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Pure Nash equilibria in player-specific and weighted congestion games · Study

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ArticlePure Nash equilibria in player-specific and weighted congestion games

Heiner Ackermann2008

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Articlebronze2008

Pure Nash equilibria in player-specific and weighted congestion games

Heiner Ackermann · Heiko Röglin · Berthold Vöcking

99 citations·0/0 files stored·Theoretical Computer Science

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Game Theory and Applications Complexity and Algorithms in Graphs Game Theory and Voting Systems

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References

1973A class of games possessing pure-strategy Nash equilibria 2004The complexity of pure Nash equilibria 1996Congestion Games with Player-Specific Payoff Functions 2004The Price of Stability for Network Design with Fair Cost Allocation 2006On the Impact of Combinatorial Structure on Congestion Games 2002The Structure and Complexity of Nash Equilibria for a Selfish Routing Game 2005Selfish unsplittable flows 2005Fast and compact: a simple class of congestion games

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2011Characterizing the Existence of Potential Functions in Weighted Congestion Games 2012Optimal Cost Sharing for Resource Selection Games 2009Strong Nash Equilibria in Games with the Lexicographical Improvement Property 2010On the Existence of Pure Nash Equilibria in Weighted Congestion Games

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2006Pure Nash Equilibria in Player-Specific and Weighted Congestion Gamesother · 8 shared references 2011Characterizing the Existence of Potential Functions in Weighted Congestion Gamesarticle · 6 shared references 2007Congestion Games with Player-Specific Constantsother · 6 shared references 2012Optimal Cost Sharing for Resource Selection Gamesarticle · 6 shared references 2008On the Complexity of Pure-Strategy Nash Equilibria in Congestion and Local-Effect Gamesarticle · 6 shared references 2006Distributed selfish load balancingother · 6 shared references

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Year2008

Typearticle

Published2008-12-28

VenueTheoretical Computer Science

ISSN-L0304-3975

Languageen

Citations99

Files0 public / 0

ShelfGame Theory and Applications

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doi10.1016/j.tcs.2008.12.035

openalex_workW1666031364

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