Methodological approach for the analysis of groundwater quality in the framework of the Groundwater Directive

被引:0
作者
Juan Grima
Juan Antonio Luque-Espinar
Juan Angel Mejía
Ramiro Rodríguez
机构
[1] Instituto Geológico y Minero de España (IGME),División Ciencias de la Vida, Departamento de Ciencias Ambientales
[2] Universidad de Guanajuato,undefined
[3] Campus Irapuato-Salamanca,undefined
[4] Instituto de Geofísica,undefined
[5] UNAM,undefined
[6] Ciudad Universitaria,undefined
来源
Environmental Earth Sciences | 2015年 / 74卷
关键词
Water Framework Directive; River basin management; Groundwater; Impact assessment; Resources; Sustainability; Water resources;
D O I
暂无
中图分类号
学科分类号
摘要
All countries of the European Union are required to determine the evolution of groundwater quality, including trend assessment. With this aim, the Water Framework Directive advises using standardized statistical analysis, like least squares regression. But this methodology is not applicable to all situations and what’s more, does not offer a sound methodological framework. There are many statistical procedures to evaluate temporal behaviour of environmental data but, when applied unconnectedly, erroneous conclusions can be reached due to bias of assuming partial or particular conducts. In this paper, a methodology for studying such information is proposed, integrating most common methods for time series analysis. To provide a sound scientific basis to the methodology, statistic intervals combined with trend assessment are proposed, after adjusting a regression curve and applying smoothing techniques to select the baseline level. Confidence intervals have been used when a threshold value does exist. Whether it is not fixed or the baseline level exceeds the standard, prediction intervals were employed. The approach has been analysed at Plana de Vinaroz Groundwater Body (PV). As a result, PV is classed of poor chemical status in regard to diffuse pollution and sea water intrusion, and consequently a programme of measures is necessary. In relation with marine intrusion, a regional downward trend has been found, showing no further deterioration. An additional outcome of the procedure is a methodological framework for the systematic review of the relevant information for evaluation of Groundwater Body chemical status, which includes additional steps to check the effectiveness of the programme of measures and update the baseline level periodically. The proposed methodology, based on procedures usually applied separately, provides a comprehensive framework for groundwater quality data analysis. It will allow more rigorous implementation objectives of the Directive. Results obtained for the developed case are more robust from the statistical point of view, because all hypotheses have been contemplated.
引用
收藏
页码:4039 / 4051
页数:12
相关论文
共 33 条
[1]  
Cleveland WS(1979)Robust locally weighted regression and smoothing scatter-plots J Am Stat Assoc 74 829-836
[2]  
Coetsiers M(2009)Natural background levels and threshold values for groundwater in fluvial Pleistocene and Tertiary marine aquifers in Flanders, Belgium Environ Geol 57 1155-506
[3]  
Blaser P(1950)Analysis of extreme values Ann Math Stat 21 488-265
[4]  
Martens K(2005)Aplicación del método bootstrap al contraste de hipótesis en la investigación educativa Revista de Educación Núm 336 251-933
[5]  
Walraevens K(1980)Inferences Concerning the Mean of the Gamma Distribution J Am Assoc 75 929-4869
[6]  
Dixon WJ(2008)Comparison of selection methods to deduce natural background levels for groundwater units Environ Sci Technol 42 4863-4073
[7]  
Gil Flores J(2006)The Regional Kendall test for trend Environ Sci Technol 40 4066-307
[8]  
Grice JV(2002)Techniques of water-resources investigations of the United States Geological Survey. Book 4, Hydrologic Analysis and Interpretation. Statistical Methods in Water Resources Environ Sci Pollut Res Int 14 297-78
[9]  
Bain LJ(2008)Normal-based methods for a gamma distribution: prediction and tolerance intervals and stress-strength reliability Technometrics 50 69-1205
[10]  
Griffioen J(1971)Confidence intervals for linear functions of the normal mean and variance Ann Math Stat 42 1187-259