4.4 Article

Hydrological Frequency Analysis in Changing Environments Based on Empirical Mode Decomposition and Metropolis-Hastings Sampling Bayesian Models

Journal

JOURNAL OF HYDROLOGIC ENGINEERING
Volume 28, Issue 9, Pages -

Publisher

ASCE-AMER SOC CIVIL ENGINEERS
DOI: 10.1061/JHYEFF.HEENG-5954

Keywords

Hydrological series; Uncertainty analysis; Empirical mode decomposition (EMD); Metropolis-Hastings (M-H) sampling; Bias estimation

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The consistency of hydrological sequences is affected by climate change and human activities, leading to significant uncertainty in hydrological frequency analysis results. The study uses the Mann-Kendall test and Hurst coefficient method to identify and test the trend of hydrological series. The empirical mode decomposition is used to obtain the trend component and perform consistency correction, while a Bayesian model with Metropolis-Hastings sampling is constructed to estimate parameters and analyze result uncertainty.
The consistency of hydrological sequences has been affected by climate change and human activities, resulting in significant uncertainty in the results of hydrological frequency analysis. The Mann-Kendall test and Hurst coefficient method are used to distinguish and test the trend of hydrological series. Based on the Mann-Kendall rank test and sliding t-test, the mutation of the hydrological series is identified and tested. The empirical mode decomposition is used to obtain the trend term, and the consistency correction is performed on the nonconsistent hydrological sequences. The Bayesian model is constructed to estimate the parameters and analyze the uncertainty of the results with the Metropolis-Hastings (M-H) sampling. Taking the annual inflow runoff series of Taolinkou Reservoir, China, as an example, the parameter estimation results of the constructed model are compared with the parameter estimation results of the analytical method. The uncertainty of the parameter estimation results before and after the separation of trend components in the hydrological series is compared. The results indicate that the Bayesian estimation method based on the empirical mode decomposition with the M-H sampling can effectively obtain parameter estimates, and the uncertainty of parameter estimation is relatively small. This study proposes a model that can identify and correct the uncertainty of hydrological series. To reduce the uncertainty of parameter estimation, a Bayesian model is introduced, which can be used for inconsistent hydrological frequency analysis. With the modified original sequence, the interval of parameter estimation becomes smaller, and the uncertainty of parameter estimation decreases. The modified series can reflect the characteristics of the decreasing trend of runoff in the basin. The analysis shows that the design value of Bayesian estimation is more stable and can effectively reduce the design values.

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