Coupling Finite Element and Integral Equation Solutions Using Decoupled Boundary Meshes

IEEE Transactions on Antennas and Propagation

Volumn 40, Issue 12, 1992, Pages 1496-1504

  Cwik, Tom ^a  

^a CALIFORNIA INSTITUTE OF TECHNOLOGY   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

BOUNDARY VALUE PROBLEMS; CONVERGENCE OF NUMERICAL METHODS; FINITE ELEMENT METHOD; INTEGRAL EQUATIONS; RESONANCE;

DECOUPLED BOUNDARY MESHES; FINITE ELEMENT/INTEGRAL EQUATION SOLUTIONS; INTERIOR RESONANT FREQUENCIES; MAXWELL EQUATIONS; SCATTERED FIELDS;

ELECTROMAGNETIC WAVE SCATTERING;

EID: 0026992278     PISSN: 0018926X     EISSN: 15582221     Source Type: Journal    
DOI: 10.1109/8.204740     Document Type: Article

References (19)

1. P. Silvester and R. Ferrari, Finite Elements for Electrical Engineers. Cambridge, England: Cambridge Univ. Press, 1990.
2. J. D'Angelo and I. Mayergoyz, “On the use of local absorbing boundary conditions for RF scattering problems,” IEEE Trans. Magn., vol. 25, pp. 3040–3043, July 1989.
3. R. Mittra, O. Ramahi, A. Khebir, R. Gordon, and A. Kouki, “A review of absorbing boundary conditions for two- and three-dimensional electromagnetic scattering problems,” IEEE Trans. Magn., vol. 25, pp. 3034–3040, July 1989.
4. K.K. Mei, “Unimoment method for solving antenna and scattering problems,” IEEE Trans. Antennas Propagat., vol. AP-22, pp. 760–766, Nov. 1974.
5. M. Morgan and K.K. Mei, “Finite element computation of scattering by inhomogeneous penetrable bodies of revolution,” IEEE Trans. Antennas Propagat., vol. AP-27, pp. 202–214, Mar. 1979.
6. M. Morgan, “Generalized coupled azimuthal potentials for electromagnetic fields in inhomogeneous media,” IEEE Trans. Antennas Propagat., vol. 36, pp. 1735–1743, Dec. 1988.
7. O. Zienkiewicz, D. Kelly, and P. Bettess, “The coupling of the finite element method and boundary solution procedures,” Int. J. Numer. Methods Eng., vol. 11, pp. 355–375, Nov. 1977.
8. B. McDonald and A. Wexler, “Finite element solution of unbounded field problems,” IEEE Trans. Microwave Theory Techn., vol. MTT-20, pp. 841–847, Dec. 1972.
9. W. Boyse and A. Seidl, “A hybrid finite element method for conductors with thin dense coatings,” Appl. Comput. Electromagn. Soc., vol. 4, pp. 59–72, 1989.
10. W. Boyse, “A hybrid finite element method for near bodies of revolution,” IEEE Trans. Magn., vol. 27, pp. 3833–3836, Sept. 1991.
11. J.-M. Jin and V. Liepa, “Application of hybrid finite element method to electromagnetic scattering from coated cylinders,” IEEE Trans. Antennas Propagat., vol. 36, pp. 50–54, Jan. 1988.
12. Z. Gong and A. Glisson, “A hybrid equation approach for the solution of electromagnetic scattering problems involving two-dimensional inhomogeneous dielectric cylinders,” IEEE Trans. Antennas Propagat., vol. 38, pp. 60–68, Jan. 1990.
13. X. Yuan, D. Lynch, and J. Strohbehn, “Coupling of finite element and moment methods for electromagnetic scattering from inhomogeneous objects,” IEEE Trans. Antennas Propagat., vol. 38, pp. 386–394, Mar. 1990.
14. A. Cangellaris and R. Lee, “The bymoment method for two-dimensional electromagnetic scattering,” IEEE Trans. Antennas Propagat., vol. 38, pp. 1429–1438, Sept. 1990.
15. A. Poggio and E. Miller, “Integral equation solutions of three-dimensional scattering problems,” in Computer Techniques for Electromagnetics. London: Pergamon, 1973, ch. 4.
16. A. Glisson and D. Wilton, “Simple and efficient numerical methods for problems of electromagnetic radiation and scattering from surfaces,” IEEE Trans. Antennas Propagat., vol. AP-28, pp. 593–603, Sept. 1980.
17. O. Osterby and Z. Zlatev, “Direct methods for sparse matrices,” in Lecture Notes in Computer Science. Berlin: Springer-Verlag, 1983.
18. J. Mautz and R. Harrington, “H-field, E-field and combined field solutions for conducting bodies of revolution,” AEÜ, vol. 4, pp. 157–164, 1979.
19. R. Harrington, “Boundary integral formulations for homogeneous material bodies,” J. Electromagn. Waves Appl., vol. 3, pp. 1–15, 1989.