3.8 Article

Robust selective maintenance optimization of series-parallel mission-critical systems subject to maintenance quality uncertainty

期刊

COMPUTATIONAL MANAGEMENT SCIENCE
卷 20, 期 1, 页码 -

出版社

SPRINGER HEIDELBERG
DOI: 10.1007/s10287-023-00464-0

关键词

Selective maintenance problem; Robust optimization; Exponential conic optimization; Reliability; Engineering; Maintenance planning

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This paper examines the optimization of joint selective maintenance and repairperson assignment problem in the presence of uncertain maintenance quality. The uncertainty of maintenance actions arises from various factors, including the expertise of repairpersons, maintenance methods and tools, and variation in the operating environment. A robust optimization framework is used to capture the maintenance quality uncertainty through non-symmetric budget uncertainty sets. Both nominal and robust problems are formulated as mixed-integer exponential conic programs, which can be solved using existing solvers. Extensive numerical experiments on benchmark instances demonstrate the computational efficiency of the proposed reformulations and the importance of considering maintenance quality uncertainty in selective maintenance planning.
This paper studies the optimization of the joint selective maintenance and repairperson assignment problem when the quality of maintenance actions is uncertain, thus leading to uncertain post-maintenance reliability of system components. This situation is common in practice since maintenance actions are never perfect and are affected by several factors such as the qualification and the degree of expertise of the repairpersons, the maintenance methods and tools used, and naturally occurring operating environment variability. Using a robust optimization framework, the maintenance quality uncertainty is captured via non-symmetric budget uncertainty sets that enable the level of decision-maker conservatism to be controlled. Both the nominal (i.e., deterministic) and robust problems are reformulated as mixed-integer exponential conic programs that can be solved using currently available solvers. Extensive numerical experiments on benchmark instances show the favorable computational performance of the proposed reformulations and the value of considering maintenance quality uncertainty when developing selective maintenance plans.

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