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Stanley M. Flatté

Researcher at University of California, Santa Cruz

Publications -  72
Citations -  2608

Stanley M. Flatté is an academic researcher from University of California, Santa Cruz. The author has contributed to research in topics: Internal wave & Wave propagation. The author has an hindex of 25, co-authored 72 publications receiving 2514 citations.

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Intensity images and statistics from numerical simulation of wave propagation in 3-D random media

TL;DR: An extended random medium is modeled by a set of 2-D thin Gaussian phase-changing screens with phase power spectral densities appropriate to the natural medium being modeled, showing that under weak scattering the small-scale Fresnel length structure of the medium dominates the intensity scattering pattern.
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Energy and action flow through the internal wave field: An eikonal approach

TL;DR: In this paper, the energy and action flow through the small-scale part of the oceanic internal wave field is modeled by use of the eikonal technique, which is not subject to a weak interaction assumption.
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Small-scale structure in the lithosphere and asthenosphere deduced from arrival time and amplitude fluctuations at NORSAR

TL;DR: In this paper, the authors analyzed the pattern of phase and amplitude variations of seismic waves across the NORSAR array on a statistical basis in order to determine the statistical distribution of heterogeneities under NorsAR.
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Simulation of point-source scintillation through three-dimensional random media

TL;DR: In this paper, the intensity spectra and variances for waves emanating from a point source and propagating through extended three-dimensional random media by simulation were calculated and the results agree reasonably closely with the results of laser propagation experiments over kilometer-length paths in the atmosphere.
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Probability-density functions of irradiance for waves in atmospheric turbulence calculated by numerical simulation

TL;DR: In this article, the authors carried out numerical simulations of wave traversing a three-dimensional random medium with Gaussian statistics and a power-law spectrum with inner-scale cutoff and provided the probability density function (PDF) of irradiance.