How a Game Theoretic Approach Can Minimize the Cost of Train Passenger Services: An Intermodal Competition between Rail and Road Transport

Tryson Yangailo
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Abstract

Game theory models provide very powerful tools for evaluating strategies that are beneficial to both rail and road operators competing for passengers on parallel routes. This study examines how game theory can help rail operators who are incurring losses on passenger transport to identify strategies that can minimise costs, using the methodology of dual linear programming to analyse strategies. In identifying the best strategies for minimising costs for the railway operator, the best strategies for maximising profits for the road operators are also identified. The game model is set up between two passenger transport operators (rail and road) and is based on the income earned by the road operators from passengers. This study illustrates the following: how the strategies of the two competitors (rail and road) are determined; the formation of the payoff matrix and the presentation of the mathematical problem for the two competitors; and the results and verification of the best strategies for both competitors. The Leonid Hurwicz criterion was used to verify the optimal strategies.
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博弈论方法如何使火车客运服务成本最小化:铁路和公路运输的多式联运竞争
博弈论模型为评估策略提供了非常强大的工具,这些策略对铁路和公路运营商在平行路线上争夺乘客都有利。这项研究考察了博弈论如何帮助在客运方面遭受损失的铁路运营商确定可以最大限度地降低成本的策略,并使用双线性规划方法来分析策略。在确定铁路运营商成本最小化的最佳策略时,还确定了道路运营商利润最大化的最佳策略。博弈模型是在两个客运运营商(铁路和公路)之间建立的,基于公路运营商从乘客那里获得的收入。本研究说明了以下几个方面:两个竞争对手(铁路和公路)的战略是如何确定的;两个竞争对手的报酬矩阵的形成和数学问题的表示;以及对两个竞争对手的最佳策略的结果和验证。Leonid-Hurwicz准则用于验证最优策略。
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