2012
DOI: 10.1109/tit.2011.2177770
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Base Station Cooperation on the Downlink: Large System Analysis

Abstract: Abstract-This paper considers maximizing the network-wide minimum supported rate in the downlink of a two-cell system, where each base station (BS) is endowed with multiple antennas. This is done for different levels of cell cooperation. At one extreme, we consider single cell processing where the BS is oblivious to the interference it is creating at the other cell. At the other extreme, we consider full cooperative macroscopic beamforming. In between, we consider coordinated beamforming, which takes account o… Show more

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Cited by 122 publications
(157 citation statements)
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References 56 publications
(169 reference statements)
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“…After some algebraic manipulations we obtain (44). Note that for τ 2 = 0 and α = α ⋆• , (44) is identical to the asymptotic SINR derived in [3] and for the inter-cell interference-free system in [13]. For β = 1, equation (44) simplifies to γ…”
Section: Sum Rate Maximizing Regularizationmentioning
confidence: 75%
“…After some algebraic manipulations we obtain (44). Note that for τ 2 = 0 and α = α ⋆• , (44) is identical to the asymptotic SINR derived in [3] and for the inter-cell interference-free system in [13]. For β = 1, equation (44) simplifies to γ…”
Section: Sum Rate Maximizing Regularizationmentioning
confidence: 75%
“…To overcome these issues, we follow the same approach as in other works for single-or multi-cell networks [11]- [16] and resort to the asymptotic regime where N and K grow large with a non trivial ratio K/N . The design and analysis of the considered networks is performed under the assumption of imperfect CSI (modeled by the generic Gauss-Markov formulation form) for the UEs.…”
Section: Introductionmentioning
confidence: 99%
“…The design and analysis of the considered networks is performed under the assumption of imperfect CSI (modeled by the generic Gauss-Markov formulation form) for the UEs. Unlike most previous works [13], [16], the asymptotically optimal values of the Lagrange multipliers are computed using recent results from random matrix theory [17], which provide us with a much simpler means to overcome the technical difficulties arising with the application of standard random matrix theory tools. These results are then exploited to compute explicit expressions for the asymptotic signal-to-interference-plus-noise ratios (SINRs), which are eventually used to obtain the asymptotic powers needed to ensure target rates as well as the asymptotic total transmit power.…”
Section: Introductionmentioning
confidence: 99%
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