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• W1569549972 abstract "We study bottleneck routing games where the social cost is determined by the worst congestion on any edge in the network. Bottleneck games have been studied in the literature by having the player's utility costs to be determined by the worst congested edge in their paths. However, the Nash equilibria of such games are inefficient since the price of anarchy can be very high with respect to the parameters of the game. In order to obtain smaller price of anarchy we explore {em exponential bottleneck games} where the utility costs of the players are exponential functions on the congestion of the edges in their paths. We find that exponential bottleneck games are very efficient giving a poly-log bound on the price of anarchy: O(log L log |E|), where L is the largest path length in the players strategy sets and E is the set of edges in the graph." @default.
• W1569549972 created "2016-06-24" @default.
• W1569549972 creator A5042560222 @default.
• W1569549972 creator A5044907189 @default.
• W1569549972 date "2009-11-21" @default.
• W1569549972 modified "2023-09-23" @default.
• W1569549972 title "The Impact of Exponential Utility Costs in Bottleneck Routing Games" @default.
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• W1569549972 hasPublicationYear "2009" @default.
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