Chaotic system detection of weak seismic signals

Geophysical Journal International

Volumn 178, Issue 3, 2009, Pages 1493-1522

  Li, Y ^a   Yang, B J ^a   Badal, J ^b   Zhao, X P ^a   Lin, H B ^a   Li, R L ^a  

^a JILIN UNIVERSITY   (China)

^b UNIVERSITY OF ZARAGOZA   (Spain)

Author keywords

Computational seismology; Spatial analysis; Time series analysis

Indexed keywords

ARRIVAL TIME; CHAOTIC DYNAMICS; CONFERENCE PROCEEDING; DETECTION METHOD; FUZZY MATHEMATICS; NONLINEARITY; OSCILLATION; PERFORMANCE ASSESSMENT; PERIODICITY; SEISMIC WAVE; SEISMOLOGY; SIGNAL PROCESSING; SIGNAL-TO-NOISE RATIO; SPATIAL ANALYSIS; TIME SERIES ANALYSIS; WAVELET ANALYSIS;

EID: 69149100246     PISSN: 0956540X     EISSN: 1365246X     Source Type: Journal    
DOI: 10.1111/j.1365-246X.2009.04232.x     Document Type: Conference Paper

References (40)

1. Anderson, R.M. & May, R.M., 1982. Directly transmitted infections diseases: Control by vaccination, Science, 215, 1053-1060.
2. Benyamin, N., 2002. Key elements of total seismic field design using Mathematica-a tutorial, Geophysics, 67, 1020-1027.
3. Bernhardt, P.A., 1994. Communications using chaotic frequency modulation, Int. J. Bifurcat. Chaos, 4, 427-440.
4. Birx, D.I., 1992. Chaotic oscillators and CMFFNS for signal detection in noise environments, in Proc. IEEE International Joint Conference on Neural Networks, New York, Vol. 2, pp. 881-888.
5. Boashash, B. & Mesbah, M., 2004. Signal enhancement by time-frequency peak filtering, IEEE Trans. Signal Process., 52, 929-937.
6. Brandsberg-Dahl, S., de Hoop, M.V. & Ursin, B., 2003. Focusing in dip and AVA compensations on scattering-angle/azimuth common image gathers, Geophysics, 68, 232-254.
7. Ekren, B.O. & Ursin, B., 1999. True-amplitude frequency-wavenumber constant-offset migration, Geophysics, 64, 915-924.
8. Freybourger, M. & Chevrot, S., 2001. A waveform migration for the investigation of P-wave structure at the top of D' beneath northern Siberia, J. geophys. Res., 106(B3), 4129-4140.
9. Guckenheimer, J. & Holmes, P., 1983. Nonlinear oscillators, dynamical systems, and bifurcations of vector fields, Springer-Verlag, New York, pp. 82-91 and 173-184.
10. Harris, P.E. & White, R.E., 1997. Improving the performance of f-x prediction filtering at low signal-to-noise ratio, Geophys. Prospect., 45, 269-302.
11. Haykin, S. & Li, X.B., 1995. Detection of signals in chaos, Proc. IEEE, 83, 94.
12. Hung, S.H. & Forsyth, D.W., 2000. Can a narrow, melt-rich, low-velocity zone of mantle upwelling be hidden beneath the East Pacific Rise? Limits from waveform modeling and the MELT Experiment, J. geophys. Res., 105(B4), 7945-7960.
13. Jiao, L. & Moon, W.M., 2000. Detection of seismic refraction signals using a variance fractal dimension technique, Geophysics, 65, 286-292.
14. Jin, L., Li, Y. & Yang, B.J., 2005. Reduction of random noise for seismic data by time-frequency peak filtering (in Chinese with English abstract), Progress Geophys., 20, 724-728.
15. Kelamis, P.G. & Verschuur, D.J., 2000. Surface-related multiple elimination on land seismic data-strategies via case studies, Geophysics, 65, 719-734.
16. Leung, H. & Huang, X.P., 1996. Parameter estimation in chaotic noise, IEEE Trans. Signal Process., 44, 2456-2463.
17. Li, Y. & Yang, B.J., 2003. Chaotic oscillator system for detection of periodic signals under strong background noise, Chin. Sci. Bull., 48, 508-510.
18. Linus, P., Friedemann, W. & Zhao, P., 1998. Prestack Kirchhoff depth migration of shallow seismic data, Geophysics, 63, 1241-1247.
19. May, R.M., 1974. Biological populations with nonoverlapping generations: stable points, stable cycles, and chaos, Science, 186, 645-647.
20. May, R.M., 1976. Simple mathematical models with very complicated dynamics, Nature, 261, 459-467.
21. May, R.M. & Anderson, R.M., 1979. Population biology of infectious disease, Part 2, Nature, 280, 455-461.
22. Moloney, J.V. & Newell, A.C., 1990. Nonlinear Optics, Phys.D, 44, 1-37.
23. Pecora, L.M. & Carroll, T.L., 1990. Synchronization in chaotic systems, Phys. Rev. Lett., 64, 821-824
24. Pecora, L.M. & Carroll, T.L., 1991. Driving systems with chaotic signals, Phys. Rev. A, 44, 2374-2383.
25. Quin, S. & Smythe, D.K., 1998. Filtering vibroseis data in the precorrelation domain, Geophys. Prospect., 46, 303-322.
26. Selvi, O., 1997. Note on digital filtering with the second moment norm, Geophysics, 62, 1315-1320.
27. Sheriff, R.E., 1994. Encyclopedic Dictionary of Exploration Geophysics, 3rd edn, Society of Exploration Geophysicists, Tulsa.
28. Short, K.M., 1997. Signal extraction from chaotic communications, Inter. J. Bif. Chaos, 17, 1579-1597.
29. Simmendinger, C. & Hess, O., 1996. Controlling delay-induced chaotic behavior of a semiconductor laser with optical feedback, Phys. Lett. A, 216, 97-105.
30. Soma, N., Niitsuma, H. & Baria, R., 2002. Reflection technique in time-frequency domain using multicomponent acoustic emission signals and application to geothermal reservoirs, Geophysics, 67, 928-938.
31. Spitzer, R., Nitsche, F.O. & Green, A.G., 2001. Reducing source-generated noise in shallow seismic data using linear and hyperbolic tau-p transformations, Geophysics, 66, 1612-1621.
32. Steeghs, P. & Drijkoningen, G., 2001. Seismic sequence analysis and attribute extraction using quadratic time-frequency representations, Geophysics, 66, 1947-1959.
33. Teitsworth, S.W., Westervelt, R.W. & Italler, E.E., 1983. Nonlinear oscillation and chaos in electrical breakdown in Ge, Phys. Rev. Lett., 51, 825-828.
34. Teitsworth, S.W. & Westervelt, R.W., 1984. Chaos and broadband noise in extrinsic photoconductors, Phys. Rev. Lett., 53, 2587-2590.
35. Tyapkin, Y.K. & Robinson, E.A., 2003. Optimum pilot sweep, Geophys. Prospect., 51, 15-22.
36. Van Der Baan, M. & Paul, A., 2000. Recognition and reconstruction of coherent energy with application to deep seismic reflection data, Geophysics, 65, 656-667.
37. Van Der Heuvel, J.C., Driesenaar, M.L. & Lerou, R.J.L., 2000. Fractal properties and denoising of lidar signals from cirrus clouds, J. geophys. Res., 105(D3), 3975-3982.
38. Wang, G.Y., Chen, D.J., Lin, J.Y. & Chen, X., 1999. The application of chaotic oscillators to weak signal detection, IEEE Trans. Ind. Electron., 46, 440-443.
39. Wang, Y., 2003. Quantifying the effectiveness of stabilized inverse Q filtering, Geophysics, 68, 337-345.
40. 3 ring laser, Opt. Commun., 52, 405-407.