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arXiv · 1812.08598

Matheuristics to optimize refueling and maintenance planning of nuclear power plants

Nicolas Dupin·El-Ghazali Talbi
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Abstract

Planning the maintenance of nuclear power plants is a complex optimization problem, involving a joint optimization of maintenance dates, fuel constraints and power production decisions. This paper investigates Mixed Integer Linear Programming (MILP) matheuristics for this problem, to tackle large size instances used in operations with a time scope of five years, and few restrictions with time window constraints for the latest maintenance operations. Several constructive matheuristics and a Variable Neighborhood Descent local search are designed. The matheuristics are shown to be accurately effective for medium and large size instances. The matheuristics give also results on the design of MILP formulations and neighborhoods for the problem. Contributions for the operational applications are also discussed. It is shown that the restriction of time windows, which was used to ease computations, induces large over-costs and that this restriction is not required anymore with the capabilities of matheuristics or local search to solve such size of instances. Our matheuristics can be extended to a bi-objective optimization extension with stability costs, for the monthly re-optimization of the maintenance planning in the real-life application.

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Nicolas Dupin, El-Ghazali Talbi. 2020-09-06. Matheuristics to optimize refueling and maintenance planning of nuclear power plants. https://doi.org/10.1007/s10732-020-09450-0

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