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Building a model of a fi eld sweep signal complicated by harmonics in a problem of seismic data spectrum broadening

https://doi.org/10.51890/2587-7399-2023-8-3-115-126

Abstract

Background. The excitation of elastic waves in Vibroseis is accompanied by the appearance of harmonics, i.e. waves with multiple with respect to the fundamental one frequencies. Traditionally they have been regarded as noise and many efforts have been made to suppress them. However, over time it became clear that harmonics can be used to expand the signal spectrum. The corresponding technique is a two-stage procedure, the first step of which is the prediction of the harmonics. In the second step, this field is subtracted from the correlogram in an adaptive manner. It is possible to provide the algorithm with the desired statistical stability property in the presence of intensive random noise in case the adaptation filters have certain qualities. Here, using a real ground force signal as an example, we study the features of the adaptation filters and show that they have the required properties. This allows using them to solve the problem of broadening the seismic data spectrum by involving harmonics.

Aim. The aim of the work is not only to study the properties of the adaptation operators, including their efficient length, but also to develop an algorithm for broadening the spectrum of a vibroseis signal by involving harmonics.

Materials and methods. In the course of the study, a filed ground force signal recorded during a seismic experiment was used, as well as two raw vibroseis gathers acquired at two diff erent locations. Methods for its study involve the use of various digital filtering techniques. The method of optimal recursive filtering is also used, which makes it possible to separate the wavefield associated with the main sweep signal from the wavefields associated with harmonics.

Results. The main result of the work is the conclusion about the small efficient length of the adaptation filters, which allows them to be used to solve the problem of broadening the seismic data spectrum.

Conclusions. The separation of the seismic data associated with the main sweep signal from the data associated with the harmonics is possible due to the fact that the adaptation filters have a simple shape and a small efficient length. After separation of the wavefields, it becomes possible to use harmonics to broaden the signal spectrum to increase the resolution of the seismic data, as well as to refine the depth images.

About the Authors

M. S. Denisov
GEOLAB LLC
Russian Federation

Mikhail S. Denisov — Dr. Sci. (Phys. and Math.), Director of Research and Development department

Scopus ID: 57202674714

12/4, Ordzhonikidze str., 119071, Moscow



A. A. Zykov
GEOLAB LLC
Russian Federation

Andrey A. Zykov — Geophysicist

12/4, Ordzhonikidze str., 119071, Moscow



References

1. Denisov M.S., Shneerson M.B. Utilization of harmonics to broaden the bandwidth in Vibroseismic. Part 2 // Seismic Technologies, 2017, no. 3, pp. 36–54. (In Russ.)

2. Denisov M.S., Shneerson M.B. Nature of harmonics in the Vibroseis method and the possibility of their utilization to broaden the signal frequency band // Geophysica, 2018, no. 3, pp. 24–27. (In Russ.)

3. Denisov M.S., Egorov A.A., Shneerson M.B. Testing the optimization-based recursive fi ltering algorithm to suppress harmonics on model and fi eld correlograms // Russian Journal of Geophysical Technologies, 2019, no. 2, pp. 54–66. (In Russ.)

4. Denisov M.S., Egorov A.A., Kurin E.A., Shneerson M.B. Vibroseis harmonic noise elimination based on optimized recursive fi ltering // 81st EAGE Conference and Exhibition. Extended Abstracts, 2019. Pp. 1–5.

5. Denisov M.S., Egorov A.A., Shneerson M.B. Optimization-based recursive fi ltering for separation of signal from harmonics in vibroseis // Geophysical Prospecting, 2021, vol. 69, no. 4, pp. 779–798.

6. Wei Z. A new generation low frequency seismic vibrator // 85th SEG Ann. Mtg., Extended Abstracts, 2015, pp. 211–215.

7. Zhukov A., Korotkov I., Nekrasov I., Galikeev T., Sidenko E. Real-time adaptive broadband seismic acquisition // 78th EAGE Conference and Exhibition, Extended Abstracts, 2016. Pp. 1–5.

8. Vedernikov G.V., Maksimov L.A., Zharkov A.V. Study of multiple harmonics of vibroseis signals // Geophysica, 2001, special issue to 30th Anniversary of “Sibneftegeophysica”, pp. 33–38. (In Russ.)

9. Denisov M.S., Egorov A.A. Constructing a model of Vibroseis signal complicated by harmonics // Russian Journal of Geophysical Technologies, 2019, no 1, pp. 72–83. (In Russ.)

10. Denisov M.S., Egorov A.A. Optimization-based recursive fi ltering for Vibroseis harmonic noise elimination // Russian Journal of Geophysical Technologies, 2019, no 2, pp. 23–53. (In Russ.)

11. Denisov M.S., Zykov A.A. Improvement of the algorithm for adaptive separation of the vibroseis signal from its harmonics in case of strong additive noise // Russian Journal of Geophysical Technologies, 2022, vol. 1, pp. 49–75. (In Russ.)

12. Rapoport M.B. Computing technology in fi eld geophysics. Moscow: Nedra, 1993, 352 p. (In Russ.)

13. Marple Jr. S.L. Digital spectral analysis and its applications. Moscow: Mir, 1990, 584 p. (In Russ.)

14. Robinson E., Treitel S. Digital signal processing in geophysics / In the book. Application of digital signal processing. Ed. E. Oppenheim. Moscow: Mir, 1980, pp. 486–544. (In Russ.)

15. Djigan V.I. Fast multichannel RLS-algorithm with regularization and stabilization // Electronics (Izvestiya vuzov), — 2004, no. 1, pp. 83–90. (In Russ.)

16. Yagudin I.R., Gafarov R.M., Siraev I.A., Akhtiamov R.A. Infl uence of nonlinear distortions on the quality of fi eld data in vibration seismic // Geophysica, no. 4, pp. 58–63. (In Russ.)

17. Rozemond H.J. Slip-sweep acquisition // 66th SEG Ann. Mtg., Extended Abstracts, 1996, pp. 64–67.

18. Zhukov A.P., Shneerson M.B. Adaptive and non-linear methods of vibration seismic. Moscow, Nedra, 2000, 100 p. (In Russ.)

19. Nikitin A.A. Statistical methods for the identifi cation of geophysical anomalies. Moscow: Nedra, 1979, 280 p. (In Russ.)


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For citations:


Denisov M.S., Zykov A.A. Building a model of a fi eld sweep signal complicated by harmonics in a problem of seismic data spectrum broadening. PROneft. Professionally about Oil. 2023;8(3):115-126. (In Russ.) https://doi.org/10.51890/2587-7399-2023-8-3-115-126

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ISSN 2587-7399 (Print)
ISSN 2588-0055 (Online)