2019
DOI: 10.1109/twc.2019.2939127
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Rate Control for Wireless-Powered Communication Network With Reliability and Delay Constraints

Abstract: We consider a two-phase Wireless-Powered Communication Network under Nakagami-m fading, where a wireless energy transfer process first powers a sensor node that then uses such energy to transmit its data in the wireless information transmission phase. We explore a fixed transmit rate scheme designed to cope with the reliability and delay constraints of the system while attaining closed-form approximations for the optimum wireless energy transfer and wireless information transmission blocklength. Then, a more-e… Show more

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Cited by 7 publications
(8 citation statements)
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“…In [117], the joint optimization problem of Fixed Transmit Rate (FTR) in wireless communication networks with reliability constraints has been investigated. Emulation consequences indicate that the devised rate control concept could accomplish greater reliability constraints in multiple antennas.…”
Section: E Reliability-ratementioning
confidence: 99%
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“…In [117], the joint optimization problem of Fixed Transmit Rate (FTR) in wireless communication networks with reliability constraints has been investigated. Emulation consequences indicate that the devised rate control concept could accomplish greater reliability constraints in multiple antennas.…”
Section: E Reliability-ratementioning
confidence: 99%
“…To achieve a high reliability and high rate communication network, numerous effective optimization strategies for optimizing reliability and rate simultaneously for 5G and 6G IoT communication systems have been given in this section [117], [118], [119]. The three papers collectively address challenges related to optimizing reliability in wireless communication networks, employing various techniques and approaches.…”
Section: E Reliability-ratementioning
confidence: 99%
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“…The average error probability for block fading channels is given by ε = E γ [ϵ(γ)]. 16 Interestingly, it has been shown in [14], [112], and [113] that the effect of the fading on (49) vanishes the FBL impact on two cases, when the following hold: 1) k is not extremely small and 2) there is not a strong LOS component (e.g., as in Rayleigh fading). In such cases, the asymptotic outage probability is a good approximation for ε, i.e., ε = Pr[γ < 2 k/N − 1] = F γ (2 k/N − 1), as shown in Fig.…”
Section: A Fbl Theorymentioning
confidence: 99%