2021
DOI: 10.1109/lcomm.2020.3026368
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Non-Orthogonal Multiple Access With Coordinated Direct and User-Assisted Transmission

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Cited by 9 publications
(7 citation statements)
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“…We aim to improve system capacity by designing a multi‐phase coordinated direct and user‐assisted transmission strategy, the main contributions of this work are outlined as follows: (i)We propose a novel MP‐CDUAT strategy for applying cooperative NOMA to improve the EC of the system, and a user scheduling scheme is designed to cooperate with the MP‐CDUAT strategy implementation to eliminate interference between users and improve the spectrum efficiency of FU. (ii)To evaluate the throughput of the proposed MP‐CDUAT strategy, the analytical expression is derived for EC of served NUs and FU. With the derived results, it is theoretically demonstrated that the capacity scaling of served NUs and FU, respectively, are log2ρ$\log _2 \rho$ and L1Llog2(1β)${\frac{{L - 1}}{L}{{\log _2 }}({\frac{1}{\beta }} )}$ in the high ρ regime. (iii)Additionally, simulation results demonstrate the EC enhancement of the proposed strategy over the H‐CDRT [23], NOMA‐CDUT [24] and MP‐CDUAT‐OMA strategies, meanwhile, this superiority can be further expended as the increasing transmission phases L . …”
Section: Introductionmentioning
confidence: 87%
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“…We aim to improve system capacity by designing a multi‐phase coordinated direct and user‐assisted transmission strategy, the main contributions of this work are outlined as follows: (i)We propose a novel MP‐CDUAT strategy for applying cooperative NOMA to improve the EC of the system, and a user scheduling scheme is designed to cooperate with the MP‐CDUAT strategy implementation to eliminate interference between users and improve the spectrum efficiency of FU. (ii)To evaluate the throughput of the proposed MP‐CDUAT strategy, the analytical expression is derived for EC of served NUs and FU. With the derived results, it is theoretically demonstrated that the capacity scaling of served NUs and FU, respectively, are log2ρ$\log _2 \rho$ and L1Llog2(1β)${\frac{{L - 1}}{L}{{\log _2 }}({\frac{1}{\beta }} )}$ in the high ρ regime. (iii)Additionally, simulation results demonstrate the EC enhancement of the proposed strategy over the H‐CDRT [23], NOMA‐CDUT [24] and MP‐CDUAT‐OMA strategies, meanwhile, this superiority can be further expended as the increasing transmission phases L . …”
Section: Introductionmentioning
confidence: 87%
“…To evaluate the performance of the MP‐CDUAT, we compare the proposed transmission strategy with the H‐CDRT [23], NOMA‐CDUT [24] and MP‐CDUAT‐OMA strategies, where the user scheduling scheme in NOMA‐CDUT and MP‐CDUAT‐OMA follows our proposed scheme.…”
Section: Capacity Analysismentioning
confidence: 99%
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“…Moreover, the power allocation coefficient was optimized to maximize the ergodic sum-rate. Yang et al extended NOMA-CDRT with multiple NUs and a best-NU scheduling scheme in which the NU with minimum OP was selected to forward the signals for the FU in [12]. The closed-form expressions for the exact and asymptotic OP were derived.…”
Section: A Backgroud and Related Workmentioning
confidence: 99%
“…There are many outstanding works on the performance analysis of CDRT systems, such as outage probability (OP) [4]- [9], ergodic sum rate [5], [6], [10]- [13], and average bit error rate (ABER) [11], [14]. Liu et al studied the outage performance of a satellite-assisted CDRT system and derived the closed-form expression for the exact and asymptotic OP in [4].…”
mentioning
confidence: 99%