2022
DOI: 10.1109/tvt.2021.3126013
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IRS-Assisted Downlink and Uplink NOMA in Wireless Powered Communication Networks

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Cited by 48 publications
(29 citation statements)
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“…Due to the nonconvexity of R(φ) and its complicated form, it is almost impossible to obtain the optimal solution of ( 24) even for unit modulus reflection. Instead of the sequential optimization optimizing one IRS element at a time [7,30], we solve the problem through an iterative algorithm minimizing a local approximation (or a surrogate function) at each iteration to update its IRS phases φ t for t = 0, 1, • • • simultaneously [34]. To accommodate a large N, we adopt the algorithms based on second-order Taylor series approximations but relying on the gradient…”
Section: Gradient-based Iterative Algorithms For a Large-sized Irsmentioning
confidence: 99%
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“…Due to the nonconvexity of R(φ) and its complicated form, it is almost impossible to obtain the optimal solution of ( 24) even for unit modulus reflection. Instead of the sequential optimization optimizing one IRS element at a time [7,30], we solve the problem through an iterative algorithm minimizing a local approximation (or a surrogate function) at each iteration to update its IRS phases φ t for t = 0, 1, • • • simultaneously [34]. To accommodate a large N, we adopt the algorithms based on second-order Taylor series approximations but relying on the gradient…”
Section: Gradient-based Iterative Algorithms For a Large-sized Irsmentioning
confidence: 99%
“…On the other hand, in the uplink, IRS-aided NOMA was studied to maximize the sum rate achieved with a singleantenna receiver by optimizing the IRS reflection vector [27]. The sum rate maximization problem was also extended to IRS-aided NOMA accompanied by wireless power transfer with a single-antenna receiver [28,29] and a multiantenna receiver [30].…”
Section: Introductionmentioning
confidence: 99%
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