Spheroidal microresonators for the optoelectronics

Proceedings of SPIE - The International Society for Optical Engineering

Volumn 5948 I, Issue , 2005, Pages 1-8

  Fomin, Aleksey E ^a   Gorodetsky, Michael L ^a  

^a MOSCOW STATE UNIVERSITY   (Russian Federation)

Author keywords

Eikonal; Microspheres; Spheroidal functions; Whispering gallery modes

Indexed keywords

FUNCTIONS; MICROELECTROMECHANICAL DEVICES; OPTOELECTRONIC DEVICES;

EIKONAL; MICROSPHERES; SPHEROIDAL FUNCTIONS; WHISPERING GALLERY MODES;

OPTICAL RESONATORS;

EID: 32144462484     PISSN: 0277786X     EISSN: None     Source Type: Conference Proceeding    
DOI: 10.1117/12.622302     Document Type: Conference Paper

References (26)

1. V. B. Braginsky, M. L. Gorodetsky and V. S. Ilchenko, "Quality-factor and nonlinear properties of optical whispering-gallery modes," Phys. Lett. A137, pp. 303-387, 1989.
2. 2004 Digest, of the LEOS Summer Topical Meetings: Biophotonics/Optical Interconnects & VLSI Photonics/WGM Microcavities (IEEE Cat. No.04TH8728), 2004.
3. R.D. Richtmyer, "Dielectric Resonators", J. of Appl. Phys. 10, pp. 391-398, 1939.
4. V.S.Ilchenko, M.L.Gorodetsky, X.S.Yao and L.Maleki, "Microtorus: a high-finesse microcavity with whispering-gallery modes". Opt. Lett. 26, pp. 256-258, 2001.
5. K. Valiala. "Optical microcavities", Nature 424, pp. 839-846, 2001.
6. V.S. Ilchenko, A.A. Savchenkov, A.B. Matsko et al. "Nonlinear optics and crystalline whispering gallery mode cavities," Phys. Rev. Lett. 92, (043803), 2004.
7. R. Janaswamy,"A note on the TE/TM decomposition of electromagnetic fields in three dimensional homogeneous space". IEEE Trans. Antennas and Propagation 52, pp. 2474-2477, 2004.
8. S.Asano, G.Yamamoto, "Light scattering by a spheroidal particle", Appl. Opt. 14, pp. 29-49, 1975.
9. V.G. Farafonov, N.V, Voshchinnikov, "Optical properties of spheroidal particles", Astrophys. and Space Sci. 204, pp. 19-86. 1993.
10. A.Charalambopoulos, D.I.Fotiadis, C.V. Massalas. "On the solution of boundary value problems using spheroidal eigenvectors", Comput. Phys. Comm. 139. pp. 153-171, 2001.
11. P.C.G. de Moraes, L.G. Guimaràes. "Semiclassical theory to optical resonant modes of a transparent dielectric spheroidal cavity". Appl. Opt. 41, pp. 2955-2961. 2002.
12. L. Li, Z. Li, M. Leong, "Closed-form eigenfrequencies in prolate spheroidal conducting cavity", IEEE Trans. Microwave Theory Tech. 51. pp. 922-927. 2003.
13. L.Li, X.Kang, M.Leong, Spheroidal Wave Functions in Electromagnetic Theory. John Wiley & Sons, 2002.
14. Handbook of Mathematical Functions, ed. M.Abramowitz and I.E.Stegun, National Bureau of Standards. 1964.
15. J.B. Keller, S.I. Rubinow, "Asymptotic solution of eigenvalue problems", Ann. Phys. 9, pp. 24-75. 1960.
16. V.M. Babič. V.S. Buldyrev, Short-wavelength diffraction theory. Asymptotic methods. Springer-Verlag. Berlin Heidelberg, 1991.
17. V.A.Borovikov, B.E.Kinber. Geometrical theory of diffraction, IEE Electromagnet. Waves Ser.37. London. 1994.
18. M.L.Gorodetsky, V.S.Ilchenko, "High-Q optical whispering-gallery microresonators: precession approach for spherical mode analysis and emission patterns with prism couplers", Opt. Commun. 113, pp. 133-143, 1994.
19. P.C.G. de Moraes, L.G. Guimaràes, "Uniform asymptotic formulae for the spheroidal angular function", J. of Quantitative Spectroscopy and Radiative Transfer 74, pp. 757-765, 2003.
20. P.C.G. de Moraes, L.G. Guimaràes. "Uniform asymptotic formulae for the spheroidal radial function". J. of Quantitative Spectroscopy and Radiative Transfer 79-80, pp. 973-981. 2003.