Smoothing the Marmousi model

2001 SEG Annual Meeting

Volumn , Issue , 2001, Pages

  Žáček, Karel ^a  

^a CHARLES UNIVERSITY   (Czech Republic)

Author keywords

[No Author keywords available]

Indexed keywords

GAUSSIAN BEAMS; RAY TRACING;

ESTIMATED ERROR; GAUSSIANS; OPTIMUM MODEL; ORIGINAL MODEL; RAY THEORY; SOBOLEV NORMS; SPATIAL DERIVATIVES; VELOCITY MODEL;

TRAVEL TIME;

EID: 85054086793     PISSN: None     EISSN: None     Source Type: Conference Proceeding    
DOI: None     Document Type: Conference Paper

References (8)

1. Abdullaev, S.S. (1993): haos and Dynamics of Rays in Waveguide edia. Gordon and Breach, Amsterdam.
2. Keers, H., Dahlen, F.A. & Nolet, G. (1997): Chaotic ray behaviour in regional seismology. Geophys. J. int., 131, pp. 361-380.
3. Klimes, L. (2000): Lyapunov exponents for 2-D ray tracing without interfaces. Expanded Abstracts of 70th Annual Meeting (Calgary), Soc. Eplor. Geophysicists, Tulsa, pp. 2293-2296.
4. Lyapunov, A.M. (1949): Problème Général de la Stabilité du Mouvement. Annals of Mathematical Studies, vol. 17, Princeton Univ. Press.
5. Oseledec, V.I. (1968): A multiplicative ergodic theorem: Lyapunov characteristic numbers for dynamical systems. Trans. Moscow Math. Soc., 19, 179-210 in Russian, 197-231 in English translation.
6. Tappert, F.D. & Tang, X. (1996): Ray chaos and eigenrays. J. Acoust. Soc. Am., 99, 185-195.
7. Tarantula, A. (1987): Inverse Problem Theory. Elsevier, Amsterdam.
8. Versteeg, R.J. & Grau, G. (eds) (1991): The Marmousi eperience. Proc. EAGE workshop on Practical Aspects of Seismic Data Inversion (Copenhagen, 1990), Eur. Assoc. Explor. Geophysicists, Zeist.