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A hierarchical Food-Energy-Water Nexus (FEW-N) decision-making approach for Land Use Optimization
Styliani Avraamidou1,2,3, Burcu Beykal1,2, Ioannis P E Pistikopoulos1,2
1Artie McFerrin Department of Chemical Engineering, Texas A&M University, College Station TX 77843, USA.
Optimizing land use for food, energy, and water (FEW-N) is crucial for sustainability. This study introduces a hierarchical approach using game theory to balance competing stakeholder objectives, ensuring efficient resource allocation and sustainable development.
Area of Science:
- Environmental Science
- Operations Research
- Economics
Background:
- Land use allocation is critical for sustainable development, impacting food, energy, and water resources.
- Conflicting objectives among stakeholders (industry, agriculture, government) pose a major challenge to land use optimization.
- Existing methods struggle to address the complexity of multi-stakeholder land use decisions.
Purpose of the Study:
- To develop a hierarchical FEW-N (Food, Energy, Water-Natural Resources) approach for land use optimization.
- To facilitate decision-making and reduce resource competition for sustainable land development.
- To address the challenge of conflicting stakeholder objectives in land use planning.
Main Methods:
- Formulated the land use problem as a Stackelberg duopoly game, with government as leader and producers/developers as followers.
- Developed a bi-level mixed-integer programming problem to model the leader-follower dynamics.
- Utilized ARGONAUT, a hybrid optimization framework, to solve the complex bi-level optimization problem.
Main Results:
- The data-driven approach successfully provided feasible solutions for complex bi-level optimization problems.
- The hierarchical FEW-N model effectively balanced competing stakeholder interests.
- Demonstrated the capability of the novel algorithm to solve problems previously intractable with deterministic methods.
Conclusions:
- The proposed hierarchical FEW-N approach offers a viable solution for complex land use optimization problems.
- This method effectively minimizes resource competition and promotes sustainable land development.
- The ARGONAUT framework provides a powerful tool for solving high-dimensional, constrained grey-box optimization problems.
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