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Brief Report Parameter estimation for Muskingum routing model based on robust algorithm

  • ZHAO Chao
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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: 2009-06-30

  Revised date: 2010-02-03

  Online published: 2010-07-15

Supported by

Supported by the National Natural Science Foundation (50909084),the Natural Science Foundation of Fujian Province(2009J05107),and Xiamen University of Technology (YKJ08015R) 

Abstract

There are a variety of techniques for estimating the parameters of the Muskingum routing model. However the robustness of these methods has to be questioned because of the tendency of outliers in data to strongly influence the outcome. A robust estimation has been presented. The robustness of this estimator has been compared with the least squares method by means of synthetic data sets, in which both Gaussian random errors and outliers have been introduced. The study demonstrates that the robust estimator has the potential to reduce estimation bias in the presence of outliers, and it has an advantage over the least squares method.

Cite this article

ZHAO Chao . Brief Report Parameter estimation for Muskingum routing model based on robust algorithm[J]. Journal of University of Chinese Academy of Sciences, 2010 , 27(4) : 556 -562 . DOI: 10.7523/j.issn.2095-6134.2010.4.018

References


[1] Aldama A A. Least-squares parameter estimation for Muskingum routing
[J]. Journal of hydraulic engineering, 1990, 116(4): 580-586.

[2] Tung Y K. River flood routing by nonlinear Muskingum method
[J]. Journal of hydraulic engineering,1985,111(12): 1447-1460.

[3] Yoon J, Padmanabhan G. Parameter estimation of linear and nonlinear Muskingum models
[J]. Journal of water resources planning and managemen, ASCE ,1993,119(5): 600-610.

[4] Zhai G J. Research on parameter estimation for Muskingum mode
[J]. Hydrology,1997, 3: 40-43.

[5] Jasem M H, Ismail I E. Approximate methods for the estimation of Muskingum flood routing parameters
[J]. Water resources management, 2006,20: 979-990.

[6] Chen J J, Yang X H. Optimal parameter estimation for Muskingum model based on gray-encoded accelerating genetic algorithm
[J]. Communications in nonlinear science and numerical simulation, 2007,12: 849-858.

[7] Mohan S. Parameter estimation of nonlinear Muskingum models using genetic algorithm
[J]. Journal of hydraulic engineering,1997, 123(2): 137-142.

[8] Andrews D F, Bickel P J, Hampel F R, et al. Robust estimates of location: Survey and advances
[M]. Princeton: Princeton University press, 1972.

[9] Huber P J. Robust statistics
[M]. New York: John Wiley, 1981.

[10] Zhou J W, Huang Y C, Yang Y X, et al. Robustified least squares approaches
[M]. Wuhai: Huangzhong University of Science and Technology Press, 1995.

[11] Bao W M, Qu S M, Huang X Q, et al. Analysis of robust weighting functions for hydrological systems
[J]. Journal of Tsinghua University,2003, 43(8): 1127-1129.

[12] Zhao C, Hong H S, Bao W M, et al. Robust recursive estimation of auto-regressive updating model parameters for real-time flood forecasting . Journal of Hydrology, 2008, 349(3):376-382.

[13] Zhou J W. Classical theory of errors and robust estimation
[J]. Aota Geodetica et Cartographica Sinica,1989,2: 115-120.

[14] Rousseeuw P J. Unconventional features of positive-breakdown estimators
[J]. Statis and Pro Letters, 1994,19: 417-431.

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