Time domain beam propagation method based on a finite element scheme

Electronics and Communications in Japan, Part II: Electronics (English translation of Denshi Tsushin Gakkai Ronbunshi)

Volumn 82, Issue 11, 1999, Pages 52-58

  Hikari, Masafumi ^a   Koshiba, Masanori ^a   Tsuji, Yasuhide ^a  

^a HOKKAIDO UNIVERSITY   (Japan)

Author keywords

[No Author keywords available]

Indexed keywords

BOUNDARY CONDITIONS; DIFFERENTIAL EQUATIONS; DIFFRACTION GRATINGS; FINITE ELEMENT METHOD; LIGHT PROPAGATION; OPTICAL FILTERS; OPTICAL WAVEGUIDES; REFRACTIVE INDEX; TIME DOMAIN ANALYSIS;

PADE EQUATION; PERFECTLY MATCHED LAYER; TIME DOMAIN BEAM PROPAGATION METHOD;

ELECTROMAGNETIC FIELD THEORY;

EID: 0033310713     PISSN: 8756663X     EISSN: None     Source Type: Journal    
DOI: 10.1002/(SICI)1520-6432(199911)82:11<52::AID-ECJB5>3.0.CO;2-6     Document Type: Article

References (12)

1. Nolting H-P, März R. Results of benchmark tests for different numerical BPM algorithm. J Lightwave Technol 1995;13:216-224.
2. Huang WP, Chu ST, Goss A, Chaudhuri SK. A scalar finite-difference time-domain approach to guided-wave optics. IEEE Photon Technol Lett 1991;3:524-526.
3. Huang WP, Chu ST, Chaudhuri SK. A semivectorial finite-difference time-domain method. IEEE Photon Technol Lett 1991;3:803-806.
4. Yamauchi J, Nishio K, Nakano H. Analysis of a lensed coreless fiber by a hybrid technique combining FD-BPM and FD-TDM. J Lightwave Technol 1998;16:465-471.
5. Liu P-L, Zhao Q, Choa F-S. Slow-wave finite-difference beam propagation method. IEEE Photon Technol Lett 1995;7:890-892.
6. Jin GH, Harari J, Vilcot JP, Decoster D. An improved time-domain beam propagation method for integrated optics components. IEEE Photon Technol Lett 1997;9:348-350.
7. Hadley GR. Wide-angle beam propagation using Padé approximant operators. Opt Lett 1992;17:1426-1428.
8. Tsuji Y, Koshiba M, Tanabe T. A wide-angle beam propagation method using finite element scheme. Trans IEICE 1996;J79-C-I:381-388.
9. Berenger J-P. A perfectly matched layer for the absorption of electromagnetic waves. J Comput Phys 1994;114:185-200.
10. Pekel Ü, Mittra R. A finite element method frequency domain application of the perfectly matched layer (PML) concept. Microwave Opt Technol Lett 1995;9:117-122.
11. Hirayama K, Koshiba M, Suzuki M. Finite-element analysis of a dielectric slab waveguide with finite periodic structure. Trans IEICE 1986;J69-C:724-730.
12. Chen JC, Haus HA, Fan S, Villeneuve PR, Joannopoulos JD. Optical filters from photonic band gap air bridges. IEEE J Lightwave Technol 1996;14:2575-2580.