DocumentCode
2974702
Title
On the Correlation Properties of the Squared Envelope of Ergodic Sum-Of-Cisoids Rayleigh Fading Channel Simulators
Author
Gutiérrez, Carlos A.
Author_Institution
Panamericana Univ., Aguascalientes, Mexico
fYear
2010
fDate
18-21 April 2010
Firstpage
1
Lastpage
6
Abstract
In this paper, we investigate the correlation properties of the squared envelope of a class of autocorrelation-ergodic (AE) sum-of-cisoids (SOC) simulation models for mobile Rayleigh fading channels. Novel closed-form expressions are presented for both the ensemble and the time-averaged autocorrelation functions (ACFs) of the simulation model´s squared envelope. Basing on those expressions, we show that under certain conditions, the squared envelope of the SOC model is itself an AE random process. In addition, we evaluate the performance of three fundamental methods for the computation of the model´s parameters-namely the generalized method of equal areas (GMEA), the Lp-norm method (LPNM), and the Riemann sum method (RSM)-regarding their accuracy for emulating the squared envelope ACF of the channel. The obtained results can be used as a basis to design efficient simulators for the performance analysis of mobile communication systems sensitive to the correlation properties of the channel´s squared envelope.
Keywords
Rayleigh channels; mobile communication; Lp-norm method; Riemann sum method; autocorrelation-ergodic sum-of-cisoids simulation model; ergodic sum-of-cisoids Rayleigh fading channel simulators; generalized method of equal areas; mobile Rayleigh fading channel; mobile communication system; performance analysis; squared envelope; time-averaged autocorrelation function; Analytical models; Autocorrelation; Closed-form solution; Communications Society; Computational modeling; Fading; Frequency; Mobile communication; Narrowband; Stochastic processes;
fLanguage
English
Publisher
ieee
Conference_Titel
Wireless Communications and Networking Conference (WCNC), 2010 IEEE
Conference_Location
Sydney, NSW
ISSN
1525-3511
Print_ISBN
978-1-4244-6396-1
Type
conf
DOI
10.1109/WCNC.2010.5506542
Filename
5506542
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