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Equilibria in online games
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Source Symposium on Discrete Algorithms archive
Proceedings of the eighteenth annual ACM-SIAM symposium on Discrete algorithms table of contents
New Orleans, Louisiana
Pages: 149 - 158  
Year of Publication: 2007
ISBN:978-0-898716-24-5
Authors
Roee Engelberg  Technion, Haifa, Israel
Joseph (Seffi) Naor  Microsoft Research, Redmond, WA
Sponsors
: SIAM Activity Group on Discrete Mathematics
SIGACT: ACM Special Interest Group on Algorithms and Computation Theory
Publisher
Society for Industrial and Applied Mathematics  Philadelphia, PA, USA
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ABSTRACT

We initiate the study of scenarios that combine online decision making with interaction between non-cooperative agents. To this end we introduce online games that model such scenarios as non-cooperative games, and lay the foundations for studying this model. Roughly speaking, an online game captures systems in which independent agents serve requests in a common environment. The requests arrive in an online fashion and each is designated to be served by a different agent. The cost incurred by serving a request is paid for by the serving agent, and naturally, the agents seek to minimize the total cost they pay. Since the agents are independent, it is unlikely that some central authority can enforce a policy or an algorithm (centralized or distributed) on them, and thus, the agents can be viewed as selfish players in a non-cooperative game. In this game, the players have to choose as a strategy an online algorithm according to which requests are served. To further facilitate the game theoretic approach, we suggest the measure of competitive analysis as the players' decision criterion. As the expected result of non-cooperative games is an equilibrium, the question of finding the equilibria of a game is of central importance, and thus, it is the central issue we concentrate on in this paper.

We study some natural examples for online games; in order to obtain general insights and develop generic techniques, we present an abstract model for the study of online games generalizing metrical task systems. We suggest a method for constructing equilibria in this model and further devise techniques for implementing it.


REFERENCES

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M. Imase and B. Waxman. Dynamic steiner tree problem. SIAM J. on Disc. Math., 4(3):369--384, 1991.
 
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Collaborative Colleagues:
Roee Engelberg: colleagues
Joseph (Seffi) Naor: colleagues