Title :
Restoration of elastic and velocity parameters in diffraction tomography
Author :
Kiselev, Yurii V. ; Troyan, Vladimir N.
Author_Institution :
Phys. Fac., St. Petersburg Univ., Russia
Abstract :
Numerical simulation of the solution of the (2-D, SV) inverse problem on restoration of elastic parameters (λ,μ) and mass density (ρ) of local (~λp) inhomogeneity by the diffraction tomography method based upon the first-order Born approximation is considered. The direct problem is solved by the finite difference method. For restoration of parameters of local inhomogeneities the algebraic methods and optimizing procedures are used. In the assumption of the linear relation between desired parameters an accuracy of their restoration is estimated by the numerical simulation
Keywords :
diffraction; elastic waves; finite difference time-domain analysis; inhomogeneous media; inverse problems; tomography; wave propagation; algebraic methods; diffraction tomography; direct problem; elastic parameters; finite difference method; first-order Born approximation; inverse problem; linear relation; local inhomogeneities; local inhomogeneity; mass density; numerical simulation; optimizing procedures; restoration; velocity parameters; Approximation methods; Diffraction; Equations; Finite difference methods; Inverse problems; Numerical simulation; Scattering; Testing; Tomography; Welding;
Conference_Titel :
Day on Diffraction, 1999. Proceedings. International Seminar
Conference_Location :
St. Petersburg
Print_ISBN :
5-7997-0156-9
DOI :
10.1109/DD.1999.816188