TY - JOUR
T1 - A bi-level Programming Methodology for Decentralized Mining Supply Chain Network Design
AU - Zhang, Qiang
AU - Liu, Shi Qiang
AU - D'Ariano, Andrea
AU - Chung, Sai Ho
AU - Masoud, Mahmoud
AU - Li, Xiangong
N1 - Funding information:
The authors would like to acknowledge the financial support of the National Natural Science Foundation of China under Grant No. 71871064, as well as great assistance from Roma Tre University, Hong Kong Polytechnic University, King Fahd University of Petroleum & Minerals, and China University of Mining and Technology.
Publisher Copyright:
© 2024 Elsevier Ltd
PY - 2024/9/15
Y1 - 2024/9/15
N2 - Since the outbreak of the COVID-19 pandemic, reshaping global supply chains for bulk mining commodities, such as coal, copper, and iron ore, has posed significant challenges. The complexity and multi-stakeholder nature of mining supply chain network design (MSCND) require innovative optimization approaches. However, traditional literature often focuses on centralized MSCND strategies, neglecting the competitive dynamics and conflicts of interest among stakeholders. To address this gap, this study introduces a bi-level programming (BLP) model for decentralized MSCND, capturing interactions between upper-level ore production and lower-level ore processing enterprises. To overcome the computational complexity of the BLP model, we develop a novel hybrid math-heuristic algorithm called Sine Cosine and Differential Evolution Algorithm with Constraint Repair Mechanism (SCDEA-CRM). The proposed SCDEA-CRM integrates the search mechanisms of sine cosine and differential evolution algorithms, along with a novel constraint repair mechanism to fix infeasible solutions caused by chemical composition imbalances between raw ores and products. Numerical experiments demonstrate the SCDEA-CRM’s superior performance in solving the BLP model. A real-world case study in a decentralized iron ore supply chain validates the model’s practical applicability and highlights its advantages over the centralized counterpart model. A sensitivity analysis is conducted to assess the impact of product iron content variations on supply chain costs.
AB - Since the outbreak of the COVID-19 pandemic, reshaping global supply chains for bulk mining commodities, such as coal, copper, and iron ore, has posed significant challenges. The complexity and multi-stakeholder nature of mining supply chain network design (MSCND) require innovative optimization approaches. However, traditional literature often focuses on centralized MSCND strategies, neglecting the competitive dynamics and conflicts of interest among stakeholders. To address this gap, this study introduces a bi-level programming (BLP) model for decentralized MSCND, capturing interactions between upper-level ore production and lower-level ore processing enterprises. To overcome the computational complexity of the BLP model, we develop a novel hybrid math-heuristic algorithm called Sine Cosine and Differential Evolution Algorithm with Constraint Repair Mechanism (SCDEA-CRM). The proposed SCDEA-CRM integrates the search mechanisms of sine cosine and differential evolution algorithms, along with a novel constraint repair mechanism to fix infeasible solutions caused by chemical composition imbalances between raw ores and products. Numerical experiments demonstrate the SCDEA-CRM’s superior performance in solving the BLP model. A real-world case study in a decentralized iron ore supply chain validates the model’s practical applicability and highlights its advantages over the centralized counterpart model. A sensitivity analysis is conducted to assess the impact of product iron content variations on supply chain costs.
KW - Mining supply chain
KW - Decentralized supply chain network design
KW - Bi-level programming
KW - Hybrid math-heuristic algorithm
KW - Sine cosine algorithm
KW - Differential evolution
UR - http://www.scopus.com/inward/record.url?scp=85190135487&partnerID=8YFLogxK
U2 - 10.1016/j.eswa.2024.123904
DO - 10.1016/j.eswa.2024.123904
M3 - Journal article
SN - 0957-4174
VL - 250
JO - Expert Systems with Applications
JF - Expert Systems with Applications
M1 - 123904
ER -