DocumentCode :
527379
Title :
Comparison and analysis for the calculation methods of fractal dimension of river system
Author :
Sun Gui-kai ; Liu Fang-gui ; Liu Ning ; Wang Chun-an ; Mo Chong-xun ; Du Qun-chao
Author_Institution :
Key Lab. of Disaster Prevention & Struct., Safety Minist. of Educ., Nanning, China
Volume :
6
fYear :
2010
fDate :
10-12 Aug. 2010
Firstpage :
3030
Lastpage :
3032
Abstract :
The calculation of fractal dimension of river system is the prime issue in studying the fractal characteristics of valley and defining the fractal type, which is significant to the development of valley concentration flow theory. Concerning the inconsistent results on the diverse calculation methods of valley fractal dimension, therefore, this paper analyzes from the angles of river network forming and valleys difference. According to the quantitative geomorphology theory, it puts forward the proposition that the attraction factor of a valley is the right angle consisting of branch angle, chain length and “critical distance”. Combined with the theories of the finiteness and self-affinity of the water system, the mathematical relations between dimensions of different spaces and kinds are clarified and the factors that influence the values of fractal dimension are analyzed. Different dimension values are calculated and compared through the DEM grid data of the three valleys so as to demonstrate the impact of those factors on the distinct dimension calculation methods.
Keywords :
fractals; rivers; water resources; DEM grid data; fractal dimension calculation method; quantitative geomorphology theory; river network; river system; valley concentration flow theory; water system; Computer simulation; Data mining; Fractals; Hydrology; Numerical analysis; Rivers; attraction factor; dimension; finiteness of river system development; self-affinity; self-similarity;
fLanguage :
English
Publisher :
ieee
Conference_Titel :
Natural Computation (ICNC), 2010 Sixth International Conference on
Conference_Location :
Yantai, Shandong
Print_ISBN :
978-1-4244-5958-2
Type :
conf
DOI :
10.1109/ICNC.2010.5582353
Filename :
5582353
Link To Document :
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