Optimal design of k-out-of-n systems

Izquierdo, J; Pérez-Garcia, R

Risultato della ricerca: Paper

Abstract

The present paper is aimed at finding the best compromise to design a system k-out-of-n reliability configuration by means of the formulation of a multi-objective mathematical model. The Pareto front, which is the set of non-dominated solutions, is determined by considering the stationary availability and the achievable profit as objectives to be simultaneously optimized. The Pareto front represents a useful tool for the analyst to make the choice related to the analyzed design problem. In addition, the knowledge of the Pareto front permits to consider different design scenarios.
Lingua originaleEnglish
Stato di pubblicazionePublished - 2016

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Profitability
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Mathematical models
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Izquierdo, J; Pérez-Garcia, R (2016). Optimal design of k-out-of-n systems.

Optimal design of k-out-of-n systems. / Izquierdo, J; Pérez-Garcia, R.

2016.

Risultato della ricerca: Paper

Izquierdo, J; Pérez-Garcia, R 2016, 'Optimal design of k-out-of-n systems'.
Izquierdo, J; Pérez-Garcia, R. Optimal design of k-out-of-n systems. 2016.
Izquierdo, J; Pérez-Garcia, R. / Optimal design of k-out-of-n systems.
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abstract = "The present paper is aimed at finding the best compromise to design a system k-out-of-n reliability configuration by means of the formulation of a multi-objective mathematical model. The Pareto front, which is the set of non-dominated solutions, is determined by considering the stationary availability and the achievable profit as objectives to be simultaneously optimized. The Pareto front represents a useful tool for the analyst to make the choice related to the analyzed design problem. In addition, the knowledge of the Pareto front permits to consider different design scenarios.",
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N2 - The present paper is aimed at finding the best compromise to design a system k-out-of-n reliability configuration by means of the formulation of a multi-objective mathematical model. The Pareto front, which is the set of non-dominated solutions, is determined by considering the stationary availability and the achievable profit as objectives to be simultaneously optimized. The Pareto front represents a useful tool for the analyst to make the choice related to the analyzed design problem. In addition, the knowledge of the Pareto front permits to consider different design scenarios.

AB - The present paper is aimed at finding the best compromise to design a system k-out-of-n reliability configuration by means of the formulation of a multi-objective mathematical model. The Pareto front, which is the set of non-dominated solutions, is determined by considering the stationary availability and the achievable profit as objectives to be simultaneously optimized. The Pareto front represents a useful tool for the analyst to make the choice related to the analyzed design problem. In addition, the knowledge of the Pareto front permits to consider different design scenarios.

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