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A New Look at Dual-Hop Relaying: Performance Limits with Hardware Impairments

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TLDR
This paper derives new closed-form expressions for the exact and asymptotic OPs, accounting for hardware impairments at the source, relay, and destination, and proves that for high signal-to-noise ratio (SNR), the end- to-end SNDR converges to a deterministic constant, coined the SNDR ceiling, which is inversely proportional to the level of impairments.
Abstract
Physical transceivers have hardware impairments that create distortions which degrade the performance of communication systems. The vast majority of technical contributions in the area of relaying neglect hardware impairments and, thus, assume ideal hardware. Such approximations make sense in low-rate systems, but can lead to very misleading results when analyzing future high-rate systems. This paper quantifies the impact of hardware impairments on dual-hop relaying, for both amplify-and-forward and decode-and-forward protocols. The outage probability (OP) in these practical scenarios is a function of the effective end-to-end signal-to-noise-and-distortion ratio (SNDR). This paper derives new closed-form expressions for the exact and asymptotic OPs, accounting for hardware impairments at the source, relay, and destination. A similar analysis for the ergodic capacity is also pursued, resulting in new upper bounds. We assume that both hops are subject to independent but non-identically distributed Nakagami-m fading. This paper validates that the performance loss is small at low rates, but otherwise can be very substantial. In particular, it is proved that for high signal-to-noise ratio (SNR), the end-to-end SNDR converges to a deterministic constant, coined the SNDR ceiling, which is inversely proportional to the level of impairments. This stands in contrast to the ideal hardware case in which the end-to-end SNDR grows without bound in the high-SNR regime. Finally, we provide fundamental design guidelines for selecting hardware that satisfies the requirements of a practical relaying system.

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Journal ArticleDOI

Residual Transceiver Hardware Impairments on Cooperative NOMA Networks

TL;DR: It is proved that the OP at high signal-to-noise ratios (SNRs) is a function of threshold, distortion noises, estimation errors and fading parameters, which results in 0 diversity order, and it is demonstrated that the outage performance of cooperative NOMA scenario exceeds the non-cooperative NomA scenario in the high SNR regime.
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A Survey of Optimization Approaches for Wireless Physical Layer Security

TL;DR: In this article, the authors present a comprehensive survey of the state-of-the-art optimization approaches on each research topic of physical layer security, such as secrecy rate maximization, secrecy outrage probability minimization, power consumption minimization and secure energy efficiency maximization.
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Analytical Performance Assessment of THz Wireless Systems

TL;DR: This paper is focused on providing the analytical framework for the quantification and evaluation of the joint effect of misalignment fading and hardware imperfections in the presence of multipath fading at terahertz (THz) wireless fiber extenders by providing novel closed-form expressions for the probability and cumulative density functions of the composite channel.
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Hardware Impaired Ambient Backscatter NOMA Systems: Reliability and Security

TL;DR: In this paper, the authors considered an ambient backscatter NOMA system in the presence of a malicious eavesdropper and derived the analytical expressions for the outage probability and the intercept probability.
Journal ArticleDOI

Proactive Relay Selection With Joint Impact of Hardware Impairment and Co-Channel Interference

TL;DR: It is shown that, when the system cannot select the best relay for cooperation, the partial relay selection scheme outperforms the opportunistic method under the impact of the same co-channel interference (CCI).
References
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Book

Table of Integrals, Series, and Products

TL;DR: Combinations involving trigonometric and hyperbolic functions and power 5 Indefinite Integrals of Special Functions 6 Definite Integral Integral Functions 7.Associated Legendre Functions 8 Special Functions 9 Hypergeometric Functions 10 Vector Field Theory 11 Algebraic Inequalities 12 Integral Inequality 13 Matrices and related results 14 Determinants 15 Norms 16 Ordinary differential equations 17 Fourier, Laplace, and Mellin Transforms 18 The z-transform
Journal ArticleDOI

Cooperative diversity in wireless networks: Efficient protocols and outage behavior

TL;DR: Using distributed antennas, this work develops and analyzes low-complexity cooperative diversity protocols that combat fading induced by multipath propagation in wireless networks and develops performance characterizations in terms of outage events and associated outage probabilities, which measure robustness of the transmissions to fading.

A table of integrals

TL;DR: Basic Forms x n dx = 1 n + 1 x n+1 (1) 1 x dx = ln |x| (2) udv = uv − vdu (3) 1 ax + bdx = 1 a ln|ax + b| (4) Integrals of Rational Functions
Journal ArticleDOI

Capacity bounds and power allocation for wireless relay channels

TL;DR: Compared to the direct transmission and traditional multihop protocols, the results reveal that optimum relay channel signaling can significantly outperform multihip protocols, and that power allocation has a significant impact on the performance.
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