21st Annual IEEE International Symposium on Personal, Indoor and Mobile Radio Communications 2010
DOI: 10.1109/pimrc.2010.5671658
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Weighted sum rate maximization in the MIMO Interference Channel

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Cited by 21 publications
(18 citation statements)
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“…This same method was directly applied to multicell MIMO systems in [7], [27], but it was not until [12] that a rigorous connection to the multicell weighted sum rate problem was presented. An earlier work is [6], where the weighted MMSE optimization problem was solved using the same technique, but without explicitly providing the rigorous connection to the weighted sum rate problem.…”
Section: A Related Workmentioning
confidence: 99%
“…This same method was directly applied to multicell MIMO systems in [7], [27], but it was not until [12] that a rigorous connection to the multicell weighted sum rate problem was presented. An earlier work is [6], where the weighted MMSE optimization problem was solved using the same technique, but without explicitly providing the rigorous connection to the weighted sum rate problem.…”
Section: A Related Workmentioning
confidence: 99%
“…Moreover, they do not account for QoS guarantees in their optimization. In [9] and [10], the authors consider maximizing the weighted sum rate objective function subject to power thresholds. This problem is however non-convex (similar to our original problem without approximation) and the authors devise a joint optimization strategy to optimize the linear beam vectors across coordinated cells and independently-modulated resource slots that address the frequency diversity in OFDMA systems.…”
Section: Introductionmentioning
confidence: 99%
“…Examples are the MIMO broadcast channel with linear precoding [4] and the MIMO interference channel [5], where one is interested in the achievable rate region or the optimized weighted sum rate [6]. The maximization of secrecy rates or secret key rates in MIMO systems also leads to nonconvex programming problems [7].…”
Section: Introductionmentioning
confidence: 99%
“…Let be a random variable with values in and assume to be defined on a probability space with probability measure . We say that has a uniform distribution on if (6) holds and that has a uniform distribution on if (7) holds for all . In (6) denotes the -dimensional volume of an arbitrary set and in (7) denotes the -dimensional volume of an arbitrary set .…”
Section: Introductionmentioning
confidence: 99%