2011
DOI: 10.1117/12.884632
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Practical calculation of the beam scintillation index based on the rigorous asymptotic propagation theory

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Cited by 8 publications
(4 citation statements)
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“…However, the derivations are focused on the homogenous path (Ĉ 2 n z maintains constant); though they are applied for the inhomogenous path (Ĉ 2 n z varies with z), where σ 2 R is expressed as an integral function of C 2 n z [9], this approximation is not accurate. Recently, another asymptotic theory based method for investigating the moderate-to-strong turbulence has been proposed [23], which determines the moderate-to-strong region by mathematical interpolation between the rigorous asymptotes of the weak perturbation and strong scintillation theories. The advantage for this method is that it is applicable for both the homogenous path and the inhomogenous path, and the expression in [23] fits well with the rigorous results for weak and strong turbulence regions.…”
Section: Conclusion and Discussionmentioning
confidence: 99%
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“…However, the derivations are focused on the homogenous path (Ĉ 2 n z maintains constant); though they are applied for the inhomogenous path (Ĉ 2 n z varies with z), where σ 2 R is expressed as an integral function of C 2 n z [9], this approximation is not accurate. Recently, another asymptotic theory based method for investigating the moderate-to-strong turbulence has been proposed [23], which determines the moderate-to-strong region by mathematical interpolation between the rigorous asymptotes of the weak perturbation and strong scintillation theories. The advantage for this method is that it is applicable for both the homogenous path and the inhomogenous path, and the expression in [23] fits well with the rigorous results for weak and strong turbulence regions.…”
Section: Conclusion and Discussionmentioning
confidence: 99%
“…Recently, another asymptotic theory based method for investigating the moderate-to-strong turbulence has been proposed [23], which determines the moderate-to-strong region by mathematical interpolation between the rigorous asymptotes of the weak perturbation and strong scintillation theories. The advantage for this method is that it is applicable for both the homogenous path and the inhomogenous path, and the expression in [23] fits well with the rigorous results for weak and strong turbulence regions. Although this approach lacks some physical explanations for the choices of the interpolation function and some key parameters, it provides a simple analytical approximation to bridge the gap between the weak and strong scintillation theories for practical calculations.…”
Section: Conclusion and Discussionmentioning
confidence: 99%
“…This effect can be minimized using, for example, aperture averaging, diversity techniques, adaptive optics, or some modulation techniques [ 35 ]. It also was shown that an operation at longer wavelengths allows for better transmission during turbulence [ 36 ]. However, strong turbulence causes comparable radiation attenuation for NIR, SWIR, and MWIR ranges.…”
Section: Methodsmentioning
confidence: 99%
“…(56) To summarize, mean irradiance for the extended medium is still described by Eq. (17) provided that C r is given in Eq. (55).…”
mentioning
confidence: 99%