1980
DOI: 10.1029/rs015i001p00041
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Numerical computations for a one‐dimensional power law phase screen

Abstract: In this paper, numerical computations of the intensity spectral density function of a wave field scattered by a one‐dimensional, power law phase screen are presented. The computations verify theoretically derived asymptotic results showing that when the power law index is greater than three, the scintillation index saturates at a value larger than unity. Moreover, strong focusing, a local maximum in the scintillation index variation with increasing perturbation strength, only occurs in a one‐dimensional medium… Show more

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Cited by 35 publications
(22 citation statements)
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“…Therefore, the possibility of using asymptotic equation (21) is of evident practical interest. Comparison of the numerical results obtained using exact equation (9) and asymptotic equation (21) is shown in Fig. 8 for µ = 5 and β 2 0 ≥ 1.…”
Section: Comparison Of the Asymptotic Estimates With The Results Of Nmentioning
confidence: 95%
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“…Therefore, the possibility of using asymptotic equation (21) is of evident practical interest. Comparison of the numerical results obtained using exact equation (9) and asymptotic equation (21) is shown in Fig. 8 for µ = 5 and β 2 0 ≥ 1.…”
Section: Comparison Of the Asymptotic Estimates With The Results Of Nmentioning
confidence: 95%
“…Among those, papers [9][10][11][12] are rather close to the subject of the present study. In [10], twodimensional scintillation spectra behind an isotropic power-law phase screen were considered.…”
Section: Introductionmentioning
confidence: 81%
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“…This is a very conservative estimate because strong scatter effects always act to reduce the weak-scatter S4 value. A detailed treatment of strong-scatter effects is presented in Rino (1979bRino ( , 1980. The weakscatter theory is developed in Rino (1979a), but for convenience the principal formulas are summarized in Section III.…”
mentioning
confidence: 99%