夏普里值
可转让效用
公共交通
价值(数学)
微观经济学
合作博弈论
计算机科学
经济
博弈论
数理经济学
运输工程
工程类
机器学习
作者
Giorgio Gnecco,Yuval Hadas,Marcello Sanguineti
标识
DOI:10.1080/23249935.2020.1799112
摘要
The importance of transfer points in public transport networks is estimated by exploiting an approach based on transferable utility cooperative games, which integrates the network topology and the demands. Transfer points are defined as clusters of nearby stops, from which it is easily possible to switch between routes. The methodology is based on a solution concept from cooperative game theory, known as Shapley value. A special formulation of the game is developed for public transport networks with an emphasis on transfers. Based on such a game, the Shapley value is evaluated as an attribute of each transfer point to measure its relative importance: the greater the associated value, the larger the relevance. Due to the computational requirements of the Shapley value calculation for large-size networks, a Monte Carlo approximation is investigated and adopted. A case study of a real-world network is presented to demonstrate the model’s viability.
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