A Stackelberg strategy for routing flow over time
Abstract
Routing games are studied to understand the impact of individual users' decisions on network efficiency. Most prior work on efficiency in routing games uses a simplified model where all flows exist simultaneously, and users care about either their maximum delay or their total delay. Both these measures are surrogates for measuring how long it takes to get all of a user's traffic through the network. We attempt a more direct study of network efficiency by examining routing games in a flow over time model. Flows over time are commonly used in transportation research. We show that in this model, by reducing network capacity judiciously, the network owner can ensure that the equilibrium is no worse than a small constant times the optimal in the original network, for two natural measures of optimality. These are the first upper bounds on the price of anarchy in this model for general networks.
Additional Information
© 2013 Elsevier Inc. Received 7 October 2011; Available online 27 September 2013. Partially supported by NSF grants CCF-0728869 and CCF-1016778. Partially supported by NSF grants CCF-0914782 and CNS-1017932. We are grateful to the referees of this paper and an earlier version appearing in Bhaskar et al. (2011) for their valuable feedback.Additional details
- Eprint ID
- 60337
- DOI
- 10.1016/j.geb.2013.09.004
- Resolver ID
- CaltechAUTHORS:20150918-140427288
- CCF-0728869
- NSF
- CCF-1016778
- NSF
- CCF-0914782
- NSF
- CNS-1017932
- NSF
- Created
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2015-09-20Created from EPrint's datestamp field
- Updated
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2021-11-10Created from EPrint's last_modified field