A bi-objective mixed-integer non-linear programming model with Grasshopper Optimization Algorithm for military-based humanitarian supply chains

Military systems have many components, such as garrisons, border guards, and industries with a large population that may be affected by disasters. Garrisons, hospitals, clinics, and other facilities in military systems are needed to reduce human casualties. However, these facilities may not have eno...

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Vydáno v:Decision analytics journal Ročník 10; s. 100409
Hlavní autoři: Aghsami, Amir, Sharififar, Simintaj, Moghaddam, Nader Markazi, Hazrati, Ebrahim, Jolai, Fariborz
Médium: Journal Article
Jazyk:angličtina
Vydáno: Elsevier Inc 01.03.2024
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ISSN:2772-6622, 2772-6622
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Shrnutí:Military systems have many components, such as garrisons, border guards, and industries with a large population that may be affected by disasters. Garrisons, hospitals, clinics, and other facilities in military systems are needed to reduce human casualties. However, these facilities may not have enough resources to handle the disruption. There is no mathematical model to manage disasters with military systems including garrisons and border guards as relief forces interacting with non-military medical centers. This study develops a model for coordinating humanitarian supply chains and logistics within the military system. The affected military sites (AMSs) are military hospitals, clinics, industries, airports, military organizational settlements, garrisons, and border guards. A bi-objective mixed integer non-linear programming model is developed to minimize total costs during pre- and post-disaster planning, a weighted average of injury time in military vehicles, and total delay in relief items (RIs) distribution and rescue operations. For small and medium test problems, GAMS software is used, and for large test problems, the Grasshopper Optimization Algorithm (GOA) is proposed. We conducted some numerical examples to demonstrate the proposed model’s efficiency and feasibility and evaluate the metaheuristic. Sensitivity analyses are conducted to evaluate model behavior under various conditions. [Display omitted] •Present a bi-objective military-based mathematical model for pre- and post-disaster.•Study humanitarian supply chains and health logistics within a military system.•Consider non-military medical centers as the aid centers outside the system.•Consider available soldiers in garrisons and border guards as the relief forces.•Consider the disruption in permanent relief centers, garrisons, and border guards.
ISSN:2772-6622
2772-6622
DOI:10.1016/j.dajour.2024.100409