Detecting the localization of elastic inclusions and Lamé coefficients

Author:

F. M. Martins Nuno,

Publisher

American Institute of Mathematical Sciences (AIMS)

Subject

Control and Optimization,Discrete Mathematics and Combinatorics,Modelling and Simulation,Analysis,Control and Optimization,Discrete Mathematics and Combinatorics,Modeling and Simulation,Analysis

Reference20 articles.

1. Boundary integral formulae for the reconstruction of imperfections of small diameter in an elastic medium,;C. J. S. Alves;SIAM Journal on Applied Mathematics,2001

2. Recovering the source term in a linear diffusion problem by the Method of Fundamental Solutions,;C. J. S. Alves;Inverse Problems in Science and Engineering,2008

3. Reconstruction of inclusions or cavities in potential problems using the MFS,;C. J. S. Alves;in The Method of Fundamental Solutions-A Meshless Method (eds. C. S. Chen,2008

4. The direct method of fundamental solutions and the inverse Kirsch-Kress method for the reconstruction of elastic inclusions or cavities,;C. J. S. Alves;Journal of Integral Equations and Applications,2009

5. Full identification of acoustic sources with multiple frequencies and boundary measurements,;C. J. S. Alves;Inverse Problems and Imaging,2009

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