About | Contact Us | Register | Login
ProceedingsSeriesJournalsSearchEAI
1st International Conference on Game Theory for Networks

Research Article

Power games in MIMO interference systems

Cite
BibTeX Plain Text
  • @INPROCEEDINGS{10.1109/GAMENETS.2009.5137382,
        author={Gurdal  Arslan and M. Fatih  Demirkol and Serdar   Yuksel},
        title={Power games in MIMO interference systems},
        proceedings={1st International Conference on Game Theory for Networks},
        publisher={IEEE},
        proceedings_a={GAMENETS},
        year={2009},
        month={6},
        keywords={Power control MIMO systems Co-channel interference Ad-hoc networks Game theory Generalized Nash equilibrium.},
        doi={10.1109/GAMENETS.2009.5137382}
    }
    
  • Gurdal Arslan
    M. Fatih Demirkol
    Serdar Yuksel
    Year: 2009
    Power games in MIMO interference systems
    GAMENETS
    IEEE
    DOI: 10.1109/GAMENETS.2009.5137382
Gurdal Arslan1, M. Fatih Demirkol1, Serdar Yuksel1
  • 1: Dept. of Electr. Eng., Univ. of Hawaii at Manoa, Honolulu, HI, USA

Abstract

We consider a multi-link and multi-input-multi-output (MIMO) interference system in which each link wishes to minimize its own power by choosing its own signal vector subject to an information theoretic quality-of-service (QoS) requirement. Our setup leads to a multi-link game, referred to as a ldquopower gamerdquo, in which the feasible strategy set of an individual link depends on the strategies of the other links. We characterize the rates for which an equilibrium solution exists in a power game in terms of the equilibria of ldquocapacity gamesrdquo introduced in our earlier work (Arslan et al., 2007). We provide an example where the set of equilibrium rates is properly contained in the set of achievable rates. We provide a conservative estimate of the region of equilibrium rates using a minmax approach. We discuss the uniqueness of equilibrium as well as the convergence of best response dynamics (a.k.a. iterative water-filling) for all rates when the interference is sufficiently small and some other mild conditions are met. Finally, we extend our results to the case where the QoS requirements are softened.

Keywords
Power control MIMO systems Co-channel interference Ad-hoc networks Game theory Generalized Nash equilibrium.
Published
2009-06-26
Publisher
IEEE
http://dx.doi.org/10.1109/GAMENETS.2009.5137382
Copyright © 2009–2025 IEEE
EBSCOProQuestDBLPDOAJPortico
EAI Logo

About EAI

  • Who We Are
  • Leadership
  • Research Areas
  • Partners
  • Media Center

Community

  • Membership
  • Conference
  • Recognition
  • Sponsor Us

Publish with EAI

  • Publishing
  • Journals
  • Proceedings
  • Books
  • EUDL