Paper
3 November 2008 Simulation of urban growth using a cellular automata-based model in a developing nation's region
Changlin Yin, Dingquan Yu, Honghui Zhang, Shengjing You, Guanghui Chen
Author Affiliations +
Proceedings Volume 7143, Geoinformatics 2008 and Joint Conference on GIS and Built Environment: Geo-Simulation and Virtual GIS Environments; 714314 (2008) https://doi.org/10.1117/12.812564
Event: Geoinformatics 2008 and Joint Conference on GIS and Built Environment: Geo-Simulation and Virtual GIS Environments, 2008, Guangzhou, China
Abstract
Cellular automata (CA) modeling is one of the recent advances in spatial-temporal modeling techniques to the field of urban growth dynamics. A number of CA-based models of urban growth have produced satisfactory simulations of spatial urban expansion over time. The paper explained the parameters, transformation and calibration of the SLEUTH model-one specific format of the cellular automation model, on the base of which the process of urban growth of changsha city between the year 1996 and 2005 is rebuilt. Moreover the spatial morphology of Changsha city in 2015 and 2030 is separately predicted with the method of scenario simulation. The results of analysis and simulations indicate that application of the SLEUTH model to simulation of urban growth is advisable and the accuracy of simulation is acceptable.
© (2008) COPYRIGHT Society of Photo-Optical Instrumentation Engineers (SPIE). Downloading of the abstract is permitted for personal use only.
Changlin Yin, Dingquan Yu, Honghui Zhang, Shengjing You, and Guanghui Chen "Simulation of urban growth using a cellular automata-based model in a developing nation's region", Proc. SPIE 7143, Geoinformatics 2008 and Joint Conference on GIS and Built Environment: Geo-Simulation and Virtual GIS Environments, 714314 (3 November 2008); https://doi.org/10.1117/12.812564
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Cited by 6 scholarly publications.
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KEYWORDS
Calibration

Data modeling

Roads

Statistical modeling

Electroluminescence

Statistical analysis

Geographic information systems

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