Scalar, vector, tensor magnetic anomalies: measurement or computation?

References

1. AbragamA.1961. Principles of Nuclear Magnetism . Oxford University Press. ISBN 9780198520146.
   [Google Scholar]
2. BaranovV.1957. A new method for interpretation of aeromagnetic maps: Pseudo‐gravity anomalies. Geophysics22, 359–383.
   [Google Scholar]
3. BeikiM., PedersenL.B. and NaziH.2011. Interpretation of aeromagnetic data using eigenvector analysis of pseudogravity gradient tensor. Geophysics76, L1–L10.
   [Google Scholar]
4. BlakelyR.J.1995. Potential Theory in Gravity and Magnetic Applications . Cambridge University Press.
   [Google Scholar]
5. D’ErricoJ.2010. Surface Fitting Using Gridfit. Matlab Central, the Mathworks, Inc . http://www.mathworks.com/matlabcentral/fileexchange/8998‐surface‐fitting‐gridfit
6. FitzgeraldD.J., ArgastD., PatersonR. and HolsteinH.2010. Full tensor magnetic gradiometry processing and interpretation developments. EGM 2010 International Workshop Session: Advances in Instrumentation and Data Acquisition, Expanded Abstracts.
7. FitzgeraldD.J. and HolsteinH.2006. Innovative data processing methods for gradient airborne geophysical data sets. The Leading Edge25, 87–94.
   [Google Scholar]
8. FinlayC.C., MausS., BegganC.D., BondarT.N., ChambodutA., ChernovaT.A. et al . 2010. International Geomagnetic Reference Field: The eleven generation. Geophysical Journal International183, 1216–1230.
   [Google Scholar]
9. GunnP.J., 1975. Linear transformations of gravity and magnetic fields. Geophysical Prospecting23, 300–312.
   [Google Scholar]
10. HardwickC.D.1984a. Important design considerations for airborne magnetic gradiometers. Geophysics49, 2004–2018.
    [Google Scholar]
11. HardwickC.D.1984b. Non‐oriented cesium sensors for airborne magnetometry and gradiometry. Geophysics49, 2024–2031.
    [Google Scholar]
12. A.L.Schoenstadt
    LeachB.W.1980. Aeromagnetic compensation as a linear regression problem. In: Information Linkage between Applied Mathematics and Industry , 2nd edn. (ed. A.L.Schoenstadt ), pp. 139–161. Academic Press.
    [Google Scholar]
13. LeliakP.1961. Identification and evaluation of magnetic field sources of magnetic airborne detector equipped aircraft. Inst. Radio Eng. Trans., Aerospace Navigation Electronics8, 95–105.
    [Google Scholar]
14. LourencoJ.S. and MorrisonH.F.1973. Vector magnetic anomalies derived from measurements of a single component of the field. Geophysics38, 359–368.
    [Google Scholar]
15. MarklundG.T., BlombergL.G. and PerssonS.2001. Astrid‐2, an advanced microsatellite for auroral research. Annales Geophysicae19, 589–592.
    [Google Scholar]
16. MunschyM., BoulangerD., UlrichP. and BouiflaneM.2007. Magnetic mapping for the detection and characterization of UXO: Use of multi‐sensor fluxgate 3‐axis magnetometers and methods of interpretation. Journal of Applied Geophysics61, 168–173.
    [Google Scholar]
17. NelsonJ.B.1988. Calculation of the magnetic gradient tensor from total‐field gradient measurements and its application to geophysical interpretation. Geophysics53, 957–966.
    [Google Scholar]
18. A.Balogh
    OlsenN., Toffner‐ClausenL., RisboT., BrauerP., MerayoJ., PrimdahlF. and SabakaT.2001. In‐flight calibration methods used for the Ørsted mission. In: Ground and In‐Flight Space Magnetometer Calibration Techniques, ESA SP‐490 (eds A.Balogh and F.Primdahl ).
    [Google Scholar]
19. PedersenL.B. and RasmussenT.M.1990. The gradient tensor of potential field anomalies: Some implications on data collection and data processing of maps. Geophysics55, 1558–1566.
    [Google Scholar]
20. PrimdahlF.1979. The fluxgate magnetometer. Journal of Physics E: Scientific Instruments12, 241–253.
    [Google Scholar]
21. SabakaT.J., OlsenN. and PuruckerM.E.2004. Extending comprehensive models of the Earth's magnetic field with Orsted and CHAMP data. Geophysical Journal International159, 521–547.
    [Google Scholar]
22. SchmidtP.W. and ClarkD.A.1998. The calculation of magnetic components and moments from TMI: A case study from the Kuckers igneous complex, Queensland. Exploration Geophysics29, 609–614.
    [Google Scholar]
23. StolzR., ZakosarenkoV., SchulzM., ChwalaA., FritzschL., MeyerH.G. and KöstlinE.O.2006. Magnetic full‐tensor SQUID gradiometer system for geophysical applications. The Leading Edge25, 178–180.
    [Google Scholar]