土地利用优化的分层食物-能量-水关系(FEW-N)决策方法

Styliani Avraamidou, Burcu Beykal, Ioannis P E Pistikopoulos, Efstratios N Pistikopoulos
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引用次数: 23

摘要

土地利用配置问题是可持续发展的一个重要问题。土地利用优化可以对高度依赖相同土地资源(如粮食、能源和水)的相互关联要素的供应产生深远影响。然而,土地利用优化的一个主要挑战来自多个利益相关者及其不同的、往往相互冲突的目标。工业、农业生产者和开发商主要关心的是利润和成本,而政府机构关心的是一系列经济、环境和可持续性因素。在本研究中,我们开发了一种分层的FEW-N方法来解决土地利用优化问题,促进决策,以减少资源竞争,并为土地的可持续发展做出重大贡献。我们将这个问题表述为Stackelberg双寡头博弈,即两个参与者——领导者和追随者——的连续博弈(Stackelberg, 2011)。政府代理人被视为领导者(目标是最小化FEW-N之间的竞争),农业生产者和土地开发商被视为追随者(目标是最大化他们的利润)。该公式的结果是一个双级混合整数规划问题,并通过ARGONAUT使用一种新的双级优化算法进行求解。ARGONAUT是一种将代理模型识别与确定性全局优化相结合,专门解决高维约束灰盒优化问题的混合优化框架。结果表明,我们的数据驱动方法使我们能够为复杂的双层问题提供可行的解决方案,这些问题本质上很难确定地解决。
本文章由计算机程序翻译,如有差异,请以英文原文为准。

A hierarchical Food-Energy-Water Nexus (FEW-N) decision-making approach for Land Use Optimization.

A hierarchical Food-Energy-Water Nexus (FEW-N) decision-making approach for Land Use Optimization.

A hierarchical Food-Energy-Water Nexus (FEW-N) decision-making approach for Land Use Optimization.

A hierarchical Food-Energy-Water Nexus (FEW-N) decision-making approach for Land Use Optimization.

The land use allocation problem is an important issue for a sustainable development. Land use optimization can have a profound influence on the provisions of interconnected elements that strongly rely on the same land resources, such as food, energy, and water. However, a major challenge in land use optimization arises from the multiple stakeholders and their differing, and often conflicting, objectives. Industries, agricultural producers and developers are mainly concerned with profits and costs, while government agents are concerned with a host of economic, environmental and sustainability factors. In this work, we developed a hierarchical FEW-N approach to tackle the problem of land use optimization and facilitate decision making to decrease the competition for resources and significantly contribute to the sustainable development of the land. We formulate the problem as a Stackelberg duopoly game, a sequential game with two players - a leader and a follower (Stackelberg, 2011). The government agents are treated as the leader (with the objective to minimize the competition between the FEW-N), and the agricultural producers and land developers as the followers (with the objective to maximize their profit). This formulation results into a bi-level mixed-integer programming problem that is solved using a novel bi-level optimization algorithm through ARGONAUT. ARGONAUT is a hybrid optimization framework which is tailored to solve high- dimensional constrained grey-box optimization problems via connecting surrogate model identification and deterministic global optimization. Results show that our data-driven approach allows us to provide feasible solutions to complex bi-level problems, which are essentially very difficult to solve deterministically.

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