Nonstationary spatial interpolation methad for urban model development

被引:0
|
作者
Vichiensan, Varameth
Paez, Antonio
Kawai, Kenji
Miyamoto, Kazuaki
机构
[1] Kasetsart Univ, Fac Engn, Bangkok 10900, Thailand
[2] McMaster Univ, Sch Geog & Earth Sci, Hamilton, ON L8S 4K1, Canada
[3] Road Dept, Publ Works Off, Karasuyamamachi, Tochigi, Japan
[4] Musashi Inst Technol, Fac Environm & Informat Studies, Tuzuki Ku, Yokohama, Kanagawa 2240015, Japan
来源
关键词
D O I
暂无
中图分类号
TU [建筑科学];
学科分类号
0813 ;
摘要
In some situations in urban modeling practice, data cannot be preserved at the highest possible level of resolution. For example, when data from different sources are collated, the areal partitioning systems may not be compatible with each, other. In other cases, related but separated models (e.g., urban transportation land use and environmental models) may have been designed to operate at different spatial scales, posing a challenge to any efforts to link them. In these and similar situations, a method for interpolating data is required to produce compatible zoning systems or data at a desired level of resolution. A nonstationary (location-specific) spatial interpolation method, which has various potential applications in transportation as well as urban modeling, is proposed. The method combines the concept of location-specific parameters of a geographically weighted regression model and the concept of variogram function of kriging used to model spatial autocorrelation. Two case studies are presented to illustrate the application of the method in situations that are common in urban and transportation analysis. The results suggest that the method can be a useful alternative for spatial interpolation when nonstationarity and spatial autocorrelation appear coincidentally in the analysis. The model is therefore expected to help to improve the performance of urban models by providing more accurate data at desired levels of resolution.
引用
收藏
页码:103 / 111
页数:9
相关论文
共 50 条
  • [41] A Practice of Cumulative CA Model for Urban Spatial Development Simulations Using Vector Datasets
    Qi Yi
    Xu Jiangang
    Chen Changyong
    Zong Yueguang
    2009 INTERNATIONAL FORUM ON INFORMATION TECHNOLOGY AND APPLICATIONS, VOL 2, PROCEEDINGS, 2009, : 108 - +
  • [42] Spatial variability and interpolation of stochastic weather simulation model parameters
    Johnson, GL
    Daly, C
    Taylor, GH
    Hanson, CL
    JOURNAL OF APPLIED METEOROLOGY, 2000, 39 (06): : 778 - 796
  • [43] Measuring spatial nonstationary effects of POI-based mixed use on urban vibrancy using Bayesian spatially varying coefficients model
    Wang, Zhensheng
    Lu, Feidong
    Liu, Zhaohui
    Tu, Wei
    Nie, Ke
    Du, Qingyun
    Li, Qingquan
    Wu, Zhiqiang
    INTERNATIONAL JOURNAL OF GEOGRAPHICAL INFORMATION SCIENCE, 2023, 37 (02) : 339 - 359
  • [44] DYNAMIC SPATIAL URBAN MODEL - GENERALIZATION OF FORRESTER URBAN-DYNAMICS MODEL
    BURDEKIN, R
    URBAN SYSTEMS, 1979, 4 (02): : 93 - 120
  • [45] A spatial data model for urban spatial–temporal accessibility analysis
    Zhangcai Yin
    Zhanghaonan Jin
    Shen Ying
    Sanjuan Li
    Qingquan Liu
    Journal of Geographical Systems, 2020, 22 : 447 - 468
  • [46] ESTIMATION, PREDICTION, AND INTERPOLATION FOR NONSTATIONARY SERIES WITH THE KALMAN FILTER
    GOMEZ, V
    MARAVALL, A
    JOURNAL OF THE AMERICAN STATISTICAL ASSOCIATION, 1994, 89 (426) : 611 - 624
  • [47] Urban Spatial Development: a Real Options Approach
    Tan Lee
    Jyh-Bang Jou
    The Journal of Real Estate Finance and Economics, 2010, 40 : 161 - 187
  • [48] URBAN SPATIAL DEVELOPMENT WITH DURABLE BUT REPLACEABLE CAPITAL
    WHEATON, WC
    JOURNAL OF URBAN ECONOMICS, 1982, 12 (01) : 53 - 67
  • [49] Spatial Planning and Urban Development: Critical Perspectives
    Langegger, Sig
    Johnson, Jennifer Steffel
    JOURNAL OF PLANNING EDUCATION AND RESEARCH, 2012, 32 (03) : 374 - 376
  • [50] Futuristic aspects of spatial development of urban areas
    Kietlin´ski, Wieslaw
    Pytel, Anna
    Prace Naukowe Instytutu Budownictwa Politechniki Wroclawskiej, 2008, (91): : 385 - 392