FRACTAL DIMENSION ESTIMATES OF A FRAGMENTED LANDSCAPE - SOURCES OF VARIABILITY

被引:37
作者
LEDUC, A
PRAIRIE, YT
BERGERON, Y
机构
[1] Groupe de Recherche en Ecologie Forestière (GREF), Département des Sciences Biologiques, Université du Québec à Montréal, Montréal, H3C 3P8, Québec
[2] Groupe de Recherche Interuniversitaire en Limnologie (GRIL), Département des Sciences Biologiques, Université du Québec à Montréal, Montréal, H3C 3P8, Québec
关键词
SEMIVARIOGRAM; ANISOTROPY; GRAIN SIZE EFFECT; SCALE EFFECT;
D O I
10.1007/BF00129239
中图分类号
Q14 [生态学(生物生态学)];
学科分类号
071012 ; 0713 ;
摘要
Although often seen as a scale-independent measure, we show that the fractal dimension of the forest cover of the Cazaville Region changes with spatial scale. Sources of variability in the estimation of fractal dimensions are multiple. First, the measured phenomenon does not always show the properties of a pure fractal for all scales, but rather exhibits local self-similarity within certain scale ranges. Moreover, some sampling components such as area of sampling unit, the use of a transect in the estimation of the variability of a plane, the location, and the orientation of a transect all affect, to different degrees, the estimation of the fractal dimension. This paper assesses the relative importance of these components in the estimation of the fractal dimension of the spatial distribution of woodlots in a fragmented landscape. Results show that different sources of variability should be considered when comparing fractal dimensions from different studies or regions.
引用
收藏
页码:279 / 286
页数:8
相关论文
共 20 条
[1]  
Bramley R.G., White R.E., An analysis of variability in the activity of nitrifiers in soil under pasture. II Some problems in the geostatistical analysis of biological soil properties, Aust. J. Soil Res., 29, pp. 109-122, (1991)
[2]  
Burgess T.M., Webster R., Optimal interpolation and isarithmic mapping of soil properties, J. Soil Sci., 31, pp. 315-331, (1981)
[3]  
Burlando B., The fractal dimension of taxonomic systems, J. Theor. Biol., 146, pp. 99-114, (1990)
[4]  
Burrough P.A., Fractal dimension of landscapes and other environmental data, Nature, 294, pp. 240-242, (1981)
[5]  
Burrough P.A., Multiscale sources of spatial variation in soil. I. Application of fractal concepts to nested levels of soil variation, J. Soil Sci., 34, pp. 577-597, (1983)
[6]  
Burrough P.A., Multiscale sources of spatial variation in soil. II. A non-brownian fractal model and its application in soil survey, J. Soil Sci., 34, pp. 577-597, (1983)
[7]  
Burrough P.A., Spatial aspect of ecological data, Data analysis in community and landscape ecology, pp. 213-251, (1987)
[8]  
Collins S.L., Glenn S.M., A hierarchical analysis of species abundance patterns in grassland vegetation, Am. Nat., 135, pp. 633-648, (1990)
[9]  
Frontier S., Legendre P., Application of fractal theory to ecology, Developments in numerical ecology, pp. 335-378, (1987)
[10]  
Journel A.G., Huijbregts C., Mining geostatistics, (1978)