Cubic-spline expansion for a two-dimensional periodic conductor in free space

International Journal of Applied Electromagnetics and Mechanics

Volumn 24, Issue 1-2, 2006, Pages 105-114

  Chien, Wei ^a   Huang, Chung Hsin ^a   Chiu, Chien Ching ^a  

^a TAMKANG UNIVERSITY   (Taiwan)

Author keywords

[No Author keywords available]

Indexed keywords

BOUNDARY CONDITIONS; ELECTROMAGNETIC WAVE SCATTERING; GAUSSIAN NOISE (ELECTRONIC); GENETIC ALGORITHMS; INTEGRAL EQUATIONS; OPTIMIZATION; SPLINES; TIME VARYING SYSTEMS;

CUBIC SPLINE METHOD; NONLINEAR INTEGRAL EQUATIONS; PERIODIC CONDUCTING CYLINDERS;

ELECTRIC CONDUCTORS;

EID: 33847369018     PISSN: 13835416     EISSN: None     Source Type: Journal    
DOI: 10.3233/jae-2006-780     Document Type: Article

References (22)

1. A. Roger, Newton-Kantorovitch algorithm applied to an electromagnetic inverse problem, IEEE Trans Antennas Propagat AP-29(Mar. 1981), 232-238.
2. C.C. Chiu and Y.W. Kiang, Inverse scattering of a buried conducting cylinder, Inverse Problems 7 (April 1991), 187-202.
3. C.C. Chiu and Y.W. Kiang, Microwave imaging of multiple conducting cylinders, IEEE Trans. Antennas Propagat 40 (Aug. 1992), 933-941.
4. G.P. Otto and W.C. Chew, Microwave inverse scattering-local shape function imaging for improved resolution of strong scatterers, IEEE Trans Microwave Theory Tech 42 (Jan. 1994), 137-142.
5. R. Kress, A Newton method in inverse obstacle scattering Inverse Problem in Engineering Mechanics, H.D. Bui, et al. (Rotterdam: Balkema), 1994, 425-432.
6. D. Colton and P. Monk, A novel method for solving the inverse scattering problem for time-harmonic acoustic waves in the resonance region II, SIAM J Appl Math 46 (June 1986), 506-523.
7. A. Kirsch, R. Kress, P. Monk and A. Zinn, Two methods for solving the inverse acoustic scattering problem, Inverse problems 4 (Aug. 1998), 749-770.
8. F. Hettlich, Two methods for solving an inverse conductive scattering problem, Inverse Problems 10 (1994), 375-385.
9. R.E. Kleinman and P.M. van den Berg, Two-dimensional location and shape reconstruction, Radio Sci 29 (July-Aug. 1994), 1157-1169.
10. T. Hohage, Iterative Methods in Inverse Obstacle Scattering: Regularization Theory of Linear and Nonlinear Exponentially Ill-Posed Problems, Dissertation Linz, 1999.
11. D.E. Goldgreg, Genetic Algorithm in Search, Optimization and Machine Learning, Addison-Wesley, 1989.
12. C.C. Chiu and P.T. Liu, Image reconstruction of a perfectly conducting cylinder by the genetic algorithm, IEE Proc Micro Antennas Propagat 143 (June 1996), 249-253.
13. T. Takenaka, Z.Q. Meng, T. Tanaka and W.C. Chew, Local shape function combined with genetic algorithm applied to inverse scattering for strips, Microwave and Optical Technology Letters 16 (December 1997), 337-341.
14. Z.Q. Meng, T. Takenaka and T. Tanaka, Image reconstruction of two-dimensional impenetrable objects using genetic algorithm, Journal of Electromagnetic Waves and Applications 13 (1999), 95-118.
15. Y. Zhou and H. Ling, Electromagnetic inversion of Ipswich objects with the use of the genetic algorithm, Microwave and Optical Technology Letters 33 (June 2002), 457-459.
16. W. Chien, Using the Genetic Algorithm to Reconstruct the Two-Dimensional Conductor, Master Thesis, National Tamkang University, Department of Electrical Engineering, June 1999.
17. Y. Zhou, J. Li and H. Ling, Shape inversion of metallic cavities using hybrid genetic algorithm combined with tabu list, Electronics Letters 39 (Feb. 2003), 280-281.
18. A. Qing, An experimental study on electromagnetic inverse scattering of a perfectly conducting cylinder by using the real-coded genetic algorithm, Microwave and Optical Technology Letters 30 (Sept. 2001), 315-320.
19. G.S. Wallinga, E.J. Rothwell, K.M. Chen and D.P. Nyquist, Efficient computation of the two-dimensional periodic Green's function, IEEE Tran. Antenna Propagat 47 (May 1999), 895-897.
20. K. Yasumoto, K. Yoshitomi and D.E. Goldgerg, Genetic Algorithm in Search, Optimization and Machine Learning, Addison-Wesley, 1989.
21. E.C. Jordan and K.G. Balmain, Electromagnetic Waves and Radiating Systems, Englewood Cliffs, NJ: Prentice-Hall, 1968.
22. S. Nakamura, Applied Numerical Method in C, Prentice-Hall int, 1993.