Semi-analytical Approach to Sensitivity Analysis of Lossy Inhomogeneous Structures

作者

  • Shirook M. Ali Research In Motion Ltd. Waterloo, Ontario, N2L 3L3, Canada
  • Natalia K. Nikolova Department of Electrical and Computer Engineering, McMaster University Hamilton, Ontario, L8S 4K1, Canada
  • Mohamed H. Bakr Department of Electrical and Computer Engineering, McMaster University Hamilton, Ontario, L8S 4K1, Canada

关键词:

Semi-analytical Approach to Sensitivity Analysis of Lossy Inhomogeneous Structures

摘要

We propose an adjoint-variable technique for sensitivity analysis with structured-grid EM solvers, which can handle lossy inhomogeneous materials. In previous discrete adjoint-based approaches, the response derivatives with respect to shape parameters require the solution of a perturbed geometry, which has to be approximated. Here, we improve the algorithm by proposing a semi-analytical sensitivity formula where the system matrix derivatives consist of an analytical and a finite-difference term. It allows the use of the solution of the unperturbed structure with no approximation, which improves the accuracy. Applications are based on a frequency-domain solver based on the transmission line method.

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参考

E. J. Haug, K. K. Choi, and V. Komkov, Design

Sensitivity Analysis of Structural Systems. Orlando,

Florida: Academic Press, Inc. 1986.

N. K. Nikolova, J. W. Bandler, and M. H. Bakr,

“Adjoint techniques for sensitivity analysis in high-

frequency structure CAD,” IEEE Trans.

Microwave Theory Tech., vol. 52, no. 1, pp. 403-

, Jan. 2004.

N. K. Nikolova, H. W. Tam, and M. H. Bakr,

“Sensitivity analysis with the FDTD method on

structured grids,” IEEE Trans. Microwave Theory

Tech., vol. 52, no. 4, pp. 1207-1216, April 2004.

M. H. Bakr and N. K. Nikolova, “An adjoint

variable method for time domain TLM with fixed

structured grids,” IEEE Trans. Microwave Theory

Tech., vol. 52, no. 2, pp. 554-559, Feb. 2004.

P. A. W. Basl, M. H. Bakr, and N. K. Nikolova,

“Efficient estimation of sensitivities in TLM with

dielectric discontinuities,” IEEE Microwave and

Wireless Components Lett ., vol. 15, no. 2, pp. 89-

, Feb. 2005.

S. M. Ali, N. K. Nikolova, and M. H. Bakr,

“Recent advances in sensitivity analysis with

frequency-domain full-wave EM solvers,” Applied

Computational Electromagnetics Society Journal,

vol. 19, no. 3, pp. 147-154, Nov. 2004.

S. M. Ali, N. K. Nikolova, and M. H. Bakr,

“Sensitivity analysis with full-wave EM solvers

based on structured grids,” IEEE Trans. Magnetics,

vol. 40, no. 3, pp. 1521-1529, May 2004.

R. Zoughi, Microwave Nondestructive Testing and

Evaluation. Dordrecht: Kluwer Academic

Publishers, 2000.

D. Johns and C. Christopoulos, “New frequency-

domain TLM method for numerical solution of

steady-state electromagnetic problems,” IEE Proc.

Sci. Means Technol., vol. 141, pp. 10-316, 1994.

C. Christopoulos. The Transmission-line Modeling

Method TLM. New York: IEEE press, 1995.

D. Pasalic, R. Vahldieck, and J. Hesselbarth, “The

frequency-domain TLM method with absorbing

boundary conditions,” IEEE MTT-S Int. Microwave

Symposium Dig., pp. 1669-1672, 1999.

J. Dobrowolski, Computer-Aided Analysis,

Modeling, and Design of Microwave Networks,

Boston: Artech House, Inc., pp. 96, 1996.

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已出版

2022-06-18

栏目

General Submission