Including apertures and cavities in the BLT formalism

Electromagnetics

Volumn 25, Issue 7-8, 2005, Pages 623-635

  Baum, Carl E ^a  

^a MSC01 1070   (United States)

Author keywords

Apertures; BLT equation; Cavities; Electromagnetic topology

Indexed keywords

ELECTRIC CURRENTS; ELECTRIC LINES; ELECTRIC POTENTIAL; MATRIX ALGEBRA;

APERTURES; BLT EQUATION; CAVITIES; EM TOPOLOGY;

MAGNETOELECTRIC EFFECTS;

EID: 27844441819     PISSN: 02726343     EISSN: 1532527X     Source Type: Journal    
DOI: 10.1080/02726340500214852     Document Type: Article

References (15)

1. Baum, C. E. 1970. The circular flush-plate dipole in a conducting plane and located in nonconducting media. Sensor and Simulation Note 98.
2. Baum, C. E. 1985. On the use of electromagnetic topology for the decomposition of scattering matrices for complex physical structures. Interaction Note 454.
3. Baum, C. E. 1989. The theory of electromagnetic interference control. Interaction Note 478;
4. also in Modern radio science, 1990, 87-101, ed. J. B. Andersen. Oxford: Oxford U. Press.
5. Baum, C. E. 1995. Generalization of the BLT equation. Interaction Note 511;
6. Proc. 13th Int'l Zurich Symposium and Technical Exhibition on Electromagnetic Compatibility, February 1999, 131-136.
7. Baum, C. E. 1999. Extension of the BLT equation into time domain. Interaction Note 553;
8. Proc. 14th Int'l Zurich Symposium and Technical Exhibition on Electromagnetic Compatibility, February 2001, 211-216.
9. Baum, C. E., T. K. Liu, & F. M. Tesche. 1978. On the analysis of general multiconductor-transmission-line networks. Interaction Note 350;
10. also in C. E. Baum. 1986. Electromagnetic topology for the analysis and design of complex electromagnetic systems. In Fast Electrical and Optical Measurements, 467-547, eds. J. E. Thompson and L. H. Leussen. Dordrecht: Martinus Nijhoff.
11. Harrington, R. F., & J. R. Mautz. 1976. A generalized network formulation for aperture problems. IEEE Trans. Antennas and Propagation: 870-873.
12. Parmantier, J. P. & P. Degauque. 1996. Topology based modelling of very large systems. In Modern radio science, 151-177, ed. J. Hamelin. Oxford: Oxford U. Press.
13. Parmantier, J. P., X. Ferrieres, S. Bertuol, & C. E. Baum. 1998. Various ways to think of the resolution of the BLT equation with an LU technique. Interaction Note 535;
14. Optimization of the BLT equation based on a sparse Gaussian elimination. Proc. 13th Int'l Zurich Symposium and Technical Exhibition on Electromagnetic Compatibility, February 1999, 137-142.
15. Stratton, J. A. 1941. Electromagnetic theory. New York: McGraw Hill.