论文

基于区域密度函数的区域空间结构与增长模式研究——以京津冀都市圈为例

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  • 1. 北京大学政府管理学院, 北京 100871;
    2. 首都师范大学资源环境与旅游学院, 北京 100037
孙铁山(1978- ),男,内蒙古人。博士,主要研究方向为城市与区域经济学。E-mail: tieshansun@hotmail.com。

收稿日期: 2008-08-14

  修回日期: 2008-10-16

  网络出版日期: 2009-07-20

基金资助

国家自然科学基金资助项目(40671046); 国家社会科学基金资助项目(07BJY070); 新世纪优秀人才支持计划资助项目(NCET06-0022)资助。

A Regional Density-Function Approach to Regional Spatial Structure and Growth Patterns —A Case Study of Beijing-Tianjin-Hebei Metropolitan Region

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  • 1. School of Government, Peking University, Beijing, 100871;
    2. Resource, Environment & Tourism College, Capital Normal University, Beijing, 100037

Received date: 2008-08-14

  Revised date: 2008-10-16

  Online published: 2009-07-20

摘要

区域密度函数是分析区域空间结构及其变动趋势的有效工具,但其在实证研究中的应用尚比较少见。现有研究大多使用单中心密度函数,研究局限于单中心城市区域。探讨了适用于多中心城市区域的区域密度函数的形式,并进一步将其应用于对京津冀都市圈空间结构特征及区域增长模式的分析。使用探索性空间数据分析方法分析区域人口密度分布发现,京津冀都市圈具有多中心空间结构特征。分别应用单中心和多中心区域密度函数分析京津冀都市圈空间结构与增长模式,单中心密度函数的分析显示京津冀都市圈的主要中心城市尚处于向心集聚的发展阶段,而多中心密度函数的分析则显示京津冀都市圈呈现集聚与扩散并存的空间发展趋势,并且不同层次的中心城市表现出三种不同的增长模式,分别为去中心化扩散、中心增长型扩散和向心集聚。由于多中心区域密度函数综合考虑多个中心对区域人口密度分布的影响,因此能更准确地反映京津冀都市圈人口密度分布的变化趋势。

本文引用格式

孙铁山, 李国平, 卢明华 . 基于区域密度函数的区域空间结构与增长模式研究——以京津冀都市圈为例[J]. 地理科学, 2009 , 29(4) : 500 -507 . DOI: 10.13249/j.cnki.sgs.2009.04.500

Abstract

The study of regional spatial structure and growth patterns has been of interest to those concerned with regional planning and analysis. Spatial structure can be defined in various ways, and one major perspective relates to investigating the distribution of population densities. The population density function, which has been applied widely within the context of an urban area, can be extended to analyzing regional spatial structure and growth patterns. However, most of the empirical studies so far conducted have employed the density function based on the monocentric model, which is not appropriate for modeling the modern metropolitan region that usually takes a polycentric form. This study first discusses the form of polycentric regional density function, and then applies it to the Beijing-Tianjin-Hebei metropolitan region. The polycentric density function is assumed to be an aggregate of the individual monocentric density functions of the various regional urban centers. Through the exploratory spatial data analysis of the population density distribution, we find that the Beijing-Tianjin-Hebei metropolitan region does have a polycentric spatial structure with four regional density centers: Beijing, Tianjin, Baoding and Shijiazhuang. We test the most commonly used monocentric regional density function form, the square root negative exponential density function, and the results show that it is basically applicable to our analysis. Then we apply both the monocentric and polycentric density functions to study the spatial structure and growth patterns of the Beijing-Tianjin-Hebei metropolitan region during the period from 1990 to 2000. The analysis with the monocentric density function shows population still concentrate into the major urban centers of the region, while the analysis with the polycentric density function finds the coexistence of concentration and dispersion of population in the region, and reveals three different growth patterns of the urban centers at the different levels, which are the dispersion pattern through decentralization, and growth and the concentration pattern. The study shows the polycentric density function, taking the effects of the multi-urban centers on the regional population distribution into consideration, can reveal the regional growth patterns more accurately and is more suitable to the analysis for the polycentric urban region.

参考文献

[1] 崔功豪, 魏清泉, 陈宗兴编著. 区域分析与规划 [M]. 北京: 高等教育出版社, 1999.
[2] Clark C. Urban population densities [J]. Journal of Royal Statistics Society, 1951, 114 (4): 490-496.
[3] Parr J B. A population-density approach to regional spatial structure [J]. Urban Studies, 1985, 22 (4): 289-303.
[4] Parr J B. The development of spatial structure and regional economic growth [J]. Land Economics, 1987, 63 (2): 113-127.
[5] Barkley D L, Henry M S, Bao S. Identifying "spread" versus "backwash" effects in regional economic areas: A density functions approach [J]. Land Economics, 1996, 72 (3): 336-357.
[6] 王法辉, 金凤君, 曾光. 区域人口密度函数与增长模式: 兼论城市吸引范围划分的GIS方法 [J]. 地理研究, 2004, 23 (1): 97~103.
[7] 年福华, 姚士谋, 陈振光. 试论城市群区域内的网络化组织 [J]. 地理科学, 2002, 22 (5): 568~573.
[8] Parr J B. The form of the regional density function [J]. Regional Studies, 1985, 19 (6): 535-546.
[9] Mills E S. An aggregative model of resource allocation in a metropolitan area [J]. American Economic Review, 1967, 57 (2): 197-210.
[10] Muth R. Cities and Housing [M]. Chicago, Illinois: University of Chicago Press, 1969.
[11] Anas A, Arnott R, Small K A. Urban spatial structure [J]. Journal of Economic Literature, 1998, 36 (3): 1426-1464.
[12] Song S. The distribution of population in a contemporary metropolitan area: the case of Orange county[R]. Working Paper, UCTC No. 44, 1991.
[13] Griffith D A. Evaluating the transformation from a monocentric to a polycentric city [J]. Professional Geographer, 1981, 33 (2): 189-196.
[14] Heikkila E, Gordon P, Kim J, Peiser R, Richardson H, Dale-Johnson D. What happened to the CBD-distance gradient? Land values in a polycentric city [J]. Environment and Planning A, 1989, 21 (2): 221-232.
[15] Le Gallo J., Ertur C. Exploratory spatial data analysis of the distribution of regional per capita GDP in Europe, 1980-1995. Papers in Regional Science, 2003, 82 (2): 175-201.
[16] 张学良. 探索性空间数据分析模型研究. 当代经济管理, 2007, 29 (2): 26-29.
[17] Cliff A D, Ord J K. Spatial Processes: Models and Applications. London: Pion, 1981.
[18] Anselin L. Local indicators of spatial association - LISA. Geographical Analysis, 1995, 27 (2): 93-115.
[19] 何 江, 张馨之. 中国区域人均GDP增长速度的探索性空间数据分析. 统计与决策, 2006, 11: 72~74.
[20] Box G E P, Cox D R. An analysis of transformations [J]. Journal of the Royal Statistical Society (Series B), 1964, 26 (2): 211-246.
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