Scattering of a spheroidal particle illuminated by a Gaussian beam

Applied Optics

Volumn 40, Issue 15, 2001, Pages 2501-2509

  Han, Yiping ^a   Wu, Zhensen ^a  

^a XIDIAN UNIVERSITY   (China)

Author keywords

[No Author keywords available]

Indexed keywords

BOUNDARY CONDITIONS; ELECTROMAGNETIC FIELDS; LASER BEAMS; PROBLEM SOLVING;

GAUSSIAN BEAMS;

LIGHT SCATTERING;

EID: 0000040332     PISSN: 1559128X     EISSN: 21553165     Source Type: Journal    
DOI: 10.1364/AO.40.002501     Document Type: Article

References (23)

1. S. Asano and G. Yamamoto, “Light scattering by a spheroidal particle,” Appl. Opt. 14, 29-49 (1975).
2. S. Asano, “Light scattering properties of spheroidal particles,” Appl. Opt. 18, 712-723 (1979).
3. S. Asano and M. Sato, “Light scattering by randomly oriented spheroidal particles,” Appl. Opt. 19, 962-974 (1980).
4. Y. Han and Z. Wu, “Discussion of the boundary condition for electromagnetic scattering by spheroidal particles,” Acta Phys. Sin. 49, 57-60 (2000).
5. B. P. Sinha and R. H. MacPhie, “Electromagnetic plane wave scattering by a system of two parallel conducting prolate spheroids,” IEEE Trans. Antennas Propag. 31, 294-304 (1983).
6. S. Nag and B. P. Sinha, “Electromagnetic plane wave scattering by a system of two uniformly lossy dielectric prolate spheroids in arbitrary orientation,” IEEE Trans. Antennas Propag. 43, 322-327 (1995).
7. T. G. Tsuei and P. W. Barber, “Information content of the scattering matrix for spheroidal particles,” Appl. Opt. 24, 2391-2396 (1985).
8. F. M. Schulz, K. Stamnes, and J. J. Stamnes, “Scattering of electromagnetic waves by spheroidal particles: a novel approach exploiting the T matrix computed in spheroidal coordinates,” Appl. Opt. 37, 7875-7896 (1998).
9. J. P. Barton, “Internal and near-surface electromagnetic fields for a spheroidal particle with arbitrary illumination,” Appl. Opt. 34, 5542-5551 (1995).
10. J. P. Barton, “Internal and near-surface electromagnetic fields for an absorbing spheroidal particle with arbitrary illumination,” Appl. Opt. 34, 8472-8473 (1995).
11. G. Gouesbet, “Validity of the localized approximation for arbitrary shaped beams in the generalized Lorenz-Mie theory for spheres,” J. Opt. Soc. Am. A 16, 1641-1650 (1999).
12. B. Maheu, G. Gouesbet, and G. Grehan, “A concise presentation of the generalized Lorenz-Mie theory for arbitrary location of the scatterer in an arbitrary incident profile,” J. Opt. (Paris) 19, 59-67 (1988).
13. G. Gouesbet, B. Maheu, and G. Grehan, “Light scattering from a sphere arbitrarily located in a Gaussian beam, using a Bromwich formulation,” J. Opt. Soc. Am. A 5, 1427-1443 (1988).
14. A. Doicu and T. Wriedt, “Computation of the beam-shape coefficients in the generalized Lorenz-Mie theory by using the translational addition theorem for spherical vector wave functions,” Appl. Opt. 36, 2971-2978 (1997).
15. J. A. Lock and G. Gouesbet, “Rigorous justification of the localized approximation to the beam shape coefficients in generalized Lorenz-Mie theory. I. On-axis beam,” J. Opt. Soc. Am. A 11, 2503-2515 (1994).
16. G. Gouesbet and J. A. Lock, “Rigorous justification of the localized approximation to the beam shape coefficients in generalized Lorenz-Mie theory. II. Off-axis beam,” J. Opt. Soc. Am. A 11, 2516-2525 (1994).
17. Z. Wu and X. Fu, “Scattering of fundamental Gaussian beam from a multilayered sphere,” Acta Electron. Sin. 23, 32-36 (1995).
18. G. Grehan, B. Maheu, and G. Gouesbet, “Scattering of laser beams by Mie scatterer centers: numerical results using a localized approximation,” Appl. Opt. 25, 3539-3548 (1986).
19. J. A. Stratton, Electromagnetic Theory (McGraw-Hill, New York, 1941).
20. C. Flammer, Spheroidal Wave Functions (Stanford U. Press, Stanford, Calif., 1957).
21. n coefficients in the generalized Lorenz-Mie theory using three different methods,” Appl. Opt. 27, 4874-4883 (1988).
22. D. B. Hodge, “Eigenvalues and eigenfunctions of the spheroidal wave equation,” J. Math. Phys. 11, 2380-2312 (1971).
23. L. W. Davis, “Theory of electromagnetic beams,” Phys. Rev. A 19, 1177-1179 (1979).