Electromagnetic-field calculations for a sphere illuminated by a higher-order Gaussian beam. I. Internal and near-field effects

Applied Optics

Volumn 36, Issue 6, 1997, Pages 1303-1311

  Barton, John P ^a  

^a UNIVERSITY OF NEBRASKA LINCOLN   (United States)

Author keywords

Electromagnetic fields; Higher order Gaussian beams; Laser particle interactions; Spherical particle

Indexed keywords

EIGENVALUES AND EIGENFUNCTIONS; ELECTROMAGNETIC FIELD EFFECTS; INTEGRATION; LASER BEAMS; LIGHT POLARIZATION; PARTICLES (PARTICULATE MATTER); REFRACTIVE INDEX; RESONANCE;

ARBITRARY BEAM THEORY; DOUGHNUT MODE BEAMS; HIGHER ORDER GAUSSIAN BEAM THEORY; LASER PARTICLE INTERACTIONS; RESONANCE EXCITATION;

ELECTROMAGNETIC FIELD THEORY;

EID: 0031077410     PISSN: 1559128X     EISSN: 21553165     Source Type: Journal    
DOI: 10.1364/AO.36.001303     Document Type: Article

References (19)

1. J. P. Barton, D. R. Alexander, and S. A. Schaub, “Internal and near-surface electromagnetic fields for a spherical particle irradiated by a focused laser beam, ” J. Appl. Phys. 64, 1632-1639 (1988).
2. J. P. Barton, D. R. Alexander, and S. A. Schaub, “Internal fields of a spherical particle illuminated by a tightly focused laser beam: focal point positioning effects at resonance, ” J. Appl. Phys. 65, 2900-2906 (1989).
3. J. P. Barton, D. R. Alexander, and S. A. Schaub, “Theoretical determination of net radiation force and torque for a spherical particle illuminated by a focused laser beam, ” J. Appl. Phys. 66, 4594-4602 (1989).
4. J. P. Barton and D. R. Alexander, “Electromagnetic field cal culations for a tightly-focused laser beam incident upon a microdroplet: applications to nonlinear optics, ” in Nonlinear Optics and Materials, C. D. Cantrell and C. M. Bowden, eds., Proc. SPIE 1497, 64-77 (1991).
5. 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).
6. 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 beams, ” J. Opt. Soc. Am. A 11, 2503-2515 (1994).
7. 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 beams, ” J. Opt. Soc. Am. A 11, 2516-2525 (1994).
8. E. E. M. Khaled, S. C. Hill, P. W. Barber, and D. Q. Chowdhury, “Near-resonance excitation of dielectric spheres with plane waves and off-axis Gaussian beams, ” Appl. Opt. 31, 1166-1169 (1992).
9. E. E. M. Khaled, S. C. Hill, and P. W. Barber, “Scattered and internal intensity of a sphere illuminated with a Gaussian beam, ” IEEE Trans. Antennas Propag. 41, 295-303 (1993).
10. 00 laser beam, ” J. Opt. Soc. Am. B 6, 1332-1338 (1989).
11. 1-mode beam, ” J. Opt. Soc. Am. B 5, 61-66 (1988).
12. J. P. Barton, W. Ma, S. A. Schaub, and D. R. Alexander, “Electromagnetic field for a beam incident on two adjacent spherical particles, ” Appl. Opt. 30, 4706-4715 (1991).
13. E. Almaas and I. Brevik, “Radiation forces on a micrometersized sphere in an evanescent field, ” J. Opt. Soc. Am. B 12, 2429-2438 (1995).
14. J. P. Barton and D. R. Alexander, “Fifth-order corrected electromagnetic field components for a fundamental Gaussian beam, ” J. Appl. Phys. 66, 2800-2802 (1989).
15. A. E. Siegman, An Introduction to Lasers and Masers(McGraw-Hill, New York, 1971), pp. 330-331.
16. H. Kogelnik and T. Li, “Laser beam resonators, ” Proc. IEEE54, 1312-1329 (1966).
17. L. D. Landau and E. M. Lifshitz, Electromagnetics of Continuous Media (Pergamon, Oxford, 1960), pp. 253-256.
18. J. P. Barton and D. R. Alexander, “Electromagnetic fields for an irregularly shaped, near-spherical particle illuminated by a focused laser beam, ” Appl. Opt. 69, 7973-7986 (1991).
19. J. P. Barton, “Electromagnetic-field calculations for irregularly shaped, axisymmetric layered particles with focused illumination, ” Appl. Opt. 35, 532-541 (1996).