Municipal solid waste supply chain optimization for value-added product development under uncertainty

Muazzam Mukhtar , Muhammad Rizwan , Atta Ullah , Ali Elkamel , Salman Raza Naqvi , Muhammad Zaman
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Abstract

Optimizing municipal solid waste (MSW) management through the production of valuable products and energy conversion is crucial to mitigate environmental damage and promote economic sustainability. This study focuses on addressing the MSW supply chain problem by exploring the optimal location for the waste treatment. The supply chain network encompasses MSW transfer stations, treatment facilities, and markets with product demands. The methodological approach entails constructing a superstructure, gathering relevant data, and analyzing the results. Both deterministic MILP and two stage stochastic model are used in this study. A deterministic mixed-integer linear programming (MILP) model is employed to optimize the MSW supply chain problem, with the use of solver BARON. To account for uncertainties in supply–demand and transportation costs, a two-stage stochastic MILP model is developed. The deterministic equivalent approach is then employed to solve the stochastic model, resulting in an average solution across all scenarios. The decision variable pertaining to the selection of treatment technology locations is managed in the first stage. The second stage focuses on determining transportation and production-related decisions. Stochastic models can capture the inherent unpredictability of real-world systems by simulating a range of potential scenarios, helping to tackle uncertainty. To underscore the practical relevance of the mathematical programming formulation, a case study is presented and thoroughly analyzed.
不确定条件下城市生活垃圾供应链的增值产品开发优化
通过生产有价值的产品和能源转换来优化城市固体废物管理对于减轻环境破坏和促进经济可持续性至关重要。本研究的重点是通过探索垃圾处理的最佳地点来解决城市生活垃圾供应链问题。供应链网络包括城市生活垃圾中转站、处理设施和有产品需求的市场。方法论方法需要构建一个上层结构,收集相关数据,并分析结果。本研究采用了确定性MILP模型和两阶段随机模型。采用确定性混合整数线性规划(MILP)模型,利用求解器BARON对城市生活垃圾供应链问题进行优化。为了考虑供需和运输成本的不确定性,建立了一个两阶段随机MILP模型。然后采用确定性等效方法求解随机模型,得到所有场景的平均解。在第一阶段对处理技术位置选择的决策变量进行管理。第二阶段的重点是确定运输和生产相关的决策。随机模型可以通过模拟一系列潜在的场景来捕捉现实世界系统固有的不可预测性,从而帮助解决不确定性。为了强调数学规划公式的实际意义,本文提出了一个案例研究并进行了深入分析。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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