Full text: Proceedings, XXth congress (Part 4)

  
International Archives of the Photogrammetry, Remote Sensing and Spatial Information Sciences, Vol XXXV, Part B4. Istanbul 2004 
window efficiently. Furthermore, the VTDS provides a 
geo-spatial data indexing mechanism with which one can 
navigate continuously from global overviews to high-resolution 
local views. 
Another contribution in our approach is that the Voronoi 
diagram is embedded in VTDS. Voronoi diagram between 
objects at a given level can bé dynamic generalized by recursive 
dilation of spherical triangles based on QTM address codes. The 
adjacency relationships from  Voronoi-diagram, which is 
fundamental to perform queries and updates, allow the addition 
or deletion of individual objects using a small set of purely local 
operation. 
ACKNOWLEGEMENT 
The work described in this paper was substantially supported by 
an Outstanding Youth Award from the Natural Science 
Foundation of China (under grant No.40025101) and by CERG 
project from the Research Grants Council of the Hong Kong 
Special Administrative Region (Project No. PolyU 5048/98E). 
REFERENCE 
Bartholdi, J. I., and Goldsman, P., 2001, Continuous indexing 
of hierarchical subdivisions of the globe. /nternational 
Journal of Geographical Information Science, Vol.15, 
No.6, 489-522. 
Dutton, G, 1999a, Scale, sinuosity, and point selection in 
digital line generalization. Cartography and Geographic 
Information Science, Vol.26, No.1, 33-53. 
Dutton, G, 1999b, A Hierarchical Coordinate System for 
Geoprocessing and Cartography. Lecture Notes in Earth 
Sciences, Springer- Verlag, Berlin, 230pp. 
Fekete, G., 1990, Rendering and managing spherical data with 
sphere quadtree. Proceedings of Visualization 90, October, 
San Francisco, California (IEEE Computer Society Press), 
pp176-186. 
Gold, C.M., 1992, The meaning of ‘Neighbor’. Theories and 
Methods of Spatio-Temporal Reasoning in Geographic 
Space, Lecture Notes in Computing Science 639, 
Springer-Verlag, Berlin, pp220-235. 
Gold, C.M., 1997, The global GIS. Proceeding of the I" 
International Workshop on Dynamic and Multi-Dimension 
GIS. August, The Hong Polytechnic University, 
Hong-Kong, China, pp 80-91. 
Gold, C.M., and MOSTAFAVI, M., 2000, Towards the global 
GIS. /SPRS Journal of Photogrammetry and Remote 
Sensing, Vol.55, No.3, 150-163. 
Goodchild, M.F., and YANG, S.R., 1992, A hierarchical data 
structure for global geographic information systems. 
796 
or 
Computer Vision and Geographic Image Processing, 
Vol.54, No.1, 31-44. 
Goodchild, M.F,, YANG, S.R. and DUTTON, G., 1991, Spatial 
Data Representation and Basic Operations for a Triangular 
Hierarchical Data Structure. NCGIA Report 91-8, National 
Center for Geographic Information Analysis, University of 
California, Santa Barbara, California, 14pp. (available at 
http://www.ncgia.ucsb.edu, last accessed at 10 August 
1999). 
Goldchild, M.F., 2000, Discrete Global Grids For Digital Earth. 
Proceeding of the 1” International Conference On Discrete 
Global Grids, March, Santa Barbara, California, available 
at http://www.ncgia.ucsb.edu/globalgrids/papers, last 
accessed at 15 November 2000. 
JoneS, C., 1997, Geographical Information Systems and 
Computer Cartography. Longman Singapore Publishers 
Ltd., 319pp. 
Lee, M., and Samet, H., 2000, Navigating through triangle 
meshes implemented as linear quadtree. ACM Transactions 
on Graphics, Vol.19, No.2, 79-121. 
Lee, YC., Li, Z.L. and Li, Y.L., 2000, Taxonomy of space 
tessellation. /SPRS Journal of Photogrammetry and Remote 
Sensing, No.55, 139-149. 
LukatelA, H., 1987, Hipparchus geopositioning model: An 
overview. Proceedings of the Eighth International 
Symposium on Computer-Assisted Cartography, 29 March 
— 03 April, Baltimore, Maryland, pp. 87-96. 
Olsen, A., StevenS, D., and White, D., 1998, Application of 
global grids in environmental sampling. Computing Science 
and Statistics, No.30, 279-284. 
Otoo, E., and Zhu, H., 1993, Indexing on spherical surfaces 
using semi-quadcodes. Advances in Spatial Databases 3rd 
International Symposium, SSD'93, June, Singapore, 
Lecture Notes in Computer Science 692, Springer, 
Singapore, pp.509-529. 
Pang, M. and Shi, W., 1998, Modeling Hierarchical Structure 
of Spatial Processes Using Voronoi Spatial Model. $^ 
International Symposium on Spatial Data Handling, 
SDH'98, July, Vancouver, Canada, pp.34-43. 
Thuburn J., 1997, A PV-based shallow-water model on a 
hexagonal-icosahedral grid. Monthly Weather Review, 
No.125, 2328-2347. 
White, D., Kimmerling, J. and Overton, W.S. 1992, 
Cartographic and geometric components of a global 
sampling design for environment monitoring. Cartography 
& Geographical Information Systems, Vol.19, No.1, 5-22. 
Zhao, X.S., Chen, J. and Li, Z.L., 2002, A QTM-based 
algorithm for the generation of Voronoi diagram on sphere. 
Advances in Spatial Data Handling. Published by 
Springer-Verlag in Beilin. pp.269-284. 
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