Modeling of Nonlinear Active Regions with the FDTD Method

IEEE Microwave and Guided Wave Letters

Volumn 3, Issue 9, 1993, Pages 333-335

  Toland, B ^a   Houshmand, B ^a   Itoh, T ^a  

^a UNIVERSITY OF CALIFORNIA   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

ACTIVE NETWORKS; ALGORITHMS; CAVITY RESONATORS; CONVERGENCE OF NUMERICAL METHODS; ELECTRIC NETWORK PARAMETERS; FINITE DIFFERENCE METHOD; MATHEMATICAL MODELS; NETWORK COMPONENTS; NONLINEAR NETWORK ANALYSIS; OSCILLATORS (ELECTRONIC); TIME DOMAIN ANALYSIS; TRANSMISSION LINE THEORY;

CAVITY OSCILLATOR; DISTRIBUTED CIRCUITS; FINITE DIFFERENCE TIME DOMAIN METHOD; NONLINEAR ACTIVE REGIONS;

LUMPED PARAMETER NETWORKS;

EID: 0027663366     PISSN: 10518207     EISSN: None     Source Type: Journal    
DOI: 10.1109/75.244870     Document Type: Article

References (6)

1. W. Sui, D.A. Christensen, and C. H. Durney, “Extending the two-dimensional FDTD method to hybrid electromagnetic systems with active and passive lumped elements,” IEEE Trans. Microwave Theory Tech., vol. 40, no. 4, 724—730, Apr. 1992.
2. P. Russer, P.M. So, and W. J. R. Hoefer, “Modeling of nonlinear active regions in TLM,” IEEE Microwave Guided Wave Lett., vol. 1, no. 1, pp. 10–13, Jan. 1991.
3. L. Lapidus and G. F. Pinder, Numerical Solution of Partial Differential Equations in Science and Engineering. New York: John Wiley, 1982.
4. W.H. Press, B.P. Flannery, S.A. Teukolsky, and W.T. Vetterling, Numerical Recipes. New York: Cambridge Univ. Press, 1986.
5. K. S. Yee, “Numerical solution of initial boundary value problems involving Maxwell’s equations in isotropic media,” IEEE Trans. Antennas Propagat., vol. AP-14, no. 3, 302–307, May 1966.
6. O. Boric-Lubecke, private communication.