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Optics Letters

Optics Letters


  • Vol. 27, Iss. 1 — Jan. 1, 2002
  • pp: 52–54

Reference-wave solutions for high-frequency fields propagating in random media

Reuven Mazar and Alexander Bronshtein  »View Author Affiliations

Optics Letters, Vol. 27, Issue 1, pp. 52-54 (2002)

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Ray theory plays an important role in determining the propagation properties of high-frequency fields and their statistical measures in complicated random environments. According to the ray approach, the field at the observer can be synthesized from a variety of field species arriving along multiple ray trajectories resulting from refraction and scattering from boundaries and from scattering centers embedded in the random medium. For computations of the statistical measures, it is desirable therefore to possess a solution for the high-frequency field propagating along an isolated ray trajectory. For this reason, a new reference-wave method was developed to provide an analytic solution of the parabolic-wave equation.

© 2002 Optical Society of America

OCIS Codes
(350.5500) Other areas of optics : Propagation

Reuven Mazar and Alexander Bronshtein, "Reference-wave solutions for high-frequency fields propagating in random media," Opt. Lett. 27, 52-54 (2002)

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  1. A. Ishimaru, Wave Propagation and Scattering in Random Media (Academic, New York, 1998).
  2. S. M. Rytov, Yu. A. Kravtsov and V. I. Tatarskii, Principles of Statistical Radiophysics (Springer-Verlag, Berlin, 1988), Vols. 1–4. [CrossRef]
  3. V. I. Klyatskin, Stochastic Equations and Waves in Randomly Inhomogeneous Media (Nauka, Moscow, 1980).
  4. R. Mazar and L. B. Felsen, “Stochastic geometrical diffraction theory in a random medium with inhomogeneous background,” Opt. Lett. 12, 301–303 (1987). [CrossRef] [PubMed]
  5. R. Mazar and L. B. Felsen, “Stochastic geometrical theory of diffraction,” J. Acoust. Soc. Am. 86, 2292–2308 (1989). [CrossRef]
  6. J. B. Keller, “Geometrical theory of diffraction,” J. Opt. Soc. Am. 52, 116–130 (1962). [PubMed]
  7. R. Mazar, “High-frequency propagators for diffraction and backscattering in random media,” J. Opt. Soc. Am. A 7, 34–46 (1990). [CrossRef]
  8. R. Mazar and A. Bronshtein, “Multiscale solutions for the high-frequency propagators in an inhomogeneous background random medium,” J. Acoust. Soc. Am. 91, 802–812 (1992). [CrossRef]
  9. S. Frankenthal, M. J. Beran, and A. M. Whitman, “Caustic corrections using coherence theory,” J. Acoust. Soc. Am. 71, 348–358 (1982). [CrossRef]
  10. M. J. Beran, A. M. Whitman, and S. Frankenthal, “Scattering calculations using the characteristic rays of the coherence function,” J. Acoust. Soc. Am. 71, 1124–1130 (1982). [CrossRef]
  11. R. Mazar, L. Kodner, and G. Samelsohn, “Modeling of high-frequency wave propagation with application to the double-passage imaging in random media,” J. Opt. Soc. Am. A 14, 2809–2819 (1997). [CrossRef]
  12. R. Mazar, “Uncertainty in the modeling of high-frequency propagators in random media,” Comput. Struct. 67, 119–124 (1998). [CrossRef]

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