Intermediate cities: a Mexico-China comparison

被引:0
作者
Neme Castillo, Omar [1 ]
Valderrama Santibanez, Ana Lilia [1 ]
Briseno Perezyera, Jose Israel [1 ]
机构
[1] Inst Politecn Nacl, Escuela Super Econ, Mexico City, DF, Mexico
来源
REVISTA DIGITAL MUNDO ASIA PACIFICO | 2019年 / 8卷 / 15期
关键词
Intermediate cities; Pareto distribution; Zipf's law; urban GDP; Mexico; China; CITY SIZE DISTRIBUTION; ZIPFS LAW; DISTRIBUTIONS;
D O I
10.17230/map.v8.i15.03
中图分类号
K9 [地理];
学科分类号
0705 ;
摘要
Since their economic reforms, Mexico and China have registered a rapid urban expansion that modified the distribution of the urban system leading to a higher relative weight of the intermediate cities. This paper aims to examine the cities' size dispersion for both economies in 2005 and 2010, respectively. The original and adjusted range-size equation is used in addition to an econometric methodology of Ordinary Least Squares of mobile ranges to estimate the Pareto coefficient. The size is defined according to each city's GDP of at least 15, 000 inhabitants, instead of using the population as a measure of size, representing an original aspect of the paper. The hypothesis is a Pareto exponent lower than the unit. Estimates by subsamples suggest the existence of relatively equal size distribution of cities in both nations. As the main intermediate cities are grouped into comparatively equitable urban systems, it is accepted that the higher relative economic weight of intermediate cities explains the deviation of the exponent. The main limitation is the availability of data which means a disparity of years between economies.
引用
收藏
页码:42 / 58
页数:17
相关论文
共 23 条
  • [1] [Anonymous], 1996, SELF ORG EC
  • [2] Zipf's law and city size distribution: A survey of the literature and future research agenda
    Arshad, Sidra
    Hu, Shougeng
    Ashraf, Badar Nadeem
    [J]. PHYSICA A-STATISTICAL MECHANICS AND ITS APPLICATIONS, 2018, 492 : 75 - 92
  • [3] The city size distribution debate: Resolution for US urban regions and megalopolitan areas
    Berry, Brian J. L.
    Okulicz-Kozaryn, Adam
    [J]. CITIES, 2012, 29 : S17 - S23
  • [4] Branas P, 2014, 17 ENC EC APL GRAN G
  • [5] There is More than a Power Law in Zipf
    Cristelli, Matthieu
    Batty, Michael
    Pietronero, Luciano
    [J]. SCIENTIFIC REPORTS, 2012, 2
  • [6] China's development policies and city size distribution: An analysis based on Zipf's law
    Fang, Li
    Li, Peng
    Song, Shunfeng
    [J]. URBAN STUDIES, 2017, 54 (12) : 2818 - 2834
  • [7] PARETO OR LOG-NORMAL? BEST FIT AND TRUNCATION IN THE DISTRIBUTION OF ALL CITIES
    Fazio, Giorgio
    Modica, Marco
    [J]. JOURNAL OF REGIONAL SCIENCE, 2015, 55 (05) : 736 - 756
  • [8] Zipf's law for cities: An explanation
    Gabaix, X
    [J]. QUARTERLY JOURNAL OF ECONOMICS, 1999, 114 (03) : 739 - 767
  • [9] Gabaix X, 2004, HDB REGIONAL URBAN E, V4, P2431
  • [10] Rank-1/2: A Simple Way to Improve the OLS Estimation of Tail Exponents
    Gabaix, Xavier
    Ibragimov, Rustam
    [J]. JOURNAL OF BUSINESS & ECONOMIC STATISTICS, 2011, 29 (01) : 24 - 39