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Alternative marginal-cost pricing for road networks

机译:道路网络的替代边际成本定价

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In the literature, several studies have algebraically characterized the set of toll vectors or patterns that, when added to a user equilibrium problem, its solution would be system optimal. Toll vectors in this set are termed "valid." While the toll vector commonly advocated in the literature, i.e., one that equates the toll on each link to its marginal external cost, is always valid, other valid toll vectors generally exist and many leave some utilized links in the network untolled. On the surface, this may appear unreasonable and seems to violate the principle of marginal-cost pricing. This note shows that, when travel demands are elastic, all valid toll vectors satisfy this principle, in that the total tolls for each path equals the congestion externality an additional traveler on the path imposes on others.
机译:在文献中,一些研究已经对收费矢量或模式的集合进行了代数表征,当将其添加到用户均衡问题时,其解决方案将是系统最优的。该组中的话费矢量被称为“有效”。虽然在文献中通常提倡的通行费矢量,即使每个链路上的通行费等于其边际外部成本的通行费始终是有效的,但其他有效的通行费矢量通常存在,并且许多使网络中的一些利用的通行费保持免费。从表面上看,这似乎是不合理的,并且似乎违反了边际成本定价的原则。该注释表明,当出行需求具有弹性时,所有有效的通行费矢量都满足该原理,因为每条路径的总通行费等于拥堵外部性,该路径上的附加行人会强加给其他人。

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