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Generalized Pulse—Spectrum Technique for Solving Inverse Problems in Microwave Heating
Published online by Cambridge University Press: 28 February 2011
Abstract
The Generalized Pulse—Spectrum Technique (GPST), a versatile, efficient and stable Newton-like iterative numerical inversion algorithm with Tikhonov regularization. GPSThas been been successfully applied to many practical inverse problems, including the inverse problems of equations of the diffusion type. Methodology in applying GPST for solving the inverse problems in microwave heating of ceramic samples is described.
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- Research Article
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- Copyright © Materials Research Society 1991
References
REFERENCES
3.
Reich, H. J., Ordung, P. F., Krauss, H. L., and Skalnik, J. G., Microwave Theory and Techniques, Van Nostrand, NJ (1953), p. 64–110.Google Scholar
4.
Tsien, D. S. and Chen, Y. M., Computation Methods in Nonlinear Mechanics, Univ. of Texas, Austin (1974), p.935–943.Google Scholar
5.
Tikhonov, A. N. and Arsenin, V. Y., Solution of III - Posed Problems, John Wiley & Sons, NY (1977).Google Scholar
9.
Tang, Y. N. and Chen, Y. M., Advances in Computer Methods for Partial Differential Equations - V, ed. by Vichnevetsky, R. and Stepleman, R., IMACS (1984), p. 433–439.Google Scholar
11.
Tang, Y. N., Chen, Y. M., Chen, W. H., and Wasserman, M. L., Appl. Numer. Math.
5, 529–539 (1989).Google Scholar
12.
Chen, Y. M., Zhu, J. P., Chen, W. H., and Wasserman, M. L., IMACS Trans. Scientific Computing -'88 V. 1.1 & 1.2: Numerical and Applied Mathematics, ed. by Ames, W. F. and Brezinski, C. (1990).Google Scholar
13.
Zhu, J. P. and Chen, Y. M.,“GPST for history matching in 1-parameter 3-D 3-phase simulator models (in preparation).Google Scholar