The nonlinear fabry-perot resonator: direct numerical integration

A numerical integration method is presented for the classical anharmonic-oscillator model describing the nonlinear response of a medium to an applied optical field within the single-frequency approximation for self-action effects. The formalism is applied to an analysis of the multistability of a Fa...

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Main Authors: Chew, Khian Hooi, Tilley, D.R., Osman, J.
Format: Article
Published: 2001
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Online Access:http://eprints.um.edu.my/8200/
http://www.sciencedirect.com/science/article/pii/S0030401801011336
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spelling my.um.eprints.82002019-08-27T07:27:28Z http://eprints.um.edu.my/8200/ The nonlinear fabry-perot resonator: direct numerical integration Chew, Khian Hooi Tilley, D.R. Osman, J. QC Physics A numerical integration method is presented for the classical anharmonic-oscillator model describing the nonlinear response of a medium to an applied optical field within the single-frequency approximation for self-action effects. The formalism is applied to an analysis of the multistability of a Fabry-Perot resonator. The optical polarization P, rather than the optical E field, is retained as the dynamical variable. We develop an algorithm for integration of the nonlinear wave equation in P and with addition of the nonlinear boundary conditions at the resonator surfaces we are able to find the transmission as a function of intensity and frequency. The formalism applies specifically to materials such as ferroelectrics with strong resonances in the far-infrared spectral region. Illustrative graphs of transmission versus incident intensity throughout the resonance region are presented. (C) 2001 Elsevier Science B.V. All rights reserved. 2001 Article PeerReviewed Chew, Khian Hooi and Tilley, D.R. and Osman, J. (2001) The nonlinear fabry-perot resonator: direct numerical integration. Optics Communications, 191 (3-6). pp. 393-404. ISSN 0030-4018 http://www.sciencedirect.com/science/article/pii/S0030401801011336 10.1016/s0030-4018(01)01133-6
institution Universiti Malaya
building UM Library
collection Institutional Repository
continent Asia
country Malaysia
content_provider Universiti Malaya
content_source UM Research Repository
url_provider http://eprints.um.edu.my/
topic QC Physics
spellingShingle QC Physics
Chew, Khian Hooi
Tilley, D.R.
Osman, J.
The nonlinear fabry-perot resonator: direct numerical integration
description A numerical integration method is presented for the classical anharmonic-oscillator model describing the nonlinear response of a medium to an applied optical field within the single-frequency approximation for self-action effects. The formalism is applied to an analysis of the multistability of a Fabry-Perot resonator. The optical polarization P, rather than the optical E field, is retained as the dynamical variable. We develop an algorithm for integration of the nonlinear wave equation in P and with addition of the nonlinear boundary conditions at the resonator surfaces we are able to find the transmission as a function of intensity and frequency. The formalism applies specifically to materials such as ferroelectrics with strong resonances in the far-infrared spectral region. Illustrative graphs of transmission versus incident intensity throughout the resonance region are presented. (C) 2001 Elsevier Science B.V. All rights reserved.
format Article
author Chew, Khian Hooi
Tilley, D.R.
Osman, J.
author_facet Chew, Khian Hooi
Tilley, D.R.
Osman, J.
author_sort Chew, Khian Hooi
title The nonlinear fabry-perot resonator: direct numerical integration
title_short The nonlinear fabry-perot resonator: direct numerical integration
title_full The nonlinear fabry-perot resonator: direct numerical integration
title_fullStr The nonlinear fabry-perot resonator: direct numerical integration
title_full_unstemmed The nonlinear fabry-perot resonator: direct numerical integration
title_sort nonlinear fabry-perot resonator: direct numerical integration
publishDate 2001
url http://eprints.um.edu.my/8200/
http://www.sciencedirect.com/science/article/pii/S0030401801011336
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score 13.212156