Fuzzy inference of spatial gradation of slope positions
Received date: 2006-12-26
Revised date: 2007-05-22
Online published: 2007-11-25
Supported by
国家自然科学基金资助项目(40501056);中国科学院地理科学与资源研究所三期创新项目"典型地貌形态特征提取研究";中国科学院"百人计划"项目;中国科学院创新团队国际合作伙伴计划"人类活动与生态系统变化"(CXTD-Z2005-1)
An important characteristic of slope positions (e.g. backslope, footslope) is that the transition between them is gradual. And the quantification of gradual transition of slope positions is very useful in many terrain-related geographical or ecological modelling (such as soil erosion on slope, soil surveying and mapping), especially on fine scale. Among current approaches of fuzzy slope position which are based on the gridded DEMs, fuzzy k-means approaches often focus on the parameter space and ignore the spatial information. Moreover, this type of approach can not extract some slope positions when they just exist with a very small proportion of application area. And the rule-based approach requires intensive operations and has a high demand for user knowledge of local landform. So the practicability is limited. This paper proposed a similarity-based approach to quantitative fuzzy representation of spatial gradation of slope positions. This approach includes two steps: the first is to extract the typical locations of each slope position. Then based on both local topographic attributes and regional terrain index, the similarity between other locations and typical locations is computed. This approach is carried out in both attribute domain (i.e. parameter space) and spatial domain. Both local topographic information and terrain context are taken into account. Application shows that results of proposed approach can quantitatively describe the spatial gradation of slope positions (such as ridge, slope shoulder, back slope, footslope, and valley). The analysis combining with spatial gradual transition of sand percentages in the A horizon of soil samples also indicates the reasonability of the results of the proposed approach.
Key words: slope position; spatial gradation; similarity; fuzzy inference; gridded DEM
QIN Cheng-zhi, ZHU A-xing, SHI Xun, LI Bao-lin, PEI Tao, ZHOU Cheng-hu . Fuzzy inference of spatial gradation of slope positions[J]. GEOGRAPHICAL RESEARCH, 2007 , 26(6) : 1165 -1175 . DOI: 10.11821/yj2007060011
[1] 姚华荣,杨志峰,崔保山. GIS支持下的澜沧江流域云南段土壤侵蚀空间分析.地理研究,2006,25(3):421~429.
[2] 李小建,乔家君.地形对山区农田人地系统投入产出影响的微观分析——河南省巩义市吴沟村的实证研究.地理研究,2004,23(6):717~726.
[3] 周启鸣,刘学军.数字地形分析.北京:科学出版社,2006.
[4] Conacher A, Dalrymple J. The nine unit landsurface model:An approach to pedogeomorphic research.Geoderma,1977,18(1):1~54.
[5] Pennock D J, Zebarth B J, De Jong E. Landform classification and soil distribution in hummocky terrain, Saskatchewan, Canada.Geoderma,1987,40(3-4):297~315.
[6] Ventura S, Irvin B. Automated landform classification methods for soil-landscape studies. In: Wilson J, Gallant J.Terrain Analysis: Principles and Applications.New York:John Wiley & Son, 2000.267~294.
[7] Schmidt J, Hewitt A. Fuzzy land element classification from DTMs based on geometry and terrain position. Geoderma, 2004, 121:243~256.
[8] Gerrard A. Soil variations on hillslopes in humid temperate climates. Geomorphology,1990,3:225~244.
[9] 汤国安,杨玮莹,杨昕,等.对DEM地形定量因子挖掘中若干问题的探讨.测绘科学,2003,28(1):28~31.
[10] MacMillan R, Pettapiece W, Nolan S, et al.A generic procedure for automatically segmenting landforms into landform elements using DEMs, heuristic rules and fuzzy logic.Fuzzy Sets and Systems,2000,113(1):81~109.
[11] Zadeh L.Fuzzy sets.Information and Control,1965,8:338~353.
[12] 朱阿兴,李宝林,杨琳,等. 基于GIS、模糊逻辑和专家知识的土壤制图及其在我国应用前景.土壤学报,2005,42(5):844~851.
[13] 朱阿兴,裴韬,乔建平,等.基于专家知识的滑坡危险性模糊评估方法.地理科学进展,2006,25(4):1~12.
[14] Skidmore A.Terrain position as mapped from a gridded digital elevation model.International Journal of Geographical Information Systems,1990,4(1):33~49.
[15] Irvin B, Ventura S, Slater B.Fuzzy and isodata classification of landform elements from digital terrain data in Pleasant Valley, Wisconsin.Geoderma,1997,77(2-4):137~154.
[16] De Bruin S, Stein A. Soil-landscape modeling using fuzzy c-means clustering of attribute data derived from a Digital Elevation Model (DEM).Geoderma,1998,83(1-2):17~33.
[17] Burrough P, van Gaans P, MacMillan R. High-resolution landform classification using fuzzy k-means.Fuzzy Sets and Systems,2000,113(1):37~52.
[18] Wood J. The Geomorphological Characterisation of Digital Elevation Models. PhD Thesis. University of Leicester, 1996.
[19] Zhu A-X.A similarity model for representing soil spatial information.Geoderma,1997,77(2-4):217~242.
[20] Shi X, Zhu A-X, Wang R-X. Deriving fuzzy representations of some special terrain features based on their typical locations. In: Cobb M, Petry F, Robinson V,(eds. ).Fuzzy Modeling with Spatial Information for Geographic Problems. Berlin: Springer-Verlag, 2005.233~251.
[21] Shi X, Zhu A-X, Burt J E, et al.A case-based reasoning approach to fuzzy soil mapping. Soil Science Society of America Journal,2004,68:885~894.
[22] Zhu A-X, Band L. A knowledge-based approach to data integration for soil mapping. Canadian Journal of Remote Sensing,1994,20(4):408~418.
[23] Ruhe R. Quaternary Landscapes. Iowa University Press, 1969.
[24] Nizeyimana E, Bicki T. Soil and soil-landscape relationships in the north central of Rwanda, East-Central Africa. Soil Science,1992,153:225~236.
[25] Shary P, Sharaya L, Mitusov A. Fundamental quantitative methods of land surface analysis.Geoderma,2002,107(1-2):1~32.
[26] Peucker T, Douglas D.Detection of surface specific points by local parallel processing of discrete terrain elevation data.Computer Graphics and Image Processing,1975,4:375~387.
[27] O'Callaghan J, Mark D.The extraction of drainage networks from digital elevation data. Computer Vision, Graphics, and Image Processing,1984,28:323~344.
/
| 〈 |
|
〉 |