Representing Dynamic Spatial Processes Using Voronoi Diagrams: Recent Developements

被引:2
|
作者
Mostafavi, Mir Abolfazl [1 ]
Beni, Leila Hashemi [1 ]
Hins-Mallet, Karine [1 ]
机构
[1] Univ Laval, Ctr Res Geomat, Dep Geomat, Quebec City, PQ, Canada
关键词
Voronoi diaagram; Spatial process; dyanmic fields; behavior; simulation; cellular automata; data structure;
D O I
10.1109/ISVD.2009.34
中图分类号
TM [电工技术]; TN [电子技术、通信技术];
学科分类号
0808 ; 0809 ;
摘要
Geographic space is typically conceptualized either as discrete objects or as continuous fields. Considerable efforts have been carried out for the representation and management of the spatial data, based on the object view of the space. However field-based data models are less developed in GIS especially when it comes to the modeling and representation of dynamic fields. Dynamic phenomena such as urban dynamics, air pollution, fire propagation, etc. are examples of dynamic fields with important spatial and temporal components. These phenomena should be represented in GIS in order to help users and decision makers in different disciplines to better understand and predict their dynamic behaviour. The limitations of GIS for modeling and simulation of those phenomena are mostly related to the 2D and static nature of their spatial data structures. In this paper, we explore the potentials of the Voronoi diagram as an alternative spatial data model that allows realistic representation of the spatial dynamic fields in 2D and 3D spaces. The paper presents how different types of Voronoi diagrams for points in two and three dimensional spaces as well as Voronoi diagrams for line segments and polygons could be effectively used in different contexts to represent and simulate different dynamic spatial fields and processes.
引用
收藏
页码:109 / 117
页数:9
相关论文
共 50 条
  • [21] Weighted network Voronoi Diagrams for local spatial analysis
    She, Bing
    Zhu, Xinyan
    Ye, Xinyue
    Guo, Wei
    Su, Kehua
    Lee, Jay
    COMPUTERS ENVIRONMENT AND URBAN SYSTEMS, 2015, 52 : 70 - 80
  • [22] Abstract Argumentations Using Voronoi Diagrams
    Lovellette, Ellie
    Hexmoor, Henry
    2016 INTERNATIONAL CONFERENCE ON COLLABORATION TECHNOLOGIES AND SYSTEMS (CTS), 2016, : 472 - 477
  • [23] Processes and events in the centre: a dynamic data model for representing spatial change
    He, Yufeng
    Sheng, Yehua
    Hofer, Barbara
    Huang, Yi
    Qin, Jiarui
    INTERNATIONAL JOURNAL OF DIGITAL EARTH, 2022, 15 (01) : 276 - 295
  • [24] Spatial point pattern analysis by using Voronoi diagrams and Delaunay tessellations - A comparative study
    Chiu, SN
    BIOMETRICAL JOURNAL, 2003, 45 (03) : 367 - 376
  • [25] Discrete Voronoi diagrams and the SKIZ operator: A dynamic algorithm
    Sequeira, RE
    Preteux, FJ
    IEEE TRANSACTIONS ON PATTERN ANALYSIS AND MACHINE INTELLIGENCE, 1997, 19 (10) : 1165 - 1170
  • [26] Java']Java applets for the dynamic visualization of Voronoi diagrams
    Icking, C
    Klein, R
    Köllner, P
    Ma, LH
    COMPUTER SCIENCE IN PERSPECTIVE: ESSAYS DEDICATED TO THOMAS OTTMANN, 2003, 2598 : 191 - 205
  • [27] MR-tree with voronoi diagrams for parallel spatial queries
    Fu, Zhongliang
    Liu, Siyuan
    Fu, Z. (fuzhl@263.net), 1600, Editorial Board of Medical Journal of Wuhan University (37): : 1490 - 1494
  • [28] CONSTRUCTION OF VORONOI DIAGRAMS IN THE PLANE BY USING MAPS
    ELBAZ, M
    SPEHNER, JC
    THEORETICAL COMPUTER SCIENCE, 1990, 77 (03) : 331 - 343
  • [29] Line Voronoi Diagrams Using Elliptical Distances
    Gabdulkhakova, Aysylu
    Langer, Maximilian
    Langer, Bernhard W.
    Kropatsch, Walter G.
    STRUCTURAL, SYNTACTIC, AND STATISTICAL PATTERN RECOGNITION, S+SSPR 2018, 2018, 11004 : 258 - 267
  • [30] Clustering Uncertain Data using Voronoi Diagrams
    Kao, Ben
    Lee, Sau Dan
    Cheung, David W.
    Ho, Wai-Shing
    Chan, K. F.
    ICDM 2008: EIGHTH IEEE INTERNATIONAL CONFERENCE ON DATA MINING, PROCEEDINGS, 2008, : 333 - 342