|
This article is cited in 22 scientific papers (total in 22 papers)
Special issue devoted to multiple radiation scattering in random media
Propagation of a femtosecond pulse in a scattering medium: theoretical analysis and numerical simulation
E. A. Sergeevaa, M. Yu. Kirillinbc, A. V. Priezzhevbd a Institute of Applied Physics, Russian Academy of Sciences, Nizhny Novgorod
b Lomonosov Moscow State University, Faculty of Physics
c Department of Technology, Optoelectronics and Measurements Techniques Laboratory, University of Oulu, Finland
d International Laser Center of Moscow State University
Abstract:
The time profile of a femtosecond pulse propagating in media with a high scattering anisotropy (g≥0.9) is studied in detail. The iteration method based on the expansion of the light field in a series in photon scattering orders with the account for the multiply scattered component is proposed to study analytically the structure of a scattered radiation pulse. The small-angle approximation of the radiation transfer theory used for calculations of low-order scatterings is modified to take into account the spread in the photon delay times. The shape of a scattered ultrashort pulse calculated theoretically well agrees with the shape obtained by the Monte-Carlo simulation. It is shown that the pulse profile in a scattering medium depends on the shape of the scattering phase function with the conservation of the anisotropy factor. A comparative analysis of contributions from different scattering orders to the pulse structure is performed depending on the optical properties of a scattering medium.
Received: 27.06.2006 Revised: 21.09.2006
Citation:
E. A. Sergeeva, M. Yu. Kirillin, A. V. Priezzhev, “Propagation of a femtosecond pulse in a scattering medium: theoretical analysis and numerical simulation”, Kvantovaya Elektronika, 36:11 (2006), 1023–1031 [Quantum Electron., 36:11 (2006), 1023–1031]
Linking options:
https://www.mathnet.ru/eng/qe13332 https://www.mathnet.ru/eng/qe/v36/i11/p1023
|
Statistics & downloads: |
Abstract page: | 223 | Full-text PDF : | 112 | First page: | 1 |
|