An Integer Black-Box Optimization Model for Repairable Spare Parts Management

An Integer Black-Box Optimization Model for Repairable Spare Parts Management

Giuseppe Bernabei, Francesco Costantino, Laura Palagi, Riccardo Patriarca, Francesco Romito
Copyright: © 2021 |Volume: 14 |Issue: 2 |Pages: 23
ISSN: 1935-5726|EISSN: 1935-5734|EISBN13: 9781799859918|DOI: 10.4018/IJISSCM.2021040103
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MLA

Bernabei, Giuseppe, et al. "An Integer Black-Box Optimization Model for Repairable Spare Parts Management." IJISSCM vol.14, no.2 2021: pp.46-68. http://doi.org/10.4018/IJISSCM.2021040103

APA

Bernabei, G., Costantino, F., Palagi, L., Patriarca, R., & Romito, F. (2021). An Integer Black-Box Optimization Model for Repairable Spare Parts Management. International Journal of Information Systems and Supply Chain Management (IJISSCM), 14(2), 46-68. http://doi.org/10.4018/IJISSCM.2021040103

Chicago

Bernabei, Giuseppe, et al. "An Integer Black-Box Optimization Model for Repairable Spare Parts Management," International Journal of Information Systems and Supply Chain Management (IJISSCM) 14, no.2: 46-68. http://doi.org/10.4018/IJISSCM.2021040103

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Abstract

Spare parts management affects significantly costs and service level for supply chains. This paper deals with an inventory management problem for multi-item repairable systems via a systemic perspective based on a new efficient integer black-box optimization model. With respect to the traditionally used marginal allocation that considers items individually, the proposed black-box optimization model is a holistic approach in the fact that it exploits relationships among items. The authors propose a derivative-free algorithm specifically tied to the application which exploits a new selection strategy for choosing entire subsets of items with the aim to get the best expected improvement in the objective function. The approach has been tested on a real case study for optimizing stocks in an airline's inventory network. The case study provides evidence about the good behavior of the exploratory geometry of the proposed approach in finding quickly a feasible and optimal solution for inventory control.

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