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Performance bounds of multihop wireless communications with blind relays over generalized fading channels

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TLDR
In this letter, efficient performance bounds for multihop wireless communications systems with non-regenerative blind relays over non-identical Nakagami-n (Rice), Nakagama-m and NakagAMI-q (Hoyt) generalized fading channels, are presented.
Abstract
In this letter, efficient performance bounds for multihop wireless communications systems with non-regenerative blind relays over non-identical Nakagami-n (Rice), Nakagami-m and Nakagami-q (Hoyt) generalized fading channels, are presented. More specifically, the end-to-end signal-to-noise ratio (SNR) is formulated and upper bounded by using the well-known inequality between harmonic and geometric mean of positive random variables. This bound is used to study important system's performance metrics: i) the moments of the end-to-end SNR which are obtained in closed-forms, and ii) the outage probability and the average error probability for coherent and non-coherent modulations, which are accurately approximated using the moments-based approach. Furthermore, new analytical formulae are derived for the gain of previously proposed semi-blind relays in generalized fading environments. These kind of relays are used in numerical examples and computer simulations to verify the accuracy and to show the tightness of the proposed bounds.

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Citations
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Journal ArticleDOI

Bounds for multihop relayed communications in nakagami-m fading

TL;DR: In this paper, the performance of multihop transmissions with non-regenerative relays over not necessarily identically distributed Nakagami-m fading channels was studied and upper bounded by using an inequality between harmonic and geometric means of positive random variables (RVs).
Journal ArticleDOI

Performance Analysis of the Asymmetric Dual-Hop Relay Transmission With Mixed RF/FSO Links

TL;DR: This letter reports a performance analysis of a dual-hop relay system composed of asymmetric radio-frequency and free-space optics (RF/FSO) links, based on the fact that FSO links can provide even wider bandwidths as compared to RF ones.
Journal ArticleDOI

Performance Analysis of Mixed Nakagami- $m$ and Gamma–Gamma Dual-Hop FSO Transmission Systems

TL;DR: A unified performance analysis of a dual-hop relay system over the asymmetric links composed of both radio-frequency and unified free-space optical links under the effect of pointing errors is carried out.
Journal ArticleDOI

Performance of multiple-relay cooperative diversity systems with best relay selection over Rayleigh fading channels

TL;DR: This paper investigates the performance of the best-relay selection scheme where the "best" relay only participates in the relaying and derives closed form expressions for tight lower bounds of the symbol error probability and outage probability.
Journal ArticleDOI

Two hop amplify-and-forward transmission in mixed rayleigh and rician fading channels

TL;DR: The performance of a two hop amplify-and-forward relay system, where the source-relay and the relay-destination channels experience Rayleigh and Rician fading respectively, is investigated and exact and lower bound expressions for the outage probability and average bit error probability are derived.
References
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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

Handbook of Mathematical Functions with Formulas

D. B. Owen
- 01 Feb 1965 - 
TL;DR: The Handbook of Mathematical Functions with Formulas (HOFF-formulas) as mentioned in this paper is the most widely used handbook for mathematical functions with formulas, which includes the following:
Book

Digital Communication over Fading Channels

TL;DR: The book gives many numerical illustrations expressed in large collections of system performance curves, allowing the researchers or system designers to perform trade-off studies of the average bit error rate and symbol error rate.
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