2017
DOI: 10.1109/lcomm.2017.2689763
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On the Optimality of Power Allocation for NOMA Downlinks With Individual QoS Constraints

Abstract: This letter investigates a power allocation problem in a downlink single-input single-output (SISO) non-orthogonal multiple access (NOMA) system. Our goal is to maximize the sum rate of users subject to minimum user rate requirements. We rigorously prove the optimal user decoding order, and show that the sum rate maximization problem is convex which guarantees the globally optimal solution. Further by analyzing the Karush-Kuhn-Tucker (KKT) conditions, we reveal that the optimal power allocation strategy is to … Show more

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Cited by 194 publications
(116 citation statements)
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“…According to (18), we can find that the optimal sum rate is mainly determined by the rate of user J im with best channel gain among users served by BS i on subchannel m and the optimal sum rate increases with the total transmission power of BS i on subchannel m on a logarithmic scale. Note that we obtain the similar conclusion as in [16]. The difference is that the inter-cell interference is not considered in [16].…”
Section: A Power Allocation In a Single Cellsupporting
confidence: 82%
“…According to (18), we can find that the optimal sum rate is mainly determined by the rate of user J im with best channel gain among users served by BS i on subchannel m and the optimal sum rate increases with the total transmission power of BS i on subchannel m on a logarithmic scale. Note that we obtain the similar conclusion as in [16]. The difference is that the inter-cell interference is not considered in [16].…”
Section: A Power Allocation In a Single Cellsupporting
confidence: 82%
“…It is intuitive that the users associated with small normalized channel gains should be allocated higher power levels in order to improve their received signal-to-interference and noise ratio (SINR), so that a high detection reliability can be guaranteed. More particularly, it has been validated in [121] that, to maximize the sum rate, it is optimal for each user to decode the signals of users having poorer normalized channel gains first. Although the users having larger normalized channel gains require less power, they are capable of correctly detecting their data with a high probability, as a benefit of SIC.…”
Section: A Power-domain Nomamentioning
confidence: 99%
“…To implement NOMA, BS needs to inform each CU of the SIC decoding order, so that strong CUs can decode and remove the signal from weak CUs. In current work, it is generally assumed that the SIC decoding order follows the increasing order of channel gains [10], [11]. Let h n i denote the channel from BS to CU i on n-th SC 2 .…”
Section: System Model and Problem Formulationmentioning
confidence: 99%
“…are generally the task of the upper-layer, which are beyond the scope of this paper 2. Similar as[10],[11], the receivers are assumed to have the perfect channel state information by channel feedback.…”
mentioning
confidence: 99%