2017
DOI: 10.1109/twc.2016.2633471
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Sum Throughput Maximization for Multi-User MIMO Cognitive Wireless Powered Communication Networks

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Cited by 48 publications
(48 citation statements)
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“…In [7], the well-known "harvest-then-transmit" protocol was proposed, where the time allocated to the hybrid access point (H-AP) for downlink WET and the time and transmit power allocated to the sensors for uplink WIT were jointly optimized for system throughput maximization. Since then, related works have been extensively done in the context of WPSNs with relays [8], [9], full-duplex radio [10], [11], cognitive radio [12]- [15], MIMO [16]- [18] and nonorthogonal multiple access (NOMA) schemes [19]- [21]. However, the above works only focus on the spectrum efficiency of WPSNs, which may lead a great dissipation of energy during the downlink WET.…”
Section: Introductionmentioning
confidence: 99%
“…In [7], the well-known "harvest-then-transmit" protocol was proposed, where the time allocated to the hybrid access point (H-AP) for downlink WET and the time and transmit power allocated to the sensors for uplink WIT were jointly optimized for system throughput maximization. Since then, related works have been extensively done in the context of WPSNs with relays [8], [9], full-duplex radio [10], [11], cognitive radio [12]- [15], MIMO [16]- [18] and nonorthogonal multiple access (NOMA) schemes [19]- [21]. However, the above works only focus on the spectrum efficiency of WPSNs, which may lead a great dissipation of energy during the downlink WET.…”
Section: Introductionmentioning
confidence: 99%
“…With respect to the problem (9), by neglecting the constraint CR2, although the corresponding optimal downlink beamforming and the achievable downlink rate (W mi B and R mi I ) cannot be directly obtained based on the results in [17] due to the extra time allocations τ I R and τ E k , they can be derived using the joint concavity of the problem (9) proved in Section III. C. Then the above tightness result also holds for the problem (9) in the TDMA-enabled WPSNs.…”
Section: B Tightness Of Downlink Rate Constraintmentioning
confidence: 99%
“…Z 0 0 an Z k 0, ∀k are still the lagrangian multipliers corresponding to W B 0 and P E k 0, ∀k, respectively. With the concavity of the problem (17) and based on its KKT conditions, the optimal structures for the variables {τ up , W B , P E k , λ, β, γ, µ k , ∀k} can be derived in the following theorem.…”
Section: B Tdma-enabled Uplink Sum Rate Maximizationmentioning
confidence: 99%
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