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2012
Inproceedings
Durisi, Giuseppe ; Koch, Tobias ; Polyanskiy, Yury

Diversity Versus Channel Knowledge at Finite Block-Length Inproceedings

2012 IEEE Information Theory Workshop, pp. 572–576, IEEE, Lausanne, 2012 , ISBN: 978-1-4673-0223-4 .

Abstract | Links | BibTeX | Tags: Approximation methods , block error probability , channel coherence time , Channel estimation , channel knowledge , Coherence , diversity , diversity reception , error statistics , Fading , finite block-length , maximal achievable rate , noncoherent setting , Rayleigh block-fading channels , Rayleigh channels , Receivers , Signal to noise ratio , Upper bound

@inproceedings{Durisi2012,
title = {Diversity Versus Channel Knowledge at Finite Block-Length},
author = {Durisi, Giuseppe and Koch, Tobias and Polyanskiy, Yury},
url = {http://ieeexplore.ieee.org/lpdocs/epic03/wrapper.htm?arnumber=6404740},
isbn = {978-1-4673-0223-4},
year = {2012},
date = {2012-01-01},
booktitle = {2012 IEEE Information Theory Workshop},
pages = {572--576},
publisher = {IEEE},
address = {Lausanne},
abstract = {We study the maximal achievable rate R*(n, ∈) for a given block-length n and block error probability o over Rayleigh block-fading channels in the noncoherent setting and in the finite block-length regime. Our results show that for a given block-length and error probability, R*(n, ∈) is not monotonic in the channel's coherence time, but there exists a rate maximizing coherence time that optimally trades between diversity and cost of estimating the channel.},
keywords = {Approximation methods, block error probability, channel coherence time, Channel estimation, channel knowledge, Coherence, diversity, diversity reception, error statistics, Fading, finite block-length, maximal achievable rate, noncoherent setting, Rayleigh block-fading channels, Rayleigh channels, Receivers, Signal to noise ratio, Upper bound},
pubstate = {published},
tppubtype = {inproceedings}
}

We study the maximal achievable rate R*(n, ∈) for a given block-length n and block error probability o over Rayleigh block-fading channels in the noncoherent setting and in the finite block-length regime. Our results show that for a given block-length and error probability, R*(n, ∈) is not monotonic in the channel's coherence time, but there exists a rate maximizing coherence time that optimally trades between diversity and cost of estimating the channel.