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Intensity fluctuations in pulsars are commonly ascribed to scintillations produced by electron density inhomogeneities in the interstellar medium. The power spectrum of the inhomogeneities is believed to be a power law, q−β with β = 11/3 (Kolmogorov spectrum). The spectrum of intensity fluctuations produced by a thin phase-changing screen has already been worked out for the case 2<β<4 and shows that two length-scales exist – a fast variation due to diffractive scintillation and a slow variation due to refractive effects. In this paper the theory is worked out for 4<β<6 and asymptotic expressions are developed for the intensity fluctuation spectrum in various regimes. Two major differences emerge. First, the magnitude of the refractive intensity fluctuations is much larger for β>4 than for β<4. Secondly, for β>4, the intensity fluctuations are essentially independent of the strength of the phase fluctuations on the screen and thus independent of the wavelength of observation λ or the distance D of the pulsar. In contrast, for β<4, there is a dependence on both λ and D. The available observations on slow refractive intensity fluctuations seem to support a spectrum for the interstellar medium with β>4. Several arguments have been presented in the past, based on the observed wavelength dependence of decorrelation bandwidth, image size, scintillation time-scale, etc. to support the Kolmogorov value β = 11/3. We show that these observations are equally consistent with β>4. If β>4, the observations require the power-law spectrum to extend over only a small range of scales ∼1012–1015 cm compared to ∼109–1015 cm required in the case of a Kolmogorov spectrum.
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Goodman et al. (1985) studied this question.
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