| Nishimura, N. and Kobayashi, S., A boundary integral equation method for an inverse problem related to crack detection. Int. J. Num. Meth. Eng., 32 (1991), pp. 1371--1387. |
....been used for the identification of elliptic flaws by (Mitra and Das (1992) where steady heat conduction problems are examined. In (Tanaka and Masuda (1996) the inverse elastostatic analysis problem is studied, where the shape of the unknown crack is identified by boundary measurements (see also (Nishimura and Kobayashi (1991)) Three dimensional flaw identification has been studied in (Mellings and Aliabadi (1994) In (Tosaka et al. 1995) the identification of elliptical defects in 2 D or spherical defects in 3 D problems is addressed. Here, the classical numerical minimization scheme is replaced by a Kalman ....
Nishimura N.; Kobayashi S. 1991: A boundary integral equation method for an inverse problem related to crack detection. Intern. Journal for Numerical Methods in Engineering, 32, 1371--1387.
....University, Harrisonburg, VA 22807, USA y Department of Mathematics, University of Minnesota, Minneapolis, MN 55455 z Department of Mathematics, Rutgers University, New Brunswick, NJ 08903, USA 1 features. Examples of the latter type are found in connection with the identification of cracks [12, 15] and the identification of one or more inhomogeneities [1, 6, 7, 8] Following this line of investigation the purpose of the present paper is to design an efficient method to determine the location and size of diametrically small conductivity imperfections inside a conductor of known background ....
Nishimura, N., and Kobayashi, S., A boundary integral equation method for an inverse problem related to crack detection, Int. J. Num. Meth. Eng., 32 (1991), pp. 1371--1387.
....insulating. For ease of simplicity we restrict ourselves to two space dimensions in which case a crack is an arc. We propose a numerical algorithm for reconstructing the cracks from the given measurements which is noniterative. This is quite di erent from most competing schemes, see for instance [4, 13, 14] and the references therein. In our algorithm we need to solve only one forward problem per boundary current, corresponding to Keywords and phrases: inverse boundary value problem, nondestructive testing, crack. The research of the rst author was supported by the Deutsche ....
N. Nishimura and S. Kobayashi, A boundary integral equation method for an inverse problem related to crack detection. Internat. J. Numer. Methods Engrg. 32 (1991) 1371-1387.
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Nishimura, N. and Kobayashi, S., A boundary integral equation method for an inverse problem related to crack detection. Int. J. Num. Meth. Eng., 32 (1991), pp. 1371--1387.
No context found.
Nishnoura, D. and Kobayashi, S., "A boundary integral equation method for an inverse problem related to crack direction", Int. J. for Numerical Methods in Engineering, 32,1371-1387(1991)
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