Uncertainty analysis of streamflow drought forecast using artificial neural networks and Monte- Carlo simulation

被引:125
作者
Dehghani, Majid [1 ]
Saghafian, Bahram [1 ]
Saleh, Farzin Nasiri [2 ]
Farokhnia, Ashkan [3 ,4 ]
Noori, Roohollah [5 ]
机构
[1] Islamic Azad Univ, Tech & Engn Dept, Sci & Res Branch, Tehran, Iran
[2] Tarbiat Modares Univ, Dept Civil Engn, Tehran, Iran
[3] Tarbiat Modares Univ, Fac Agr, Dept Water Resources, Tehran, Iran
[4] Water Res Inst, Dept Water Resources, Minist Energy, Tehran, Iran
[5] Islamic Azad Univ, Tech & Engn Dept, Malard Branch, Tehran, Iran
关键词
hydrological drought; artificial neural network; uncertainty; Monte-Carlo simulation; Standardized Hydrological Drought Index; LONGITUDINAL DISPERSION COEFFICIENT; MULTIPLE LINEAR-REGRESSION; HYDROLOGICAL DROUGHT; RIVER; SELECTION; HYBRID; MODELS; ANN;
D O I
10.1002/joc.3754
中图分类号
P4 [大气科学(气象学)];
学科分类号
0706 ; 070601 ;
摘要
In this research, two scenarios of drought forecast were studied. In the first scenario, the time series of monthly streamflow were converted into the Standardized Hydrological Drought Index (SHDI), a similar index to the well-known Standardized Precipitation Index (SPI). Multi-layer feed-forward artificial neural network (FFANN) was trained with the SHDI time series to forecast the hydrological drought of Karoon River in southwestern Iran. In the second scenario, the time series of monthly streamflow discharge was forecasted directly and then converted to the SHDI. Principal component analysis (PCA) and forward selection (FS) techniques were applied to remove dependency of inputs and reduce the number of input variables, respectively. Moreover, uncertainty of SHDI and monthly streamflow discharge forecasts were investigated using a Monte-Carlo simulation approach. Findings indicated that the results of the first scenario were considerably better than the second scenario and that the SHDI adequately forecasted hydrological drought. The Monte-Carlo simulations demonstrated that all of forecasted values lie within the 95% confidence intervals.
引用
收藏
页码:1169 / 1180
页数:12
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