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Describing Urban Evolution with the Fractal Parameters Based on Area-Perimeter Allometry

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  • Yanguang Chen
  • Jiejing Wang

Abstract

The area-perimeter allometric scaling is an important approach for researching fractal cities, and the basic ideas and models have been researched for a long time. However, the fractal parameters based on this scaling relation have not been efficiently utilized in urban studies. This paper is devoted to developing a description method of urban evolution using the fractal parameter sets based on the area-perimeter measure relation. The novelty of this methodology is as follows: first, the form dimension and boundary dimension are integrated to characterize the urban structure and texture; second, the global and local parameters are combined to characterize an urban system and individual cities; third, an entire analytical process based on the area-perimeter scaling is illustrated. Two discoveries are made in this work: first, a dynamic proportionality factor can be employed to estimate the local boundary dimension; second, the average values of the local fractal parameters are approximately equal to the corresponding global fractal parameters of cities. By illustrating how to carry out the area-perimeter scaling analysis of Chinese cities in Yangtze River Delta in the case of remote sensing images with low resolution, we propose a possible new approach to exploring fractal systems of cities.

Suggested Citation

  • Yanguang Chen & Jiejing Wang, 2016. "Describing Urban Evolution with the Fractal Parameters Based on Area-Perimeter Allometry," Discrete Dynamics in Nature and Society, Hindawi, vol. 2016, pages 1-14, February.
  • Handle: RePEc:hin:jnddns:4863907
    DOI: 10.1155/2016/4863907
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    Cited by:

    1. Perlada, Camille D. & Orden, Alfiero K. & Cirunay, Michelle T. & Batac, Rene C., 2021. "Quantifying the organization of urban elements through the statistical distributions of their spatial spreading metrics," Physica A: Statistical Mechanics and its Applications, Elsevier, vol. 568(C).

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