Zobrazeno 1 - 10
of 89
pro vyhledávání: '"Mark J. Beran"'
Publikováno v:
Waves in Random and Complex Media. 18:435-460
In Ref. [1] (Appendix A) we derived equations governing the frequency and spatial spectrum of radiation propagating in three-dimensional time-dependent random media with randomly varying sound speed c ( x , t). From the spectral equations we determin
Autor:
Shimshon Frankenthal, Mark J. Beran
Publikováno v:
Waves in Random and Complex Media. 17:189-212
We calculate the probability density distributions of the power reflection coefficient, and of the various fluxes of the components of an erstwhile plane wave that propagates in a one-dimensionally stratified slab of a time-independent scattering med
Autor:
Shimshon Frankenthal, Mark J. Beran
Publikováno v:
Waves in Random and Complex Media. 16:231-259
We consider backscattering of stationary radiation in a random medium whose wavespeed fluctuations depend on time and on space. We modify a previous derivation of the equations that govern the range-evolution of the spectra of the ensemble-averaged f
Autor:
Mark J. Beran, Shimshon Frankenthal
Publikováno v:
Waves in Random Media. 13:241-268
We consider backscattering in a random stratified medium where the wave-speed fluctuations depend on time and on the range coordinate, which is normal to the planes of stratification. For the limit where the correlation time is shorter than the mean
Publikováno v:
Waves in Random Media. 13:269-286
In this paper we first derive the equations governing the energy fluxes propagating in each of the modes of a duct. In each mode there is a forward and backward component and the equations are intended to treat ducts in which backscattering plays a m
Autor:
Alan M. Whitman, Mark J. Beran
Publikováno v:
Waves in Random Media. 10:231-251
In a previous paper (Whitman et al 1999 Waves Random Media 9 1–11) we discussed the scattering of acoustic waves by random sound-speed fluctuations in a two-dimensional channel and presented an asymptotic form for an acoustic pulse propagating in t
Publikováno v:
Waves in Random Media. 9:1-11
When acoustic waves are scattered by random sound-speed fluctuations in a two-dimensional channel the energy is continually transferred between the propagating modes. In the multiple- scattering region the energy flux assumes an asymptotic form in wh
Autor:
Mark J. Beran, Shimshon Frankenthal
Publikováno v:
The Journal of the Acoustical Society of America. 104:3282-3295
The statistics of a forward-propagating wave is considered in a random, anisotropic, stratified three-dimensional waveguide, where modal analysis offers unique advantages. After extracting the vertical dependence in the usual way, the equations are f
Autor:
Shimshon Frankenthal, Mark J. Beran
Publikováno v:
Waves in Random Media. 7:257-282
We consider the statistics of the transverse spectra of forward-propagating waves in a stationary random medium. A short-range perturbation solution is used to derive the difference equations that govern the long-range evolution of the ensemble-avera
Autor:
Mark J. Beran, Shimshon Frankenthal
Publikováno v:
The Journal of the Acoustical Society of America. 100:1463-1472
In previous work, a modal approach was used to study random volume scattering in a shallow channel [M. J. Beran and S. Frankenthal, J. Acoust. Soc. Am. 91, 3203–3211 (1992)]. Here, it is shown how to include the effects of a rough channel surface i