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A game theoretic approach to optimal pricing of flights and passengers at congested airports

机译:基于博弈论的方法,对拥挤机场的航班和乘客进行最优定价

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摘要

Purpose - This paper aims to embark a mathematical model based on investigation and comparison of airport pricing policies under various types of competition, considering both per-passenger and per-flight charges at congested airports. Design/methodology/approach - In this model, four-game theoretic strategies are assessed and closed-form formulas have been proved for each of the mentioned strategies. Numerical examples and graphical representations of the optimal solutions are provided to illustrate the models. Findings - The rectitude of the presented formulas is evaluated with sensitivity analysis and numerical examples have been put forward. Finally, managerial implications are suggested by means of the proposed analysis. Research limitations/implications - The represented model is inherently limited to investigate all the available and influential factors in the field of congestion pricing. With this regard, several studies can be implemented as the future research of this study. The applications of other game theoretic approaches such as Cartel games and its combination with the four mentioned games seem to be worthwhile. Moreover, it is recommended to investigate the effectiveness of the proposed model and formulations with a large-scale database. Originality/value - The authors formulate a novel strategy that put forwards a four-game theoretic strategy, which helps managers to select the best suitable ones for their specific airline and/or air traveling companies. The authors find that by means of the proposed model, the application of Stackelberg-Bertrand behavior in the field of airport congestion pricing will rebound to a more profitable strategy in contrast with the other three represented methods.
机译:目的-本文旨在基于对各种竞争情况下的机场定价政策进行调查和比较的基础上,建立一个数学模型,同时考虑拥挤机场的每位乘客和每次航班的费用。设计/方法/方法-在此模型中,评估了四个博弈的理论策略,并为上述每种策略证明了封闭形式的公式。提供了最优解的数值示例和图形表示来说明模型。结果-通过敏感性分析评估了所提出公式的正确性,并提出了数值示例。最后,通过所提出的分析建议了管理的意义。研究局限性/含义-所代表的模型固有地限于研究拥堵定价领域中所有可用的和有影响力的因素。考虑到这一点,可以进行一些研究作为该研究的未来研究。卡特尔游戏等其他游戏理论方法的应用以及与上述四个游戏的结合似乎是值得的。此外,建议使用大型数据库调查所提出的模型和公式的有效性。原创性/价值-作者制定了一种新颖的策略,提出了一种四博弈论的策略,该策略可以帮助管理人员为他们的特定航空公司和/或航空旅行公司选择最合适的策略。作者发现,通过提出的模型,与其他三种代表方法相比,Stackelberg-Bertrand行为在机场拥挤定价领域的应用将反弹为更具盈利性的策略。

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