Method of Spherical Phase Screens for Modeling the Propagation of Diverging Beams in Inhomogeneous Media
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References
The Theory of Scintillation with Applications in Remote Sensing
IV Wave Propagation Theories in Random Media Based on the Path-Integral Approach
Fluctuations of refractivity as a systematic error source in radio occultations
A phase screen model for simulating numerically the propagation of a laser beam in rain
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Frequently Asked Questions (6)
Q2. What is the main purpose of the article?
The method of phase screens has been widely used for the numerical simulation of the wave propagation of various nature in inhomogeneous media, including the modeling of the optical (laser) radiation propagation in a turbulent atmosphere [1–5] and the decimeter waves propagation during radio occultation sounding of the atmosphere [6–8].
Q3. What is the name of the article?
This is an open access article distributed under the terms of the Creative Commons Attribution License 4.0 (http://creativecommons.org/licenses/by/4.0/).screens are used.
Q4. What is the name of the method?
This name reflects the fact that the entire inhomogeneous medium in this method is represented as a sequence of thin layers, and the propagator describing the propagation of a wave through each layer is approximately written as the composition of an infinitely thin layer that forms phase distortions of the wave and a vacuum propagator describing diffraction.
Q5. What is the common method of describing the propagation of a wave in turbulent media?
In the two-dimensional (2D) modeling of radio occultation experiments, it turned out to be quite simple to write down a solution for cylindrical 1-dimensional phase screens [7], which takes into account the shape of the phase front of the incident wave.
Q6. What is the main problem of the phase screen method?
This leads to excessive computational costs when describing a diverging wave: the increasing angle between the screen and the wavefront at the edges of each screen results in oversampling.