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A Copula-based interval linear programming model for water resources allocation under uncertainty.

Wencong Yue1, Shujie Yu2, Meng Xu3

  • 1Research Center for Eco-Environmental Engineering, Dongguan University of Technology, Dongguan, 523808, China; Guangdong Provincial Key Laboratory of Water Quality Improvement and Ecological Restoration for Watersheds, 510006, Guangzhou, China.

Journal of Environmental Management
|May 27, 2022
PubMed
Summary

This study introduces a Copula-based interval linear programming model to address water scarcity by analyzing non-stationary water demand influenced by socio-economic factors. The model optimizes water resources allocation (WRA) under varying risk tolerances.

Keywords:
Copula functionsDalian cityInterval linear programmingWater resources allocationWater shortage risk

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Area of Science:

  • Environmental Science
  • Water Resource Management
  • Operations Research

Background:

  • Increasing water demand due to socio-economic development exacerbates water scarcity.
  • Non-stationary characteristics of water demand require advanced methods for effective water resources allocation (WRA).
  • Existing WRA models may not adequately capture the complex interactions between socio-economic factors and water demand variability.

Purpose of the Study:

  • To develop and validate a novel Copula-based interval linear programming model for regional water resources allocation.
  • To identify and quantify the interactions between water demand and socio-economic development indicators.
  • To explore water shortage variations under different decision-maker risk tolerance levels and optimize WRA strategies.

Main Methods:

  • Correlation analysis combined with Copula functions (Clayton and Gaussian) to model interdependencies.
  • Copula sampling to simulate water demand variations and explore risk tolerance scenarios (S1-S3: 20%, 40%, 60%).
  • Interval linear programming to derive optimal water resources allocation strategies for diverse water users.

Main Results:

  • Established correlations between water demand and socio-economic indicators using specified Copula functions.
  • Projected a 2.06%-2.65% increase in Dalian's total water supply by 2030 compared to 2025.
  • Demonstrated that water allocation is influenced by demand, energy consumption, and risk tolerance, with transferred water contributions varying significantly across scenarios.

Conclusions:

  • The Copula-based interval linear programming model effectively addresses non-stationary water demand in WRA.
  • Decision-maker risk tolerance significantly impacts water supply strategies, with higher tolerance leading to decreased supply.
  • The model provides a robust framework for optimizing water resources allocation in regions facing water scarcity and socio-economic development pressures.