The single-fold statistics of rays emanating from an infinite, corrugated Gaussian surface with fractal slope are investigated. Low moments of the ray-density fluctuation distribution are evaluated as a function of fractal dimension, D. It is shown that in the Brownian case, D=1.5, the distribution is exactly negative exponential, corresponding to K-distributed intensity fluctuations in a coherent scattering configuration.
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E. Jakeman (1982) studied this question.
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