A subgridding scheme based on mesh nesting for the FDTD method

Microwave and Optical Technology Letters

Volumn 22, Issue 3, 1999, Pages 211-214

  Chaillou, S ^a   Wiart, J ^b   Tabbara, W ^a  

^a ORANGE LABS   (France)

^b UNIV PARIS SUD   (France)

Author keywords

FDTD; Mesh nesting; Subgndding

Indexed keywords

ELECTROMAGNETIC COMPATIBILITY; FINITE DIFFERENCE METHOD; TIME DOMAIN ANALYSIS;

MESH NESTING; SUBGRIDDING;

ELECTROMAGNETIC FIELD THEORY;

EID: 0033366315     PISSN: 08952477     EISSN: None     Source Type: Journal    
DOI: 10.1002/(SICI)1098-2760(19990805)22:3<211::AID-MOP18>3.0.CO;2-A     Document Type: Article

References (13)

1. K. Yee, Numerical solution of initial boundary value problems involving Maxwell's equations in isotropic media, IEEE Trans Antennas Propagat AP-16 (1966), 302-307.
2. K. Kunz and L. Simpson, A technique for increasing the resolution of finite-difference solution of the Maxwell equation, IEEE Trans Electromag Compat EMC-23 (1981).
3. S. Zivanovic and K. Yee, A subgridding method for the time-domain finite-difference method to solve Maxwell's equations, IEEE Trans Microwave Theory Tech 39 (1991), 471-479.
4. D. Prescott and N. Shuley, A method for incorporating different sized cells into the time-domain finite-difference analysis technique, IEEE Microwave Guided Wave Lett 2 (1992), 434-436.
5. P. Thomas and T. Weiland, A consistant subgridding scheme for the finite difference time domain method, Int J Numer Model: Electron Networks, Devices and Fields 9 (1995), 359-374.
6. M. White and M. Iskander, A new 3D multi-grid technique with dielectric-traverse capabilities, URSI Int Symp, Montreal, Canada, July 1997.
7. M. Okoniewski, E. Okoniewska, and M. Stuchly, Three-dimensional subgridding algorithm for FDTD, IEEE Trans Antennas Propagat 45 (1997), 422-429.
8. M.W. Chevalier and R.J. Luebbers, FDTD local grids with materials traverse, IEEE Trans Antennas Propagat 45 (1997), 411-421.
9. P. Monk, Sub-gridding FDTD schemes, ACES J 11 (1996), 37-46.
10. S. Chaillou, J. Wiart, Z. Altman, J. Wiart, and W. Tabbara, Increase of the reduction factor for subgridding approach in the FDTD method, PIERS 98 Symp, Nante, France, July 1998.
11. G. Lazzi and O.P. Gandhi, On modeling and personal dosimetry of cellular telephone helical antennas with the FDTD code, IEEE Trans Antennas Propagat 46 (1998).
12. CE. Holloway, R. Delyser, F. German, P. McKenna, and M. Kanda, Comparison of electromagnetic absorber used in anechoic and semi-anechoic chambers for emissions and immunity testing of digital devices, IEEE Trans Electromag Compat 39 (1997), 33-47.
13. B. Fourestié, S. Deshayes, J. Wiart, and Z. Altman, Broadband model of anechoic chamber using Debye's equations for the FDTD, PIERS 98 Symp, Nante, France, July 1998.