A microlocal analysis of migration

Wave Motion

Volumn 28, Issue 2, 1998, Pages 149-172

  Ten Kroode, A P E ^a   Smit, D J ^a   Verdel, A R ^a  

^a SHELL RESEARCH AND TECHNOLOGY CENTRE   (Netherlands)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 0001023248     PISSN: 01652125     EISSN: None     Source Type: Journal    
DOI: 10.1016/s0165-2125(98)00004-3     Document Type: Article

References (12)

1. Rakesh, A linearized inverse problem for the wave equation, Comm. PDE 13 (1988) 573.
2. G. Beylkin, The inversion problem and applications of the generalized Radon transform, Comm. Pure and Appl. Math. 37 (1984) 579.
3. J.J. Duistermaat, V. Guillemin, The spectrum of positive elliptic operators and periodic bicharacteristics, Inv. Math. 29 (1975) 39.
4. S. Hansen, Solution of a hyperbolic inverse problem by linearization, Comm. PDE 16 (1991) 291.
5. V.P. Maslov, Théorie des Perturbations et des Méthodes Asymptotiques, Dunod, Paris, 1972.
6. V.P. Maslov, M.V. Fedoriuk, Semi-Classical Approximation in Quantum Mechanics, Reidel, Dordrecht, 1981.
7. J.J. Duistermaat, Fourier Integral Operators, Birkhäuser, Boston, 1995.
8. F. Treves, Introduction to Fourier Integral Operators, vol. 2, Plenum Press, New York, 1982.
9. G. Guillemin, On some results of Gelfand integral geometry, Proc. Symp. Pure Math. 43 (1985) 149.
10. R. Burridge, G. Beylkin, On double integrals over spheres, Inverse Problems 4 (1988) 1.
11. A.P.E. ten Kroode, D.-J. Smit, A.R. Verdel, Linearized scattering in the presence of caustics, Shell Report P1295, Rijswijk, 1995.
12. C.J. Nolan, W.W. Symes, Global solution of a linearized inverse problem for the wave equation, Comm. PDE 22 (1997) 919.