2009
DOI: 10.1109/lsp.2009.2016007
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A Tractable Method for Chance-Constrained Power Control in Downlink Multiuser MISO Systems With Channel Uncertainty

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Cited by 40 publications
(26 citation statements)
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“…Substituting (27) into leads to (28) Define and rearrange the terms, and we can obtain the following dual problem: (29) where is an real matrix, and the -th column of f and g are defined in (21) and after (23). (19) The problem (29) is a non-negative least-squares problem.…”
Section: The Dual Problemmentioning
confidence: 99%
“…Substituting (27) into leads to (28) Define and rearrange the terms, and we can obtain the following dual problem: (29) where is an real matrix, and the -th column of f and g are defined in (21) and after (23). (19) The problem (29) is a non-negative least-squares problem.…”
Section: The Dual Problemmentioning
confidence: 99%
“…For further details, kindly refer to the Appendix VII. Certain examples, where the interference function framework has been utilized are as follows: beamforming [11]- [13], CDMA [14], base station assignment, robust design [15], [16], transmitter optimization [17], [18] and characterization of the Pareto boundary [19]. The framework can be used to combine power control [20] and adaptive receiver strategies.…”
Section: B Interference Functionsmentioning
confidence: 99%
“…In this study, the scenario is formulated as an optimization problem and conservative approaches that yield deterministic convex approximation for randomly perturbed second order cone constraints are used to guarantee the satisfaction of the probabilistic constraints. In a similar broadcast scenario, [19] studies power allocation strategies to satisfy QoS targets at user terminals in the presence of channel estimation error with Gaussian distribution. The authors in [19] use Vysochanskii-Petunin inequality in combination with the theory of interference functions to find conservative solutions to the problem.…”
mentioning
confidence: 99%
“…In a similar broadcast scenario, [19] studies power allocation strategies to satisfy QoS targets at user terminals in the presence of channel estimation error with Gaussian distribution. The authors in [19] use Vysochanskii-Petunin inequality in combination with the theory of interference functions to find conservative solutions to the problem. The majority of available algorithms mainly rely on deriving analytical convex upper bounds for the probabilistic constrains and only find a feasible worstcase solution without any optimality guarantee.…”
mentioning
confidence: 99%
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