2017
DOI: 10.1109/twc.2017.2731947
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A Generic Simulation Approach for the Fast and Accurate Estimation of the Outage Probability of Single Hop and Multihop FSO Links Subject to Generalized Pointing Errors

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Cited by 26 publications
(17 citation statements)
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“…where F H (h 0 ) = P (H ≤ h 0 ) is the CDF of H evaluated at h 0 . In the remainder of this section, we will be interested in determining the LCR and the AOD of H. The CDF of H presents a lower bound for the outage probability of the multihop system (see [23] and Section IV of [24] for more details on how to obtain this lower bound). Since {h a,i } N i=1 are lognormal RVs, then H a is also a lognormal RV with PDF…”
Section: Lcr and Aod Computationmentioning
confidence: 99%
“…where F H (h 0 ) = P (H ≤ h 0 ) is the CDF of H evaluated at h 0 . In the remainder of this section, we will be interested in determining the LCR and the AOD of H. The CDF of H presents a lower bound for the outage probability of the multihop system (see [23] and Section IV of [24] for more details on how to obtain this lower bound). Since {h a,i } N i=1 are lognormal RVs, then H a is also a lognormal RV with PDF…”
Section: Lcr and Aod Computationmentioning
confidence: 99%
“…The authors in [11] investigate a slightly different optimization problem concerning pointing: They consider the maximization of link availability as a function of beam radius (for fixed signal power). In addition to these papers, the interested reader may be directed to [12]- [15] for a detailed study on the performance of FSO systems when the optical channel suffers degradation due to pointing errors for a singledetector receiver.…”
Section: L R C /O T P a Background Literature Reviewmentioning
confidence: 99%
“…There are a number of probability distributions with which the pointing error at the receiver can be modeled: i) Rayleigh, if the error in θ beamwidth (radians) φ angle-of-arrival at receiver γ angle-of-arrival variance to beamwidth squared ratio σ 2 θ 2 α attenuation coefficient due to fog/dirt σ 2 angle-of-arrival variance P t transmitted power by first relay M total number of hops in backhaul z m hop distance of mth hop 0 ≤ m ≤ M − 1 z hop distance vector P u power rating (maximum power) of a relay G u gain rating (maximum gain) of a relay a aperture radius D total backhaul link distance σ 2 n receiver thermal noise variance each of the two dimensions are zero-mean i.i.d Gaussian random variables, and ii) the Beckmann model which is a more general model than Rayleigh distribution that caters to nonzero-mean errors with unequal variance in the two dimensions [5]. For more literature on generalized pointing error models, the reader is referred to [6], [7], [8].…”
Section: Imentioning
confidence: 99%