Nonstationary flood coincidence risk analysis using time-varying copula functions

被引:35
作者
Feng, Ying [1 ,2 ]
Shi, Peng [1 ,2 ]
Qu, Simin [1 ,2 ]
Mou, Shiyu [1 ,2 ]
Chen, Chen [1 ,2 ]
Dong, Fengcheng [1 ,2 ]
机构
[1] Hohai Univ, State Key Lab Hydrol Water Resources & Hydraul En, Nanjing 210098, Peoples R China
[2] Hohai Univ, Coll Hydrol & Water Resources, Nanjing 210098, Peoples R China
基金
中国国家自然科学基金;
关键词
FREQUENCY-ANALYSIS; RETURN PERIOD; RIVER-BASIN; MULTIVARIATE; DESIGN; RUNOFF; MODELS; SERIES; TESTS;
D O I
10.1038/s41598-020-60264-3
中图分类号
O [数理科学和化学]; P [天文学、地球科学]; Q [生物科学]; N [自然科学总论];
学科分类号
07 ; 0710 ; 09 ;
摘要
The coincidence of flood flows in a mainstream and its tributaries may lead to catastrophic floods. In this paper, we investigated the flood coincidence risk under nonstationary conditions arising from climate changes. The coincidence probabilities considering flood occurrence dates and flood magnitudes were calculated using nonstationary multivariate models and compared with those from stationary models. In addition, the "most likely" design based on copula theory was used to provide the most likely flood coincidence scenarios. The Huai River and Hong River were selected as case studies. The results show that the highest probabilities of flood coincidence occur in mid-July. The marginal distributions for the flood magnitudes of the two rivers are nonstationary, and time-varying copulas provide a better fit than stationary copulas for the dependence structure of the flood magnitudes. Considering the annual coincidence probabilities for given flood magnitudes and the "most likely" design, the stationary model may underestimate the risk of flood coincidence in wet years or overestimate this risk in dry years. Therefore, it is necessary to use nonstationary models in climate change scenarios.
引用
收藏
页数:12
相关论文
共 60 条
[1]   Contrasting response of rainfall extremes to increase in surface air and dewpoint temperatures at urban locations in India [J].
Ali, Haider ;
Mishra, Vimal .
SCIENTIFIC REPORTS, 2017, 7
[2]   Efficient Bayesian inference for stochastic time-varying copula models [J].
Almeida, Carlos ;
Czado, Claudia .
COMPUTATIONAL STATISTICS & DATA ANALYSIS, 2012, 56 (06) :1511-1527
[3]  
[Anonymous], 2007, Water Science and Technology Library No. 56
[4]  
[Anonymous], 2014, Dependence Modeling With CopulasM
[5]  
[Anonymous], 1959, ANN LISUP, V8, P229
[6]  
[Anonymous], 2017, NPCP SOME NONPARAMET
[7]   Flood coincidence analysis of Poyang Lake and Yangtze River: risk and influencing factors [J].
Bing Jianping ;
Deng Pengxin ;
Zhang Xiang ;
Lv Sunyun ;
Marani, Marco ;
Yi, Xiao .
STOCHASTIC ENVIRONMENTAL RESEARCH AND RISK ASSESSMENT, 2018, 32 (04) :879-891
[8]  
Bucher A, 2013, DEPENDENT MULTIPLIER, V22
[9]   Detecting changes in cross-sectional dependence in multivariate time series [J].
Buecher, Axel ;
Kojadinovic, Ivan ;
Rohmer, Tom ;
Segers, Johan .
JOURNAL OF MULTIVARIATE ANALYSIS, 2014, 132 :111-128
[10]   Testing for multivariate trends in hydrologic frequency analysis [J].
Chebana, Fateh ;
Ouarda, Taha B. M. J. ;
Thuy Chinh Duong .
JOURNAL OF HYDROLOGY, 2013, 486 :519-530