2011
DOI: 10.1109/tsp.2010.2094612
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Optimal Beamforming in Interference Networks with Perfect Local Channel Information

Abstract: We consider settings in which T multi-antenna transmitters and K single-antenna receivers concurrently utilize the available communication resources. Each transmitter sends useful information only to its intended receivers and can degrade the performance of unintended systems. Here, we assume the performance measures associated with each receiver are monotonic with the received power gains. In general, the systems' joint operation is desired to be Pareto optimal. However, designing Pareto optimal resource allo… Show more

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Cited by 105 publications
(138 citation statements)
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“…Note that the definition of the channel gain region in Definition 1.5 is different from the definition in [180] because of the feasible transmit strategies. Therefore, the next result which shows that Ω k is compact and convex extends [180,Lemma 1].…”
Section: Definition 15 (Channel Gain Region)mentioning
confidence: 99%
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“…Note that the definition of the channel gain region in Definition 1.5 is different from the definition in [180] because of the feasible transmit strategies. Therefore, the next result which shows that Ω k is compact and convex extends [180,Lemma 1].…”
Section: Definition 15 (Channel Gain Region)mentioning
confidence: 99%
“…Coordinated beamforming is such an example, because the transmitted signals over each channel component are independent. This is also fulfilled when multiple base stations send multiple independent signals to a given user [180,239], but for simplicity this subsection concentrates on coordinated beamforming.…”
Section: Worst-case Robustness Under Separate Uncertaintymentioning
confidence: 99%
See 1 more Smart Citation
“…In this part, we review the concept and main results related to a power gain region as introduced in [17]. In particular, we introduce a design of beamforming vectors to achieve Pareto boundary points of the power gain region.…”
Section: A Power Gain Regionmentioning
confidence: 99%
“…For a design of e e e, e i is set to +1 if the i-th receiver is an intended receiver, while e j = −1 if the j-th receiver is an unintended receiver. By doing so, B e e e Ω becomes a set of Pareto optimal points of the power gain region in direction to maximize its power gain at intended receivers and/or minimizes its power gain at unintended receiver [17].…”
Section: A Power Gain Regionmentioning
confidence: 99%