2019
DOI: 10.1016/j.phycom.2019.01.014
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Bidirectional relaying using non-orthogonal multiple access

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Cited by 12 publications
(10 citation statements)
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References 23 publications
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“…To improve the outage and achievable rate performances, the BS then adds these forms of each received signal by applying MRC and decodes s 2 and s 1 . Therefore, the received SINRs at BS related to decoded symbols s 2 and s 1 are respectively represented by γMRCUE2=γ2normalbnormalt1+γ2normalbnormalt2, γMRCUE1=γ1normalbnormalt1+γ1normalbnormalt2. As the data rate of a dual‐hop communication protocol is controlled by the inferior end‐to‐end link rate, the overall data rate of UE 2 is obtained by taking the minimum of and , which is given by R2=12log2()1+min()γ2normalrnormalt1,γMRCUE2. Accordingly, the overall data rate of UE 1 is determined by taking the minimum of and , which is obtained by R1=12log2()1+min()γ1normalrnormalt1,γMRCUE1. Finally, the total capacity of the UCD‐NOMA protocol is calculated by using and …”
Section: Protocol Descriptionmentioning
confidence: 99%
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“…To improve the outage and achievable rate performances, the BS then adds these forms of each received signal by applying MRC and decodes s 2 and s 1 . Therefore, the received SINRs at BS related to decoded symbols s 2 and s 1 are respectively represented by γMRCUE2=γ2normalbnormalt1+γ2normalbnormalt2, γMRCUE1=γ1normalbnormalt1+γ1normalbnormalt2. As the data rate of a dual‐hop communication protocol is controlled by the inferior end‐to‐end link rate, the overall data rate of UE 2 is obtained by taking the minimum of and , which is given by R2=12log2()1+min()γ2normalrnormalt1,γMRCUE2. Accordingly, the overall data rate of UE 1 is determined by taking the minimum of and , which is obtained by R1=12log2()1+min()γ1normalrnormalt1,γMRCUE1. Finally, the total capacity of the UCD‐NOMA protocol is calculated by using and …”
Section: Protocol Descriptionmentioning
confidence: 99%
“…In the cited NOMA related works, the computational complexity was not formulated for their proposed communication systems . However, a few works such as those by Kader and Shin discussed the complexity of the NOMA incorporated systems based on the number of required complex operations (eg, MRC, SIC).…”
Section: Computational Complexitymentioning
confidence: 99%
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“…Outage, ergodic sum rate and energy efficiency analysis is conducted and an efficient power allocation scheme is presented, based on segment and particle swarm optimization. In Reference 20, the optimal information exchanging user set for ergodic sum capacity is examined, under perfect and imperfect SIC, revealing large capacity gains in the two‐way NOMA relay case over OMA. The joint power and time optimization in a three‐phase two‐way NOMA relay scheme for two users is presented in Reference 21.…”
Section: Introductionmentioning
confidence: 99%