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Non-cooperative and cooperative game-theoretic models for usage-based lease contracts

机译:基于使用量的租赁合同的非合作和合作博弈模型

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In this paper, we study game-theoretic models for lease contracts, by which the owner (lessor) rents a piece of equipment to a user (lessee). The lessee decides on the optimal lease period and usage rate, and the lessor is responsible for developing a maintenance policy for the equipment Two non-cooperative game-theoretic models and a cooperative model are developed to describe the relationships between the two decision makers. In the non-cooperative simultaneous move game, the lessee and the lessor act simultaneously and independently to make their decisions. In the leader follower non-cooperative game, the lessor is the leader who specifies the maintenance policy first, and the lessee, as the follower, decides on the lease period and usage rate accordingly. For these two games, the Nash and Stackelberg equilibria are obtained respectively. For the cooperative game, we derive the solution targeting on total profit maximization and show that this solution can be implemented as an equilibrium using a nonlinear transfer-payment contract. Besides, we compare the Nash equilibrium, Stackelberg equilibrium, and the total maximum solution to each other, and our results show that the lessee and lessor can gain more profit from the cooperative contract than from the non-cooperative alternatives. Numerical examples are provided to demonstrate the different solution methodologies and the value of cooperation. (C) 2016 Elsevier B.V. All rights reserved.
机译:在本文中,我们研究了租赁合同的博弈论模型,所有者(出租人)通过这种模型将设备租给用户(承租人)。承租人确定最佳租赁期和使用率,然后由出租人负责制定设备的维护策略。开发了两个非合作博弈模型和一个合作模型来描述两个决策者之间的关系。在非合作的同时移动游戏中,承租人和出租人同时独立行动以做出决定。在领导者跟随者非合作游戏中,出租人是首先指定维护策略的领导者,而承租人则作为跟随者来决定租赁期和使用率。对于这两场比赛,分别获得纳什和斯塔克尔伯格平衡。对于合作博弈,我们得出了以总利润最大化为目标的解决方案,并表明该解决方案可以使用非线性转移支付合同来实现为均衡。此外,我们将纳什均衡,斯塔克尔伯格均衡和总最大解相互比较,我们的结果表明,承租人和出租人可以从合作合同中获得比非合作选择方更多的利润。提供了数值示例来说明不同的解决方法和合作的价值。 (C)2016 Elsevier B.V.保留所有权利。

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