Crack detection by the electric method: Uniqueness and~approximation
Bibliographic record
Abstract
No abstract is available for this record. The assistant can identify its topic from the title, but cannot infer the study’s results.
Source: Not provided · Quality: missing
Research context
OpenAlex topics: Numerical methods in engineering · Non-Destructive Testing Techniques · Numerical methods in inverse problems
SciVX discovery tags are terminology-based. OpenAlex topics are source-provided classifications.
References (10)
Show source-provided references
1. Ang, D.D. and Vy, L.K. (1995). Domain identification for harmonic function. Acta Applicandae Mathematicae 38, 217–238.10.1007/BF00996147 ↗
2. Ang, D.D., Trong, D.D. and Yamamoto, M. (1996). Unique continuation and identification of boundary of an elastic body. Journal of Inverse and Ill–posed Problem 3(6), 417–428.10.1515/jiip.1995.3.6.417 ↗
3. Ang, D.D., Trong, D.D. and Yamamoto, M. (1997). Crack Identification in Plane Nonhomogeneous IsotropicElasticity(to appear).
4. Bui, H.D. (1994). Inverse Problems in the Mechanics of Materials: an Introduction, CRC Press Inc.
5. Brezis, H. (1987). Analyse Fonctionelle, Théorie et Applications, Masson.
6. Kubo, S. (1990). Requirements for uniqueness crack identification from electric potential distribution, in InverseProblems in Engineering Sciences, Springer–Verlag.
7. Lions, J.L. and Magenes, E. (1972). Non–homogeneous Boundary Value Problems and Applications, I, Springer–Verlag.10.1007/978-3-642-65217-2 ↗
8. Marchouk, G. and Agochkov, V. (1985). Introduction aux Méthodes des Élément Finis, Edition Mir, Moscou.
9. McIver, M. (1991). An inverse problem in electro–magnetic crack detection, IMA Journal on Applied Mathematics 47, 127–145.10.1093/imamat/47.2.127 ↗
10. Rodrigues, J.F. (1987). Obstacle Problem in Mathematical Physics, North–Holland, Amsterdam.