Probabilistic Analysis of Long-Term Climate Drought Using Steady-State Markov Chain Approach

被引:11
作者
Azimi, Saeed [1 ]
Hassannayebi, Erfan [2 ]
Boroun, Morteza [3 ]
Tahmoures, Mohammad [4 ]
机构
[1] Univ Sistan & Baluchestan, Fac Engn, Dept Civil Engn, POB 9816745563-161, Zahedan, Iran
[2] Sharif Univ Technol, Ind Engn Dept, Tehran, Iran
[3] Univ Texas Arlington, Dept Ind Mfg & Syst Engn, Arlington, TX 76019 USA
[4] AREEO, Zanjan Agr & Nat Resources Res Ctr, Soil Conservat & Watershed Management Dept, Zanjan, Iran
关键词
Markov chain; Probabilistic analysis; Climate drought; Standardized precipitation index; HYDROLOGICAL DROUGHT; MODEL; PROPAGATION;
D O I
10.1007/s11269-020-02683-5
中图分类号
TU [建筑科学];
学科分类号
0813 ;
摘要
This study presents a steady-state Markov chain model to predict the long-term probability of drought conditions. The research aims to propose a rigorous framework for statistical analysis of drought characteristics and its trends over time for a large area of aquifers and plains in Iran. For this purpose, two meteorological indicators called the Standardized Precipitation Index (SPI), and the Groundwater Resource Index (GRI) are examined. The groundwater drought study includes more than 26,000 wells in about 600 meteorological stations over 20 years being surveyed daily. This study discusses the spatial interpolation of drought steady-state probabilities based on recorded SPI and GRI data at three intervals, i.e., 1994 to 2004, 2005-2015, and 1994 to 2015. The final zoning of the system results in an average increase in the steady-state constant of the SPI index in the first half of the whole study period to approximately 62%. While in the second period of study, the average percentage of the steady-state climatic drought was calculated to be 75%. The average amount of drought in the extended study area of the country was found to be up to 46%.
引用
收藏
页码:4703 / 4724
页数:22
相关论文
共 25 条
  • [1] BROYDEN CG, 1965, MATH COMPUT, V19, P557
  • [2] Bucior-Kwaczyska A, 2018, J ENV STUD, V27
  • [3] Cazacioc L., 2005, Mathematics in Engineering and Numerical Physics, Proceedings of the 3rd International Colloquium, P82
  • [4] Ferral A., 2017, Journal of Water and Land Development, P27
  • [5] Garg V. K., 2010, N Y SCI J, V3, P76, DOI [10.7537/marsnys031210.14, DOI 10.7537/MARSNYS031210.14]
  • [6] Gholizad A, 2017, INT J SYST DYN APPL, V6, P1, DOI 10.4018/IJSDA.2017040101
  • [7] Drought: Progress in broadening its understanding
    Haile, Gebremedhin Gebremeskel
    Tang, Qiuhong
    Li, Wenhong
    Liu, Xingcai
    Zhang, Xuejun
    [J]. WILEY INTERDISCIPLINARY REVIEWS-WATER, 2020, 7 (02):
  • [8] Hajek B, 2015, RANDOM PROCESSES FOR ENGINEERS, P1
  • [9] Jia L., 2017, Bull. Chin. Acad. Sci., V32, P62
  • [10] Forecasting of meteorological drought using Hidden Markov Model (case study: The upper Blue Nile river basin, Ethiopia)
    Khadr, Mosaad
    [J]. AIN SHAMS ENGINEERING JOURNAL, 2016, 7 (01) : 47 - 56