2021
DOI: 10.1109/lwc.2020.3042754
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Approximate Distributions of the Residual Self-Interference Power in Multi-Tap Full-Duplex Systems

Abstract: In this letter, we investigate closed-form distributions to approximate the power of the residual Self-Interference (SI) due to: 1) uncanceled signals transmitted over multiple delaytaps, and 2) the presence of radio frequency and transceiver impairments, of an In-Band Full-duplex (IBFDX) wireless system. Starting with the distribution of the residual SI power for a single tap, we extend the analysis for multiple taps comparing two different solutions. The first one is based on the Welch-Satterthwaite (W-S) ap… Show more

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Cited by 11 publications
(7 citation statements)
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“…where k o and θ o are the shape and scale parameters. The Gamma distribution can effectively approximate the stochastic power fading when there is no line-of-sight (LoS) as in the Rayleigh fading channel [25], or the LoS link as in the Rician fading channel [33]. The assumption of small-scale fading is of particular interest when directional beamforming is not implemented with a high number of antennas and the channel hardening condition [34] does not hold, but the proposed model can also accommodate channel hardening by considering deterministic channels.…”
Section: ) Characterization Of Random Variable Yimentioning
confidence: 99%
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“…where k o and θ o are the shape and scale parameters. The Gamma distribution can effectively approximate the stochastic power fading when there is no line-of-sight (LoS) as in the Rayleigh fading channel [25], or the LoS link as in the Rician fading channel [33]. The assumption of small-scale fading is of particular interest when directional beamforming is not implemented with a high number of antennas and the channel hardening condition [34] does not hold, but the proposed model can also accommodate channel hardening by considering deterministic channels.…”
Section: ) Characterization Of Random Variable Yimentioning
confidence: 99%
“…If X ∼ Rice(ν, σ), then ( X σ ) 2 is a non-central Chi-squared distributed with non-centrality parameter ( ν σ ) 2 and two degrees of freedom. Consequently, the Gamma distribution [33] can be used to approximate Ψ Rice i using moment matching as follows…”
Section: ) Characterization Of Random Variable Yimentioning
confidence: 99%
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“…The authors adopted a narrowband signal model to characterize the residual SI power, i.e., it is assumed that the signal time is less than the coherence time of the channel. The similarity of the residual SI distribution with known distributions was analyzed [11], and a closed-form approximation was presented in [12] and [13]. The estimation of the channel with a single tap delay was studied in [14].…”
Section: Introductionmentioning
confidence: 99%