2012
DOI: 10.1109/lcomm.2012.021612.112554
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Error Rate of Subcarrier Intensity Modulations for Wireless Optical Communications

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Cited by 54 publications
(30 citation statements)
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“…From (19), we can obtain for any given and (17) values for both NCFSK and DPSK. Therefore, the average BER of NCFSK/DPSK over the Gamma-Gamma channels can be obtained from (18) as (21) and the asymptotic BER in (20) can be simplified to (22) We comment that the BER expression in (21) and the asymptotic BER expression in (22) are the same as those obtained in [6].…”
Section: A a Unified Approachmentioning
confidence: 92%
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“…From (19), we can obtain for any given and (17) values for both NCFSK and DPSK. Therefore, the average BER of NCFSK/DPSK over the Gamma-Gamma channels can be obtained from (18) as (21) and the asymptotic BER in (20) can be simplified to (22) We comment that the BER expression in (21) and the asymptotic BER expression in (22) are the same as those obtained in [6].…”
Section: A a Unified Approachmentioning
confidence: 92%
“…When , the GammaGamma model specializes to the -distributed model which further specializes to the negative exponential model when approaches . The PDF of a negative exponential RV with normalized mean is given as (7) Substituting a series expansion of [6] into (6), we can rewrite the Gamma-Gamma PDF as (8) where (9) Using (5), (8), and an integral identity [18, eq. 3.326(2)], we derive the MGF of over the Gamma-Gamma channels as (10) where denotes the expectation, and is defined as (11) Using (5) and (7), we obtain the MGF of over the negative exponential channels as (12) where is the complementary error function.…”
Section: B Atmospheric Turbulence Modelmentioning
confidence: 99%
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“…In [3], Popoola et al studied the BER performance of a subcarrier DPSK modulated OWC link in the negative exponential channels. More recently, Song et al analysed the BER of a subcarrier DPSK modulated OWC system over the Gamma-Gamma channels and obtained a closed-form BER expression using a series expansion approach [4]. All the aforementioned work has mainly focused on binary DPSK.…”
mentioning
confidence: 99%
“…Using (2), (3), and a series expansion of the modified Bessel function of the second kind [4] K n (x) = p 2 sin(pn)…”
mentioning
confidence: 99%