Identification of the shape of the inclusion in the anisotropic elastic body

References

• Alessandrini , G. 1990 . Singular solutions of elliptic equations and the determination of conductivity by boundary measurements . J. Diff. Equations , 84 : 252 – 272 .
   Web of Science ®Google Scholar
• Gurtin , M.E. 1984 . The Linear Theory of Elasticity, Mechanics of Solids , Edited by: Truesdell , C. Vol. 11 , Berlin : Springer—Verlag .
   Google Scholar
• Ikehata , M. 1993 . An inverse problem for the plate in the Love—Kirchhoff theory . SIAM J. Appl. Math , 53 : 942 – 970 .
   Web of Science ®Google Scholar
• Ikehata , M. 1998 . Size estimation of inclusion . J, Inv. III-Posed Problems , 6 : 127 – 140 .
   Google Scholar
• Isakov , V. 1988 . On uniqueness of recovery of a discontinuous conductivity coefficient . Comm. Pure. Appl. Math , 41 : 865 – 877 .
   Web of Science ®Google Scholar
• Kohn , R. and Vogelius , M. 1985 . Determining conductivity by boundary measurements II, Interior results . Comm. Pure. and Appl. Math , 138 : 643 – 667 .
   Web of Science ®Google Scholar
• Nakamura , G. and Uhlmann , G. 1993 . Identification of Lamé parameters by boundary measurements . Amer. J. Math , 115 : 1161 – 1187 .
   Web of Science ®Google Scholar
• Nakamura , G. 1994 . Global uniqueness for an inverse boundary problem arising in elasticity . Invent. Math , 118 : 457 – 474 .
   Web of Science ®Google Scholar
• Nakamura , G. and Tanuma , K. 1997 . A formula for the fundamental solution of anisotropic elasticity . Quarterly Jl Mech. Appl. Math , 50 : 179 – 194 .
   Web of Science ®Google Scholar