2014 IEEE Global Communications Conference 2014
DOI: 10.1109/glocom.2014.7037429
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Novel unified expressions for error rates and ergodic channel capacity analysis over generalized fading subject to AWGGN

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Cited by 27 publications
(23 citation statements)
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“…The normalized channel capacity (bit/sec/Hz) for the AWGN channel is given by = log (1 + ). The two approximations in (14) and (16) are the main key players in the development of the unified ABER and ACC expressions, as will be seen next.…”
Section: The Log2(1 + ) Approximationmentioning
confidence: 99%
See 1 more Smart Citation
“…The normalized channel capacity (bit/sec/Hz) for the AWGN channel is given by = log (1 + ). The two approximations in (14) and (16) are the main key players in the development of the unified ABER and ACC expressions, as will be seen next.…”
Section: The Log2(1 + ) Approximationmentioning
confidence: 99%
“…It's formulated using the generalized -function. The generalized -function is given in [14] as: Since the -function shows more in the form of √ • in the performance analysis, in addition to the fact that the square root will help in reducing the fast decay of this function, the following approximation for √ • is proposed in [14] as…”
Section: The Generalized -Function Approximationmentioning
confidence: 99%
“…As mentioned earlier, we will assume that the fading model of the individual links to be i.i.d. (independent and identically distributed) Nakagami-m channels which are subjected to additive generalized Gaussian noise [17] [18], and the channel state remains constant during each transmission period. The probability density function for a gamma random variable (RV) is given by [19] [20]:…”
Section: B Multi-access Mimo Relay Dcsk-cdmentioning
confidence: 99%
“…However, a more generalized noise model which can be used in wireless communications systems and encompasses other noise models as special cases, such as the Laplacian and the Gamma noise, is the Additive White Generalized Gaussian Noise (AWGGN). It's formulated using the generalizedfunction given in [16] as: where Λ = Γ(3/ )/Γ(1/ ), and being the noise parameter. Table I illustrates how the noise special cases can be obtained from (4).…”
Section: B Additive White Generalized Gaussian Noisementioning
confidence: 99%
“…Table I illustrates how the noise special cases can be obtained from (4). It was shown in [16] and [17] that (4) can be accurately and efficiently approximated as a simple sum of four decaying exponential functions, given as:…”
Section: B Additive White Generalized Gaussian Noisementioning
confidence: 99%