Multivariate geostatistical analysis of soil contaminations

被引:33
作者
Einax, JW [1 ]
Soldt, U [1 ]
机构
[1] Friedrich Schiller Univ, Inst Inorgan & Analyt Chem, D-07743 Jena, Germany
来源
FRESENIUS JOURNAL OF ANALYTICAL CHEMISTRY | 1998年 / 361卷 / 01期
关键词
Heavy Metal; Industrial Production; Spatial Correlation; Emission Source; Soil Contamination;
D O I
10.1007/s002160050826
中图分类号
O65 [分析化学];
学科分类号
070302 ; 081704 ;
摘要
Soil is one of the most endangered compartments of our environment. The input of pollutants into the soil caused by industrial production, agriculture, and other human activities is a problem of high relevance. A contour analysis of soil contamination is the first step to characterize the size and magnitude of pollution and to detect emission sources of heavy metals. The evaluation and assessment of the large number of measured samples and pollutants require the use of efficient statistical methods which are able to discover both spatial and multivariate relationships. The evaluation of the presented case study - soil contamination by heavy metals - is carried out by means of multivariate geostatistical methods, also described as theory of Linear coregionalization. Multivariate geostatistics connects the advantages of common geostatistical methods (spatial correlation) and multivariate data analysis (multivariate relationships). In the given case study of soil pollution by heavy metal emissions it is excellently possible to detect multivariate spatial correlations between different heavy metals in the soil and to determine their common emission sources. These emission sources are located in the area under investigation.
引用
收藏
页码:10 / 14
页数:5
相关论文
共 17 条
[1]  
AKIN H, 1988, PRAKTISCHE GEOSTATIS
[2]  
[Anonymous], 1983, 38414 DIN 7
[3]  
Cressie NA, 1991, STAT SPATIAL DATA
[4]   GEOSTATISTICAL INVESTIGATIONS OF POLLUTED SOILS [J].
EINAX, J ;
SOLDT, U .
FRESENIUS JOURNAL OF ANALYTICAL CHEMISTRY, 1995, 351 (01) :48-53
[5]  
Grzebyk M., 1994, P 17 INT BIOM C HAM, V1, P19
[6]  
Journel AG., 1978, Mining geostatistics
[7]  
Matheron G., 1965, Regionalized Variables and Their Estimation
[8]  
MATHERON G, 1982, PUBLICATION CTR GEOS, V372
[9]  
PANNATIER Y, 1994, VARIOWIN V 2 1
[10]  
RASPA G, 1993, QUANT GEO G, V5, P793