Three‐dimensional electrical exploration methods for the mapping of polymetallic targets in Gansu Province, China

References

1. AlumbaughD.L., NewmanG.A., PrevostL. and ShadidJ.N.1996. Three‐dimensional wideband electromagnetic modeling on massively parallel computers. Radio Science31, 1–23.
   [Google Scholar]
2. CoxL.H., WilsonG.A. and ZhdanovM.S.2010. 3D inversion of airborne electromagnetic data using a moving footprint. Exploration Geophysics41, 250–259.
   [Google Scholar]
3. FuK.2010. Geological and geophysics model for mining exploration in Pb–Zn deposit of Huaniushan, Gansu. Gansu Technology26, 38–40.
   [Google Scholar]
4. HoordeM.V., HermansT., DumontG. and NguyenF.2017. 3D electrical resistivity tomography of karstified formations using cross‐line measurements. Engineering Geology220, 123–132.
   [Google Scholar]
5. KhalilM.A. and SantosF.A.M.2013. 2D and 3D resistivity inversion of Schlumberger vertical electrical soundings in Wadi El Natrun, Egypt: a case study. Journal of Applied Geophysics89, 116–124.
   [Google Scholar]
6. KneiselC., EmmertA. and KästlJ.2014. Application of 3D electrical resistivity imaging for mapping frozen ground conditions exemplified by three case studies. Geomorphology210, 71–82.
   [Google Scholar]
7. LiY. and OldenburgD.W.1994. Inversion of 3D DC resistivity data using an approximate inverse mapping. Geophysical Journal International116, 527–537.
   [Google Scholar]
8. LiY. and OldenburgD.W.2000. 3‐D inversion of induced polarization data. Geophysics65, 1931–1945.
   [Google Scholar]
9. LiY. and SpitzerK.2002. Three‐dimensional DC resistivity forward modelling using finite elements in comparison with finite difference solutions. Geophysical Journal International151, 924–934.
   [Google Scholar]
10. LinC., TanH., ShuQ., TongT. and TanJ.2012. Three‐dimensional conjugate gradient inversion of CSAMT data. Chinese Journal of Geophysics55, 3829–3838.
    [Google Scholar]
11. LiuH. and YinC.2013. 3D inversion for frequency‐domain hem data. Chinese Journal of Geophysics56, 4278–4287.
    [Google Scholar]
12. LokeM.H. and BarkerR.D.1996a. Rapid least‐squares inversion of apparent resistivity pseudo sections by a quasi‐Newton method. Geophysical Prospecting44, 131–152.
    [Google Scholar]
13. LokeM.H. and BarkerR.D.1996b. Practical techniques for 3D resistivity surveys and data inversion. Geophysical Prospecting44, 499–523.
    [Google Scholar]
14. MenezesP.T.L., TravassosJ.M., MarçalA.J.A. and SantosF.A.M.2017. 3D magnetotelluric exploration of Sete Cidades Volcano, São Miguel Island, Azores. Society of Exploration Geophysicists and American Association of Petroleum Geologists5, 219–230.
    [Google Scholar]
15. MeqbelN. and RitterO.2015. Joint 3D inversion of multiple electromagnetic datasets. Geophysical Prospecting63, 1450–1467.
    [Google Scholar]
16. NewmanG.A. and AlumbaughD.L.2000. Three‐dimensional magnetotelluric inversion using non‐linear conjugate gradients. Geophysical Journal International140, 410–424.
    [Google Scholar]
17. NewmanG.A. and HohmannG.W.1998. Transient electromagnetic responses of a three‐dimensional body in a layered earth. Geophysics51, 1608–1627.
    [Google Scholar]
18. OldenburgD.W. and LiY.1994. Inversion of induced polarization data. Geophysics59, 1327–1341.
    [Google Scholar]
19. RouthP.S. and OldenburgD.W.1999. Inversion of controlled‐source audio‐frequency magnetoteluric data for a horizontal‐layered earth. Geophysics64, 1689–1679.
    [Google Scholar]
20. SiripunvarapornW. and EgbertG.2001. An efficient data‐sunspace inversion method for 2‐D magnetotelluric data. Geophysics65, 791–803.
    [Google Scholar]
21. SmithJ.T. and BookerJ.R.1991. Rapid inversion of two‐and three‐dimensional magnetotelluric data. Journal of Geophysical Research96, 3905–3922.
    [Google Scholar]
22. SwiftC.M.1973. The L/M parameter of time‐domain IP measurements—a computational analysis. Geophysics38, 61–67.
    [Google Scholar]
23. TikhonovA.N. and ArseninV.A.1977. Solutions of III‐Posed Problems. Washington: W.H. Winston and Sons.
    [Google Scholar]
24. WangJ., LinP., WangM., LiD. and LiJ.2017. Three‐dimensional tomography using high‐power induced polarization with the similar central gradient array. Applied Geophysics14, 291–300.
    [Google Scholar]
25. WangT. and HohmannG.W.1993. A finite‐difference, time‐domain solution for three‐dimensional electromagnetic modeling. Geophysics58, 797–809.
    [Google Scholar]
26. WellerA., FrangosW. and SeichterM.1999. Three‐dimensional inversion of induced polarization data from simulated waste. Journal of Applied Geophysics41, 31–47.
    [Google Scholar]
27. WengA., LiD., LiY., LiS., YangD., YangY. et al. 2015. Selection of parameter types in controlled source electromagnetic method. Chinese Journal of Geophysics58, 697–708.
    [Google Scholar]
28. WengA., LiuY., JiaD., LiaoX.‐D. and YinC.‐C. 2012. Three‐dimensional controlled source electromagnetic inversion using non‐linear conjugate gradients. Chinese Journal of Geophysics55, 3506–3515.
    [Google Scholar]
29. WengA., LiuY., YinC. and JiaD.2016. Singularity‐free Green's function for EM sources embedded in a stratified medium. Applied Geophysics13, 25–36.
    [Google Scholar]
30. WuX., LiuY. and WangW.2015. 3D resistivity inversion incorporating topography based on unstructured meshes. Chinese Journal of Geophysics58, 2706–2717.
    [Google Scholar]
31. YangJ., ZhaiJ., YangH., WangX., XieC., WangX. et al. 2010. Metallotectonics and prospection of the Huaniushan exhalogene Au–Ag–Pb–Zn deposit in Beishan, Gansu province. Geotectonicaet Metallogenia34, 246–254.
    [Google Scholar]
32. YeY., LiY., DengJ. and LiZ.2014. 2.5D induced polarization forward modeling using the adaptive finite‐element method. Applied Geophysics11, 500–507.
    [Google Scholar]