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Problems in wavelet analysis of hydrologic series and some suggestions on improvement
引用本文:WANG Hongrui,YE Letian,LIU Changming,YANG Chi and LIU Peng ( College of Water Sciences,Beijing Normal University,Beijing 100875,China, Key Laboratory for Water and Sediment Sciences,Ministry of Education,Beijing 100875,China, School of Mathematical Sciences,Peking University,Beijing 100089,China, College of Engineering Sciences,University of Region,Canada). Problems in wavelet analysis of hydrologic series and some suggestions on improvement[J]. 自然科学进展(英文版), 2007, 17(1): 80-86
作者姓名:WANG Hongrui  YE Letian  LIU Changming  YANG Chi and LIU Peng ( College of Water Sciences  Beijing Normal University  Beijing 100875  China   Key Laboratory for Water and Sediment Sciences  Ministry of Education  Beijing 100875  China   School of Mathematical Sciences  Peking University  Beijing 100089  China   College of Engineering Sciences  University of Region  Canada)
作者单位:College of Water Sciences,Beijing Normal University,Beijing 100875,China; Key Laboratory for Water and Sediment Sciences,Ministry of Education,Beijing 100875,China; School of Mathematical Sciences,Peking University,Beijing 100089,China; College of Engineering Sciences,University of Region,Canada
基金项目:国家重点基础研究发展计划(973计划)
摘    要:Applying the wavelet theory and methods to investigate the hydrologic processes such as precipitation and runoff is a hot field. However, several aspects in research are usually ignored: the effect of admissible condition of wavelet functions and the disturbance of noises for the detection of periods, the effect of the length of a hydrologic time-series on the final result, and the choice between the anomaly and the original time series for wavelet analysis. In this paper, these issues are fully discussed. Precipitation data from Lanzhou Precipitation Station are taken for case study. The result indicates that in the wavelet analysis of hydrologic series, denoise methods should be used to eliminate the influence of noises. The MexHat wavelet function satisfies the admissible condition, which ensures that the periodic properties of hydrologic processes can be well represented by using the MexHat wavelet for decomposition. The affected range of hydro-logic series which should be discarded before analysis is given. It is also suggested that the anomaly series should be used to highlight the actual undulation of the hydrologic series.


Problems in wavelet analysis of hydrologic series and some suggestions on improvement
WANG Hongrui,YE Letian,LIU Changming,YANG Chi,LIU Peng. Problems in wavelet analysis of hydrologic series and some suggestions on improvement[J]. Progress in Natural Science, 2007, 17(1): 80-86
Authors:WANG Hongrui  YE Letian  LIU Changming  YANG Chi  LIU Peng
Abstract:Applying the wavelet theory and methods to investigate the hydrologic processes such as precipitation and runoff is a hot field. However, several aspects in research are usually ignored: the effect of admissible condition of wavelet functions and the disturbance of noises for the detection of periods, the effect of the length of a hydrologic time-series on the final result, and the choice between the anomaly and the original time series for wavelet analysis. In this paper, these issues are fully discussed. Precipitation data from Lanzhou Precipitation Station are taken for case study. The result indicates that in the wavelet analysis of hydrologic series, denoise methods should be used to eliminate the influence of noises. The MexHat wavelet function satisfies the admissible condition, which ensures that the periodic properties of hydrologic processes can be well represented by using the MexHat wavelet for decomposition. The affected range of hydro-logic series which should be discarded before analysis is given. It is also suggested that the anomaly series should be used to highlight the actual undulation of the hydrologic series.
Keywords:wavelet analysis  hydrologic process  admissible condition  noise  period
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