Game Theoretical Power Control for Open-Loop Overlaid Network MIMO Systems with Partial Cooperation

Details Game Theoretical Power Control for Open-Loop Overlaid Network MIMO Systems with Partial Cooperation Game Theoretical Power Control for Open-Loop Overlaid Network MIMO Systems with Partial Cooperation

2010-10-19

arxiv.org/abs/1010.3810v1

Computer Science

Information Theory

18pages, 7 figures, IEEE Transactions on Wireless Communication, accepted

Scientific paper

Network MIMO is considered to be a key solution for the next generation wireless systems in breaking the interference bottleneck in cellular systems. In the MIMO systems, open-loop transmission scheme is used to support mobile stations (MSs) with high mobilities because the base stations (BSs) do not need to track the fast varying channel fading. In this paper, we consider an open-loop network MIMO system with $K$ BSs serving K private MSs and $M^c$ common MS based on a novel partial cooperation overlaying scheme. Exploiting the heterogeneous path gains between the private MSs and the common MSs, each of the $K$ BSs serves a private MS non-cooperatively and the $K$ BSs also serve the $M^c$ common MSs cooperatively. The proposed scheme does not require closed loop instantaneous channel state information feedback, which is highly desirable for high mobility users. Furthermore, we formulate the long-term distributive power allocation problem between the private MSs and the common MSs at each of the $K$ BSs using a partial cooperative game. We show that the long-term power allocation game has a unique Nash Equilibrium (NE) but standard best response update may not always converge to the NE. As a result, we propose a low-complexity distributive long-term power allocation algorithm which only relies on the local long-term channel statistics and has provable convergence property. Through numerical simulations, we show that the proposed open-loop SDMA scheme with long-term distributive power allocation can achieve significant performance advantages over the other reference baseline schemes.

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