Register      Login
Exploration Geophysics Exploration Geophysics Society
Journal of the Australian Society of Exploration Geophysicists
RESEARCH FRONT

A new noise reduction method for airborne gravity gradient data

Jirigalatu 1 4 Jörg Ebbing 1 Josef Sebera 2 3
+ Author Affiliations
- Author Affiliations

1 Department of Geosciences, Christian-Albrechts-Universität zu Kiel, Otto-Hahn-Platz 1, 24118, Kiel, Germany.

2 Astronomical Institute of the Czech Academy of Sciences, Fricova 298, 251 65 Ondřejov, Czech Republic.

3 Research Institute of Geodesy, Cartography and Topography, Ustecka 98, 250 66 Zdiby, Czech Republic.

4 Corresponding author. Email: jirigalatu@geophysik.uni-kiel.de

Exploration Geophysics 47(4) 296-301 https://doi.org/10.1071/EG15125
Submitted: 5 December 2015  Accepted: 14 August 2016   Published: 20 September 2016

Abstract

Airborne gravity gradient (AGG) measurements offer an increased resolution and accuracy compared to terrestrial measurements. But interpretation and processing of AGG data are often challenging as levelling errors and survey noise affect the data, and these effects are not easily recognised in the gradient components. We adopted the classic method of upward continuation in the noise reduction using the noise level estimates by the AGG system. By iteratively projecting the survey data to a lower level and upward continuing the data back to the survey height, parts of the high-frequency signal are suppressed. The filter, which is defined by this approach, is directly dependent on the noise level of the AGG data, the maximum number of iterations and the iterative step. We demonstrate the method by applying it to both synthetic data and real AGG data over Karasjok, Norway, and compare the results to the directional filtering method. The results show that the iterative filter can effectively reduce high-frequency noise in the data.

Key words: airborne gravity, filtering, noise.


References

Barnes, G., and Lumley, J., 2011, Processing gravity gradient data: Geophysics, 76, I33–I47
Processing gravity gradient data:Crossref | GoogleScholarGoogle Scholar |

Blakely, R. J., 1996, Potential theory in gravity and magnetic applications: Cambridge University Press.

Bouman, J., Ebbing, J., Meekes, S., Fattah, R. A., Fuchs, M., Gradmann, S., Haagmans, R., Lieb, V., Schmidt, M., Dettmering, D., and Bosch, W., 2015, GOCE gravity gradient data for lithospheric modeling: International Journal of Applied Earth Observation and Geoinformation, 35, 16–30
GOCE gravity gradient data for lithospheric modeling:Crossref | GoogleScholarGoogle Scholar |

Christensen, A. N., Dransfield, M., and Van Galder, C., 2015, Noise and repeatability of airborne gravity gradiometry: First Break, 33, 55–63

de Oliveira Lyrio, J. C. S., Tenorio, L., and Li, Y., 2004, Efficient automatic denoising of gravity gradiometry data: Geophysics, 69, 772–782
Efficient automatic denoising of gravity gradiometry data:Crossref | GoogleScholarGoogle Scholar |

Difrancesco, D., 2007, Advances and challenges in the development and deployment of gravity gradiometer systems: EGM 2007 International Workshop ‘Innovation in EM, Grav and Mag Methods: A New Perspective for Exploration’, Capri, Italy, 15–18 April 2007.

Difrancesco, D., Meyer, T., Christensen, A., and FitzGerald, D., 2009, Gravity gradiometry – today and tomorrow: 11th SAGA Biennial Technical Meeting and Exhibition, 80–83.

Dransfield, M., 2007, Airborne gravity gradiometry in the search for mineral deposits, in B. Milkereit, ed., Proceedings of Exploration 07: Fifth Decennial International Conference on Mineral Exploration, 341–354.

Fugro, 2011, Processing Report. Alta, Norway Falcon™ Airborne Gravity Gradiometer Survey for Store Norske Gull As.

Hofmeyer, G. M., and Affleck, C. A., Textron, Incorporated, 1994, Rotating accelerometer gradiometer: U.S. Patent 5,357,802.

Jekeli, C., 2006, Airborne gradiometry error analysis: Surveys in Geophysics, 27, 257–275
Airborne gradiometry error analysis:Crossref | GoogleScholarGoogle Scholar |

Landweber, L., 1951, An iteration formula for Fredholm integral equations of the first kind: American Journal of Mathematics, 73, 615–624
An iteration formula for Fredholm integral equations of the first kind:Crossref | GoogleScholarGoogle Scholar |

Lee, J. B., 2001, FALCON gravity gradiometer technology: Exploration Geophysics, 32, 247–250
FALCON gravity gradiometer technology:Crossref | GoogleScholarGoogle Scholar |

Pajot, G., de Viron, O., Diament, M., Lequentrec-Lalancette, M.-F., and Mikhailov, V., 2008, Noise reduction through joint processing of gravity and gravity gradient data: Geophysics, 73, I23–I34
Noise reduction through joint processing of gravity and gravity gradient data:Crossref | GoogleScholarGoogle Scholar |

Pilkington, M., and Shamsipour, P., 2014, Noise reduction procedures for gravity-gradiometer data: Geophysics, 79, G69–G78
Noise reduction procedures for gravity-gradiometer data:Crossref | GoogleScholarGoogle Scholar |

Rummel, R., and Gelderen, M., 1992, Spectral analysis of the full gravity tensor: Geophysical Journal International, 111, 159–169
Spectral analysis of the full gravity tensor:Crossref | GoogleScholarGoogle Scholar |

Sanchez, V., Sinec, D., Li, Y., and Nabighian, M., 2005, Processing and inversion of magnetic gradient tensor data for UXO application: 18th EEGS Symposium on the Application of Geophysics to Engineering and Environmental Problems, Extended Abstracts, 1193–1202.

Sebera, J., Šprlák, M., Novák, P., Bezděk, A., and Vaľko, M., 2014, Iterative spherical downward continuation applied to magnetic and gravitational data from satellite: Surveys in Geophysics, 35, 941–958
Iterative spherical downward continuation applied to magnetic and gravitational data from satellite:Crossref | GoogleScholarGoogle Scholar |

Skaar, J. A. A., 2014, 3D geophysical and geological modelling of the Karasjok Greenstone Belt: M.Sc. thesis, Norwegian University of Science and Technology.

While, J., Jackson, A., Smit, D., and Biegert, E., 2006, Spectral analysis of gravity gradiometry profiles: Geophysics, 71, J11–J22
Spectral analysis of gravity gradiometry profiles:Crossref | GoogleScholarGoogle Scholar |

Zeng, X., Li, X., Su, J., Liu, D., and Zou, H., 2013, An adaptive iterative method for downward continuation of potential-field data from a horizontal plane: Geophysics, 78, J43–J52
An adaptive iterative method for downward continuation of potential-field data from a horizontal plane:Crossref | GoogleScholarGoogle Scholar |

Zhdanov, M., Ellis, R., and Mukherjee, S., 2004, Three-dimensional regularized focusing inversion of gravity gradient tensor component data: Geophysics, 69, 925–937
Three-dimensional regularized focusing inversion of gravity gradient tensor component data:Crossref | GoogleScholarGoogle Scholar |