Seismic traveltime tomography: A simulated annealing approach

Physics of the Earth and Planetary Interiors

Volumn 119, Issue 1-2, 2000, Pages 149-159

  Wéber, Zoltán ^a  

^a INSTITUTE OF EXPERIMENTAL MEDICINE   (Hungary)

Author keywords

Global optimization; Seismic tomography; Simulated annealing

Indexed keywords

SEISMIC TOMOGRAPHY; SIMULATED ANNEALING; TRAVEL TIME;

EID: 17144455947     PISSN: 00319201     EISSN: None     Source Type: Journal    
DOI: 10.1016/S0031-9201(99)00157-0     Document Type: Article

References (21)

1. Bohachevsky I.O., Johnson M.E., Stein M.L. Generalized simulated annealing for function optimization. Technometrics. 28:1986;209-217.
2. Dines K.A., Lytle R.J. Computerized geophysical tomography. Proc. IEEE. 67:1979;1065-1073.
3. Gordon R. A tutorial on ART. IEEE Trans. Nucl. Sci. NS 21:1974;78-93.
4. Herman G.T., Lent A., Rowland S.W. ART: Mathematics and applications: a report on the mathematical foundations and on the applicability to real data of the algebraic reconstruction techniques. J. Theor. Biol. 42:1973;1-32.
5. Kirkpatrick S., Gelatt C.D. Jr., Vecchi M.P. Optimization by simulated annealing. Science. 220:1983;671-680.
6. Landa E., Beydoun W., Tarantola A. Reference velocity model estimation from prestack waveforms: coherency optimization by simulated annealing. Geophysics. 54:1989;984-990.
7. Metropolis N., Rosenbluth A., Rosenbluth M., Teller A., Teller E. Equation of state calculations by fast computing machines. J. Chem. Phys. 21:1953;1087-1092.
8. Mosegaard K., Vestergaard P.D. A simulated annealing approach to seismic model optimization with sparse prior information. Geophys. Prospect. 39:1991;599-611.
9. Moser T.J. Shortest path calculation of seismic rays. Geophysics. 56:1991;59-67.
10. Peterson J.E., Paulsson B.N.P., McEvilly T.V. Applications of algebraic reconstruction techniques to crosshole seismic data. Geophysics. 50:1985;1566-1580.
11. Phillips W.S., Fehler M.C. Traveltime tomography: a comparison of popular methods. Geophysics. 56:1991;1639-1649.
12. Pullammanappallil S.K., Louie J.N. A generalized simulated annealing optimization for inversion of first-arrival times. Bull. Seismol. Soc. Am. 84:1994;1397-1409.
13. Rothman D.H. Nonlinear inversion, statistical mechanics, and residual statics estimation. Geophysics. 50:1985;2784-2796.
14. Rothman D.H. Automatic estimation of large residual statics corrections. Geophysics. 51:1986;332-346.
15. Sen M.K., Stoffa P.L. Nonlinear one-dimensional seismic waveform inversion using simulated annealing. Geophysics. 56:1991;1624-1638.
16. van der Sluis, A., van der Vorst, H.A., 1987. Numerical solution of large, sparse linear algebraic systems arising from tomographic problems. In: Nolet, G. (Ed.), Seismic Tomography. Reidel, Dordrecht, pp. 49-83.
17. van Laarhoven, P.J.M., Aarts, E.H.L., 1987. Simulated Annealing: Theory and Application. Reidel, Dordrecht.
18. Vasudevan K., Wilson W.G., Laidlaw W.G. Simulated annealing static computation using an order-based energy function. Geophysics. 56:1991;1831-1839.
19. Vestergaard P.D., Mosegaard K. Inversion of post-stack seismic data using simulated annealing. Geophys. Prospect. 39:1991;613-624.
20. Wéber, Z., 1995. Some improvement of the shortest path ray tracing algorithm. In: Diachok, O., Caiti, A., Gerstoft P., Schmidt, H. (Eds.), Full Field Inversion Methods in Ocean and Seismo-Acoustics. Kluwer Academic Publishers, Dordrecht, pp. 51-56.
21. White, S.R., 1984. Concepts of scale in simulated annealing. Proc. IEEE Int. Conference on Computer Design, Port Chester, pp. 646-651.