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  1. Transactions on Economics and Computation (TEAC)
  2. ACM Transactions on Economics and Computation (TEAC) : Volume 4
  3. Issue 2, February 2016
  4. Network Cost-Sharing without Anonymity
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ACM Transactions on Economics and Computation (TEAC) : Volume 5
ACM Transactions on Economics and Computation (TEAC) : Volume 4
Issue 4(Special Issue on EC'14), August 2016
Issue 3(Special Issue on EC'13), June 2016
Issue 2, February 2016
Mechanism Design with Strategic Mediators
Network Cost-Sharing without Anonymity
Tight Bounds for the Price of Anarchy of Simultaneous First-Price Auctions
Price of Stability in Polynomial Congestion Games
Truthfulness and Stochastic Dominance with Monetary Transfers
Issue 1, December 2015
ACM Transactions on Economics and Computation (TEAC) : Volume 3
ACM Transactions on Economics and Computation (TEAC) : Volume 2
ACM Transactions on Economics and Computation (TEAC) : Volume 1

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Network Cost-Sharing without Anonymity

Content Provider ACM Digital Library
Author Schrijvers, Okke Roughgarden, Tim
Copyright Year 2016
Abstract We consider network cost-sharing games with nonanonymous cost functions, where the cost of each edge is a submodular function of its users, and this cost is shared using the Shapley value. Nonanonymous cost functions model asymmetries between the players, which can arise from different bandwidth requirements, durations of use, services needed, and so on. These games can possess multiple Nash equilibria of wildly varying quality. The goal of this article is to identify well-motivated equilibrium refinements that admit good worst-case approximation bounds. Our primary results are tight bounds on the cost of strong Nash equilibria and potential function minimizers in network cost-sharing games with nonanonymous cost functions, parameterized by the set $\textit{C}$ of allowable submodular cost functions. These two worst-case bounds coincide for every set $\textit{C},$ and equal the $\textit{summability}$ parameter introduced in Roughgarden and Sundararajan [2009] to characterize efficiency loss in a family of cost-sharing mechanisms. Thus, a single parameter simultaneously governs the worst-case inefficiency of network cost-sharing games (in two incomparable senses) and cost-sharing mechanisms. This parameter is always at most the $\textit{k}th$ Harmonic number $H_{k}$ ≈ ln $\textit{k},$ where $\textit{k}$ is the number of players, and is constant for many function classes of interest.
Starting Page 1
Ending Page 24
Page Count 24
File Format PDF
ISSN 21678375
e-ISSN 21678383
DOI 10.1145/2841228
Volume Number 4
Issue Number 2
Journal ACM Transactions on Economics and Computation (TEAC)
Language English
Publisher Association for Computing Machinery (ACM)
Publisher Date 2016-02-03
Publisher Place New York
Access Restriction One Nation One Subscription (ONOS)
Subject Keyword Network cost-sharing games Equilibrium refinement Potential function minimizer Strong Nash equilibria Summability
Content Type Text
Resource Type Article
Subject Economics and Econometrics Marketing Computational Mathematics Statistics and Probability Computer Science
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