A simple and rigorous verification technique for nonlinear FDTD algorithms by optical parametric four-wave mixing

Microwave and Optical Technology Letters

Volumn 48, Issue 1, 2006, Pages 88-91

  Fujii, M ^a   Koos, C ^b   Poulton, C ^b   Sakagami, I ^a   Leuthold, J ^b   Freude, W ^b  

^a UNIVERSITY OF TOYAMA   (Japan)

^b UNIVERSITY OF KARLSRUHE   (Germany)

Author keywords

Finite difference time domain (FDTD); Four wave mixing; Nonlinear optics

Indexed keywords

ALGORITHMS; FOUR WAVE MIXING; NONLINEAR OPTICS; NUMERICAL ANALYSIS; OPTICAL KERR EFFECT; TIME DOMAIN ANALYSIS;

FINITE-DIFFERENCE TIME-DOMAIN (FDTD); OPTICAL KERR MEDIUM; PARAMETRIC FOUR-WAVE MIXING;

FINITE DIFFERENCE METHOD;

EID: 33645285311     PISSN: 08952477     EISSN: None     Source Type: Journal    
DOI: 10.1002/mop.21270     Document Type: Article

References (11)

1. nd ed., Artech House, Boston, 2000.
2. C. Conti, A.D. Falco, and G. Assanto, Parametric oscillations in photonic crystal slabs 3D time-domain analysis, IEEE Photon Technol Lett 16 (2004), 1495-1497.
3. R.M. Joseph, P.M. Goorjian, and A. Taflove, Direct time integration of Maxwell's equations in two-dimensional dielectric waveguides for propagation and scattering of femtosecond electromagnetic solitons, Optics Lett 18 (1993), 491-493.
4. M.A. Alsunaidi, H.M. Masoudi, and J.M. Arnold, A time-domain algorithm for the analysis of second-harmonic generation in nonlinear optical structures, IEEE Photon Technol Lett 12 (2000), 395-397.
5. A.S. Nagra and R.A. York, FDTD analysis of wave propagation in nonlinear absorbing and gain media, IEEE Trans Antennas Propagat 46 (1998), 334-340.
6. G.M. Slavcheva, J.M. Arnold, and R.W. Ziolkowski, FDTD simulation of the nonlinear gain dynamics in active optical waveguides and semiconductor microcavities, IEEE J Sel Topics Quant Electron 10 (2004), 1052-1062.
7. M. Fujii, M. Tahara, I. Sakagami, W. Freude, and P. Russer, High-order FDTD and auxiliary differential equation formulation of optical pulse propagation in 2D Kerr and Raman nonlinear dispersive media, IEEE J Quant Electron 40 (2004), 175-182.
8. Y.R. Shen, The principles of nonlinear optics, Wiley, New York, 1984.
9. rd ed., Academic Press, San Diego, CA, 2001.
10. R.W. Hellwarth, Third-order optical susceptibilities of liquid and solids, Prog Quant Electron 5 (1977), 1-68.
11. A.M. Darwish, E.P. Ippen, H.Q. Le, J.P. Donnelly, and S.H. Groves, Optimization of four-wave mixing conversion efficiency in the presence of nonlinear loss, Appl Phys Lett 69 (1996), 737-739.