Presentation 2006/10/12
On the distribution densities of capacity fade and inter-fade time intervals over SISO Rayleigh mobile fading channels
Neji YOUSSEF, Tsutomu KAWABATA,
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Abstract(in English) The distribution densities of capacity fade and inter-fade duration for single-input single-out (SISO) Rayleigh fading channels are studied. Exact closed form expressions of conditional probability density functions are derived for the level crossing intervals of instantaneous fading capacity. The so-called Rice probability functions, which are obtained by applying the classical level crossing theory, are useful to approximate the distribution densities of the capacity fade and inter-fade duration over short time intervals. Additionally, the derived functions can be used to calculate an approximate solution for the densities based on the independence assumption between the level crossing intervals. Numerical examples, considering the case of Rayleigh mobile-to-mobile fading channels, are presented together with simulation results to illustrate the analysis and examine the validity of the derived theoretical expressions.
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Keyword(in English) SISO capacity / crossing theory / Rayleigh fading / mobile-to-mobile channels
Paper # A・P2006-81
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Committee AP
Conference Date 2006/10/12(1days)
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Language ENG
Title (in Japanese) (See Japanese page)
Sub Title (in Japanese) (See Japanese page)
Title (in English) On the distribution densities of capacity fade and inter-fade time intervals over SISO Rayleigh mobile fading channels
Sub Title (in English)
Keyword(1) SISO capacity
Keyword(2) crossing theory
Keyword(3) Rayleigh fading
Keyword(4) mobile-to-mobile channels
1st Author's Name Neji YOUSSEF
1st Author's Affiliation Department of Information and Communication Engineering The University of Electro-Communications()
2nd Author's Name Tsutomu KAWABATA
2nd Author's Affiliation Department of Information and Communication Engineering The University of Electro-Communications
Date 2006/10/12
Paper # A・P2006-81
Volume (vol) vol.106
Number (no) 302
Page pp.pp.-
#Pages 5
Date of Issue