2021
DOI: 10.1109/lcomm.2021.3049685
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Low-Complexity Robust Beamforming Design for IRS-Aided MISO Systems With Imperfect Channels

Abstract: In this paper, large-scale intelligent reflecting surface (IRS)-assisted multiple-input multiple-output (MIMO) system is considered in the presence of channel uncertainty. To maximize the average sum rate of the system by jointly optimizing the active beamforming at the BS and the passive phase shifts at the IRS, while satisfying the power constraints, a novel robust beamforming design is proposed by using the penalty dual decomposition (PDD) algorithm. In each iteration of this algorithm, the optimal solution… Show more

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Cited by 41 publications
(40 citation statements)
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“…As [17], [27]- [31], we assume the statistical CSI error model, which is applicable when the error is predominantly due to unavoidable inaccurate channel estimation in practical scenarios [27].…”
Section: A Channel Modelmentioning
confidence: 99%
See 1 more Smart Citation
“…As [17], [27]- [31], we assume the statistical CSI error model, which is applicable when the error is predominantly due to unavoidable inaccurate channel estimation in practical scenarios [27].…”
Section: A Channel Modelmentioning
confidence: 99%
“…The robust designs for IRS-assisted MISO communication system subjected to the rate outage probability constraints have been reported in [17], [27]- [29]. The authors in [30] and [31] proposed a pair of novel robust beamforming design schemes for the IRS-assisted MISO system, to minimize the mean squared error and to maximize the average sum-rate, respectively. It would like to mentioned that the above works [30], [31] adopted the stochastic method to address the CSI uncertainties by using the expected or the averaged performance, though it does not ensure the robust performance for each individual realization [22], [26].…”
Section: Introductionmentioning
confidence: 99%
“…(d) Retraction operator: This step aims to map φt onto the manifold S M using the retraction operator θ t+1 = θt (5) Element-wise block coordinate descent (BCD) [106]- [109]: The idea of the element-wise BCD algorithm is simple. At the m-th iteration, one reflection coefficient θ m is optimized by keeping fixed the other reflecting coefficients θ m , m = m, m = 1, • • • , M .…”
Section: A Optimization Techniquesmentioning
confidence: 99%
“…The MISO broadcast system was also studied in [114], [127], [128], where the authors applied a different technique of Bernstein inequality to approximate the probabilistic outage constraints, which guarantees the non-outage performance of all users as well. Moreover, the authors in [129] applied the central limit theorem to the large-size IRS for deriving a deterministic lower bound on the achievable rate of each user in the presence of Gaussian CSI error. Then, the BS and IRS beamforming vectors are jointly optimized to maximize the sum of the lower-bounded rates of all users.…”
Section: A Irs Passive Beamforming Design With Imperfect Csimentioning
confidence: 99%