An interval two-stage fuzzy fractional programming model for planning water resources management in the coastal region-A case study of Shenzhen, China

被引:9
作者
Li, Xiaoyang [1 ]
Huang, Guohe [1 ,2 ]
Wang, Shuguang [3 ]
Li, Yongping [4 ]
Zhang, Xiaoyue [2 ]
Zhou, Xiong [5 ]
机构
[1] Shandong Univ, Sch Environm Sci & Engn, Qingdao 266237, Peoples R China
[2] Univ Regina, Inst Energy, Environm & Sustainable Communities, Regina, SK S4S0A2, Canada
[3] Shandong Univ, Sch Environm Sci & Engn, Shandong Key Lab Water Pollut Control & Resource R, Qingdao 266237, Peoples R China
[4] Beijing Normal Univ, Environm & Energy Syst Engn Res Ctr, Sch Environm, Beijing 100875, Peoples R China
[5] Beijing Normal Univ, China Canada Ctr Energy Environm & Ecol Res, UofR BNU, Beijing 100875, Peoples R China
关键词
Water resources management; Fractional programming; System optimization; Uncertainty; Seawater desalination; IRRIGATION WATER; OPTIMIZATION; DESALINATION; FRAMEWORK; EVACUATION; DEMANDS; QUALITY; SYSTEMS;
D O I
10.1016/j.envpol.2022.119343
中图分类号
X [环境科学、安全科学];
学科分类号
08 ; 0830 ;
摘要
In this study, an interval two-stage fuzzy fractional programming (TFFP) method is developed to facilitate collaborative governance of economy and water resources. Methods of interval programming, fuzzy programming, two-stage programming, and fractional programming are integrated within a general system optimization framework. The main contribution of TFFP is simultaneously addressing various uncertainties and tackling tradeoffs between environmental and economic objectives in the optimized schemes for water resources allocation. A case study of a highly urbanized coastal city (i.e., Shenzhen) in China is provided as an example for demonstrating the proposed approach. According to the results, industrial sectors should receive 34.8% of total water supply, while agricultural sectors should receive 1.5%. For the spatial allocation of water resources, Bao An, Long Gang, and Fu Tian districts should be allocated 21.6%, 20.5%, and 14.8% water to promote the economic development. The discharge analysis indicates that chemical oxygen demand (CODcr) and total phosphorus (TP) would be key pollutants. Moreover, the optimized seawater desalination volume would be negligibly influenced by price, while the upper bounds of desalination would be increased with the raising acceptable credibility levels in the period of 2031-2035. Analysis of desalination prices also reveals that the decision-makers should increase the scale of desalination in the period of 2021-2025. In addition, the effectiveness and applicability of TFFP would be evaluated under economic maximization scenarios. The result showed that the economic maximization scenario could obtain higher economic benefits, but it would be accompanied by a larger number of pollutant discharges. It is expected that this study will provide solid bases for planning water resources management systems in coastal regions.
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页数:11
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共 58 条
  • [21] Planning water resources management systems using a fuzzy-boundary interval-stochastic programming method
    Li, Y. P.
    Huang, G. H.
    Nie, S. L.
    [J]. ADVANCES IN WATER RESOURCES, 2010, 33 (09) : 1105 - 1117
  • [22] A robust interval-based minimax-regret analysis approach for the identification of optimal water-resources-allocation strategies under uncertainty
    Li, Y. P.
    Huang, G. H.
    Nie, S. L.
    [J]. RESOURCES CONSERVATION AND RECYCLING, 2009, 54 (02) : 86 - 96
  • [23] A Two-Stage Multisite and Multivariate Weather Generator
    Li, Z.
    Li, J. J.
    Shi, X. P.
    [J]. JOURNAL OF ENVIRONMENTAL INFORMATICS, 2020, 35 (02) : 148 - 159
  • [24] Inexact Optimization Model for Supporting Waste-Load Allocation in the Xiangxi River Basin of the Three Gorges Reservoir Region, China
    Li, Zhong
    Huang, Guohe
    Cai, Yanpeng
    Li, Yongping
    [J]. JOURNAL OF COMPUTING IN CIVIL ENGINEERING, 2015, 29 (06)
  • [25] Inexact two-stage stochastic credibility constrained programming for water quality management
    Li, Zhong
    Huang, Gordon
    Zhang, Yimei
    Li, Yongping
    [J]. RESOURCES CONSERVATION AND RECYCLING, 2013, 73 : 122 - 132
  • [26] Expected value of fuzzy variable and fuzzy expected value models
    Liu, BD
    Liu, YK
    [J]. IEEE TRANSACTIONS ON FUZZY SYSTEMS, 2002, 10 (04) : 445 - 450
  • [27] A fuzzy cooperative game theoretic approach for multinational water resource spatiotemporal allocation
    Liu, Dehai
    Ji, Xiaoxian
    Tang, Jiafu
    Li, Hongyi
    [J]. EUROPEAN JOURNAL OF OPERATIONAL RESEARCH, 2020, 282 (03) : 1025 - 1037
  • [28] A review of tidal current energy resource assessment in China
    Liu, Xiaodong
    Chen, Zheng
    Si, Yulin
    Qian, Peng
    Wu, He
    Cui, Lin
    Zhang, Dahai
    [J]. RENEWABLE & SUSTAINABLE ENERGY REVIEWS, 2021, 145
  • [29] Population Growth and Change: Implications for Australia's Cities and Regions
    McGuirk, Pauline
    Argent, Neil
    [J]. GEOGRAPHICAL RESEARCH, 2011, 49 (03) : 317 - 335
  • [30] Changing climate drives future streamflow declines and challenges in meeting water demand across the southwestern United States
    Miller, Olivia L.
    Putman, Annie L.
    Alder, Jay
    Miller, Matthew
    Jones, Daniel K.
    Wise, Daniel R.
    [J]. JOURNAL OF HYDROLOGY X, 2021, 11