2016
DOI: 10.1109/tvt.2016.2547998
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Robust Beamforming for Nonorthogonal Multiple-Access Systems in MISO Channels

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Cited by 125 publications
(121 citation statements)
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“…In Ding et al, 1,2 the NOMA technique is applied to a single antenna system. To obtain performance gains of multiple antennas, NOMA is applied to multiple-input single-output (MISO) systems in Kimy et al and Zhang et al 3,4 Further studies about multiple-input multiple-output (MIMO) systems with NOMA are focused in Ding et al 5 Orthogonal space-time block coding (OSTBC) is a technique that can obtain gains in time and space. In Yu et al, 6 the authors study a unified error analysis of multi-antenna systems with OSTBC using transmit antenna selection (TAS) over Nakagami-m channels.…”
Section: Discussionmentioning
confidence: 99%
See 1 more Smart Citation
“…In Ding et al, 1,2 the NOMA technique is applied to a single antenna system. To obtain performance gains of multiple antennas, NOMA is applied to multiple-input single-output (MISO) systems in Kimy et al and Zhang et al 3,4 Further studies about multiple-input multiple-output (MIMO) systems with NOMA are focused in Ding et al 5 Orthogonal space-time block coding (OSTBC) is a technique that can obtain gains in time and space. In Yu et al, 6 the authors study a unified error analysis of multi-antenna systems with OSTBC using transmit antenna selection (TAS) over Nakagami-m channels.…”
Section: Discussionmentioning
confidence: 99%
“…We assume that the minimum SNR requirement of the weak user γ 0 is 0.10 dB. From Figure 6, we find that with the increase of power factor ϕ 1 , the average achievable secrecy sum rate of all schemes increase first and then decrease, showing that the power factor significantly FIGURE 4 The average sum rate of legal users versus P s /σ 2 , obtained by "OSTBC+NOMA" scheme and the conventional "OSTBC+OMA" scheme…”
Section: Figurementioning
confidence: 95%
“…Finally, to obtain the solution of optimization problem (21), we need to iteratively solve (39 k } are updated according to the solution obtained at previous iteration, and problem (39) is resolved until the results converge or the iteration index reaches its maximum value. Additionally, since (39) without rankone constraint is a convex optimization problem, iteratively updating all variables will increase or at least maintain the value of the OF in (39) [41], [42]. Given the limited transmit power, the value of the OF should be monotonically non-decreasing sequence with an upper bound, which converges to a stationary solution that is at least locally optimal.…”
Section: B Problem Solutionmentioning
confidence: 99%
“…Meanwhile, the optimal θ nk and d nk can be updated at each iteration. To this end, iteratively updating the above parameters will increases or at least maintain the value of the objective function (29) [24]. Therefore, Algorithm 3 will converge to a stationary solution due to the limited transmit power.…”
Section: Wmmse-based Approach For Solving (19)mentioning
confidence: 99%