Shape optimization approach to defect-shape identification with convective boundary condition via partial boundary measurement

Author:

T. Rabago Julius Fergy,Azegami Hideyuki

Publisher

Springer Science and Business Media LLC

Subject

Applied Mathematics,General Engineering

Reference51 articles.

1. Afraites, L., Dambrine, M., Kateb, D.: Shape methods for the transmission problem with a single measurement. Numer. Funct. Anal. Optim. 28(5–6), 519–551 (2007)

2. Azegami, H.: A solution to domain optimization problems. Trans. Jpn. Soc. Mech. Eng. Ser. A 60, 1479–1486 (1994). (in Japanese)

3. Azegami, H., Wu, Z.Q.: Domain optimization analysis in linear elastic problems: approach using traction method. JSME Int. J. Ser. A 39(2), 272–278 (1996)

4. Azegami, H., Kaizu, S., Shimoda, M., Katamine, E.: Irregularity of shape optimization problems and an improvement technique. In: Hernandez, S., Brebbia, C.A. (eds.) Computer Aided Optimization Design of Structures V, pp. 309–326. Computational Mechanics Publications, Southampton (1997)

5. Azegami, H., Takeuchi, Z.: A smoothing method for shape optimization: traction method using the Robin condition. Int. J. Comput. Methods Singap. 3(1), 21–33 (2006)

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