Mixed integer biobjective quadratic programming for maximum-value minimum-variability fleet availability of a unit of mission aircraft

Gavranis, Andreas; Kozanidis, George

doi:10.1016/j.cie.2017.05.010

Cited by 9 publications

(2 citation statements)

References 16 publications

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“…An efficient solving method for a particular case (maximizing overall sustainability) of this problem was presented by [7] and generalized in [19]. In [8], this same technique expanded to deal with the multi-objective version of the problem where overall sustainability is maximized at the same time as its variability is minimized.…”

Section: State Of the Artmentioning

confidence: 99%

Long term planning of military aircraft flight and maintenance operations

Peschiera¹,

Battaïa²,

Haït³

et al. 2020

Preprint

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We present the Flight and Maintenance Planning (FMP) problem in its military variant and applied to long term planning. The problem has been previously studied for short-and medium-term horizons only. We compare its similarities and differences with previous work and prove its complexity. We generate scenarios inspired by the French Air Force fleet. We formulate an exact Mixed Integer Programming (MIP) model to solve the problem in these scenarios and we analyse the performance of the solving method under these circumstances. A heuristic was built to generate fast feasible solutions, that in some cases were shown to help warm-start the model.

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Section: State Of the Artmentioning

confidence: 99%

Long term planning of military aircraft flight and maintenance operations

Peschiera¹,

Battaïa²,

Haït³

et al. 2020

Preprint

View full text Add to dashboard Cite

show abstract

“…Only a few publications directly refer to military helicopters. There are, for example, papers concerning the population exchange model 34 , increasing the utilisation of fleet availability 39 , optimisation of sea air transport costs 40 , improvement of utilisation efficiency 41 , as well as helicopter diagnostics based on flight data analysis 42 .…”

Section: Introductionmentioning

confidence: 99%

Modelling of the Military Helicopter Operation Process in Terms of Readiness

et al. 2021

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The processes of exploitation of military objects are usually characterised by the specificity of the operation and the complexity of both the process itself and the object. This specificity may relate both to the type of tasks that these objects carry out and to the environment in which these processes take place. Complexity is usually reflected in the very structure of an object (for example, a ship, an aircraft or a helicopter) and, consequently, in its operation/maintenance system. The above mentioned features, as well as the limited access to data, naturally limits the set of publications available on this subject. In this article, the authors have presented a method of assessing the readiness of military helicopters operated by the Armed Forces of the Republic of Poland. The readiness of technical objects used in military exploitation systems is a basic indicator of equipment preparation for executing tasks. In exploitation process research, the mathematical models are usually discrete in states and continuous in time stochastic processes, in the set of which Markov models are included. The paper presents an example of using Markov processes with discrete time and with continuous time to assess the readiness of a technical object performing tasks appearing in random moments of time. At the same time, the aim of the examined system to achieve a state of balance is presented.

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Availability contracts under hierarchical maintenance

Patra

Kumar

2023

Ann Oper Res

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Mixed integer biobjective quadratic programming for maximum-value minimum-variability fleet availability of a unit of mission aircraft

Cited by 9 publications

References 16 publications

Long term planning of military aircraft flight and maintenance operations

Long term planning of military aircraft flight and maintenance operations

Modelling of the Military Helicopter Operation Process in Terms of Readiness

Availability contracts under hierarchical maintenance

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