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遥测降雨异常值的三步抗差统计探测

  • 赵超 ,
  • 洪华生 ,
  • 朱木兰
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  • 1. 厦门理工学院水资源环境研究所, 厦门 361005;
    2. 近海海洋环境科学国家重点实验室, 厦门大学环科中心, 厦门 361005

收稿日期: 2008-11-06

  修回日期: 2009-09-03

  网络出版日期: 2010-01-15

基金资助

国家自然科学基金(50909084)、福建省自然科学基金(2009J05107)和校级引进人才项目(YKJ08015R)资助 

A three-stepwise robust statistical method for outlying rainfall observation

  • ZHAO Chao ,
  • HONG Hua-Sheng ,
  • ZHU Mu-Lan
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  • 1. Water Resources and Environmental Institute, Xiamen University of Technology, Xiamen 361005, China;
    2. State Key Laboratory of Marine Environmental Science, Environmental Science Research Center, Xiamen University, Xiamen 361005, China

Received date: 2008-11-06

  Revised date: 2009-09-03

  Online published: 2010-01-15

摘要

由于遥测降雨系统自身的原因,遥测降雨资料中常有异常值的出现.充分利用降雨分布特征以及抗差统计理论,提出一种三步抗差统计方法探测遥测降雨资料中的异常值.本方法采用Tukey fence统计方法抵御异常值的干扰,用三步的形式以适应降雨资料的分布特征.对面平均降雨量进行的分组,进一步提高方法的探测效率.数据证明,新方法的探测效果较好,且符合水文预报要求.

本文引用格式

赵超 , 洪华生 , 朱木兰 . 遥测降雨异常值的三步抗差统计探测[J]. 中国科学院大学学报, 2010 , 27(1) : 17 -26 . DOI: 10.7523/j.issn.2095-6134.2010.1.003

Abstract

A three-stepwise robust statistical method combining the robust statistical theory with distribution features of rainfall for detection of outliers in telemetry system is described. The proposed robust statistical method adopts the Tukey fence insensitive to outliers as identification bounds and presents a three-stepwise pattern to adapt the distribution of rainfall data. Moreover, the modified method based on dividing precipitation data into several groups further improves detection efficiency. The results show that the new method is suitable to the hydrological need.

参考文献


[1] Barnett V, Lewis T. Outliers in statistical data
[M].UK: John Wiley, 1994.

[2] Han J, Kamber M. Data mining: concepts and techniques
[M]. Morgan Kaufmann Publishers, 2001.

[3] Grubbs F E. Procedures for detecting outlying observations in samples
[J]. Technometrics, 1969,11(1): 1-10.

[4] Grubbs F E, Beck G. Extension of sample sizes and percentage points for significance tests of outlying observations
[J]. Technometrics, 1972, 4(14): 847-853.

[5] Singh D P. Flood frequency modeling and outliers organic geochemistry
[M]. New York: ASCE, 1980.

[6] Hu S Y. Problems with outlier test methods in flood frequency analysis
[J]. Journal of Hydrology, 1987, 96(1- 4): 375-383.

[7] Spencer C S, McCuen R H. Detection of outliers in pearson type Ⅲ data
[J]. Journal of Hydrologic Engineering, 1996,1(1): 2-10.

[8] Bounessah M, Atkin B P. An application of exploratory data analysis (EDA) as a robust non-parametric technique for geochemical mapping in a semi-arid climate
[J]. Applied Geochemistry, 2003, 18: 1185-1195.

[9] Zhou Q, Li S N, Li X P, et al. Detection of outliers and establishment of targets in external quality assessment programs
[J]. Clinica Chimica Acta, 2006, 372:94-97.

[10] Zhou Q, Shen Z Y, Li S N, et al. Robust and traditional statistical methods in the establishment of immunoglobulin E target values in external quality essessment program
[J]. Clinica Chimica Acta, 2008, 387: 66-70.

[11] Daszykowski M, Kaczmarek K, Heyden Y V, et al. Robust statistics in data analysis-A review basic concepts
[J]. Chemometrics and Intelligent Laboratory Systems, 2007, 85: 203-219.

[12] Grubbs F E. Procedures for detecting outlying observations in samples
[J]. Technometrics, 1969, 11(1):1-10.

[13] Narasimhan S, Mah R. Generalized likelihood ratio method for gross error identification
[J]. AIChE J, 1987, 33:1514-1521.

[14] Bao W M, Qu S M, Li Q S, et al. Study of estimation methods of rainfall gauge errors in remote system
[J]. Journal of Hydraulic Engineering, 2003, 4:30-33 (in Chinese). 包为民, 瞿思敏, 李清生, 等. 遥测系统降雨观测误差估计方法研究
[J]. 水利学报, 2003, 4:30-33.

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