 5th ACM international workshop on Advances in geographic information systems table of contents
Las Vegas, Nevada, United States
Pages: 20 - 23  
Year of Publication: 1997
ISBN:1-58113-017-1
Authors
J. Mark Ware  Department of Computer Studies, The University of Glamorgan, Pontypridd, Mid Glamorgan CP37 IDL, Wales, UK
Christopher B. Jones  Department of Computer Studies, The University of Glamorgan, Pontypridd, Mid Glamorgan CP37 IDL, Wales, UK
Sponsors
SIGGROUP: ACM Special Interest Group on Supporting Group Work
SIGART: ACM Special Interest Group on Artificial Intelligence
SIGIR: ACM Special Interest Group on Information Retrieval
SIGLINK: Hypertext, Hypermedia, and Web
SIGWEB: ACM Special Interest Group on Hypertext, Hypermedia, and Web
Publisher
ACM  New York, NY, USA
Bibliometrics
Downloads (6 Weeks): 1,   Downloads (12 Months): 20,   Citation Count: 0
Additional Information:

references   index terms   collaborative colleagues  

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DOI Bookmark: Use this link to bookmark this Article: http://doi.acm.org/10.1145/267825.267833
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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.

1
L. P. Chew, Constrained Delaunay triangulations, Proceedings of the third annual symposium on Computational geometry, p.215-222, June 08-10, 1987, Waterloo, Ontario, Canada  [doi>10.1145/41958.41981]
 
2
De Floriani, L. and Puppo, E. 1988 "Constrained Delaunay triangulation for multiresolution surface description", IEEE Computer Society Reprint (reprinted from Proc. of the 9th IEEE Int. Conf. on Pattern Recognition).
 
3
Leila De Floriani, A Pyramidal Data Structure for Triangle-Based Surface Description, IEEE Computer Graphics and Applications, v.9 n.2, p.67-78, March 1989  [doi>10.1109/38.19053]
 
4
Devij've~r, P.A. and Maybank, S. 1982 "Computation of the Delaunay triangulation of a convex polygon with a minimum space complexity constraint", ~. of the 6ta Int. Conf. on Pattern Recognition, Munich, pp.420-422.
 
5
Heller, M. 1990 "Triangulafi.'on algorithms for adaptive terrain model.ling", Proc. of theta4 InL Symposium on Spatial Data Handling, Zurich, Vol.1, pp.163-174.
 
6
Brett J. Larkin, An ANSI C program to determine in expected linear time the vertices of the convex hull of a set of planar points, Computers & Geosciences, v.17 n.3, p.431-443, 1991  [doi>10.1016/0098-3004(91)90050-N]
 
7
Pern'e, G. 1990 "Modelling. interpolation and contouring procedures", "retrain Modelling in Surveying and Civil Engineering (book " edited by G. Petrie and T.J.M. Kennie), Whittles Publishing, pp.112-127.
 
8
Ware, J.M. 1994 "Multi-Scale Data Storage Schemes for Spatial Information Systems", Ph.D Thesis, The University of Glamorgan (UK).
 
9
Watson, D.F. 1981 "Computing the n-dimensional Delaunay tessellation with application to Vomnoi polytopes", The Computer J., Vol. 24, pp.167-171.

INDEX TERMS

Primary Classification:
  H. Information Systems
  H.2 DATABASE MANAGEMENT

Additional Classification:
  F. Theory of Computation
  F.2 ANALYSIS OF ALGORITHMS AND PROBLEM COMPLEXITY
      F.2.2 Nonnumerical Algorithms and Problems
          Subjects: Geometrical problems and computations

  H. Information Systems
  H.2 DATABASE MANAGEMENT
      H.2.1 Logical Design
          Subjects: Data models


General Terms:
Algorithms, Design

Collaborative Colleagues:
J. Mark Ware: colleagues
Christopher B. Jones: colleagues

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