[1] Shearer, S., 2005, Three-dimensional Inversion of magnetic data in the presence of remanent magnetization. MSc thesis, CGEM, Colorado School of Mine.
[2] Pilkington, M., 1997, 3D magnetic imaging using conjugate gradients, Geophysics, 62, 1132-1142.
[3] Li, Y., and Oldenburg, D.W., 1996, 3-D inversion of magnetic data: Geophysics, 61, 394–408
[4] Li, Y., Oldenburg, D. W., 2003. Fast inversion of large-scale magnetic data using wavelet transforms and logarithmic barrier method, Geophys. J. Int., 152, 251 –265.
[5] Portniaguine, O., and Zhdanov, M. S., 1999, Focusing geophysical inversion images: Geophysics, 64, 874-887, doi:10.1190/1.1444596.
[6] Li, Y., Shearer, S., Haney, M., and Dannemiller, N. (2010), Comprehensive approaches to 3D inversion of magnetic data affected by remanent magnetization, GEOPHYSICS, 75(1), L1 –L11.
[7] Lourenco, J. S., and Morrison, H. F., 1973, Vector magnetic anomalies derived from measurements of a single component of the field: Geophysics, 38, 359–368.
[8] Bilim, F., and Ates, A., 2004, An enhanced method for estimation of body magnetization direction from pseudogravity and gravity data: Computers & Geosciences, 30, 161– 171.
[9] Phillips, J. D., 2005, Can we estimate total magnetization directions from aeromagnetic data using Helbig’s formulas: Earth, Planets, and Space, 57, 681–689.
[10] Dannemiller, N., and Y. Li, 2006, A new method for determination of magnetization direction: Geophysics, 71, no. 6, L69–L73.
[11] Haney, M., and Li, Y., 2002, Total magnetization direction and dip from multiscale edges: 72nd Annual International Meeting, SEG, Expanded Abstracts, 735–738.
[12] Haney, M., C. Johnston, Y. Li, and Nabighian, M., 2003, Envelopes of 2D and 3D magnetic data and their relationship to the analytic signal: Preliminary results: 73rd Annual International Meeting, SEG, Expanded Abstracts, 596–599.
[13] Shi, L., Guo, L., Chen, S., Xu, W., 2013, Dipole Correlation Method for Determination of Magnetization Direction under the Influence of Remanent Magnetization. J Geophys Remote Sensing S4: 001. doi:10.4172/2169-0049.S4-001.
[14] Nabighian, M., 1972, The analytic signal of two-dimensional magnetic bodies with polygonal cross-section: Its properties and use for automated anomaly interpretation: Geophysics, 37, 507–517.
[15] Shearer, S., and Li, Y, 2004, 3D Inversion of magnetic total gradient data in the presence of remanent magnetization: 74th Annual International Meeting, SEG, Expanded, 23, 774–777.
[16] Pedersen, L. B., 1987, Wavenumber domain expressions for potential fields from arbitrary 2, , and 3-dimensional bodies: Geophysics, 43, 626–630.
[17] Liu, S., Hu, X., Liu, T., Feng, J., Gao, W., and Qiu, L., 2013, Magnetization vector imaging for borehole magnetic data based on magnitude magnetic anomaly: Geophysics, 78, no. 3, K1–K12.
[18] Liu. S., Hu. X., Xi. Y., Liu. T., and Xu. S., 2015, 2D sequential inversion of total magnitude and total magnetic anomaly data affected by remanent magnetization: Geophysics, 80, no. 6, D429–D444.
[19] Ellis, R. G., de Wet, B., MacLeod, I. N. (2012), Inversion of magnetic data for remanent and induced sources. ASEG Extended Abstracts 2012, 1 –4.
[20] Macload. I. N., and Ellis. R. G., 2013, Magnetic Vector Inversion, a simple approach to challenge of varying direction of rock magnetization, ASEG-PESA 2013 , 1 –4.
[21] Kubota, R., and Uchiyama A., 2005, Three-dimensional magnetization vector inversion of a seamount, Earth Planets Space, 57, 691–699.
[22] Lelièvre, P. G., and Oldenburg, D.W., 2009, A 3D total magnetization inversion applicable when significant, complicated remanence is present: Geophysics, 74, no. 3, L21–L30.
[23] Pratt, D. A., McKenzie, K. B., White, A. S., 2012, the remote determination of magnetic remanence, ASEG Extended Abstracts 2012, 1-5.
[24] Last, B. J., and Kubik, K., 1983, Compact gravity inversion: Geophysics, 48, 713–721.
[25] Guillen, A., and V. Menichetti, 1984, Gravity and magnetic inversion with minimization of a specific functional: Geophysics, 49, 1354–1360.
[26] Barbosa, V. C. F., and Silva, J. B. C., 1994, Generalized compact gravity inversion: Geophysics, 59 (1), 57–68.
[27] Barbosa, V. C. F., and Silva, J. B. C., 2006, Interactive 2D magnetic inversion: A tool for aiding forward modeling and testing geologic hypotheses: Geophysics, 71 (5), P. L43–L50.
[28] Silva, F. J. S., Valéria C. F. Barbosa, and J. B. C. Silva, 2009, 3D gravity inversion through an adaptive-learning procedure, GEOPHYSICS,VOL. 74, NO. 3 MAY-JUNE 2009; P. I9–I21.
[29] Silva, F. J. S., Valéria C. F. Barbosa, and J. B. C. Silva, 2011, Adaptive learning 3D gravity inversion for salt-body imaging, GEOPHYSICS, VOL. 76, NO. 3 (MAY-JUNE 2011); P. I49–I57.
[30] Ghalehnoee. M. H., Ansari. A., & Ghorbani. A., 2017, Improving compact gravity inversion using new weighting functions. Geophys J Int; 208 (1): 546-560.
[31] Dampney, C., 1969, the equivalent source technique: Geophysics, 34, 39–53.
[32] Menke, W., Geophysical Data Analysis: Discrete Inverse Theory, 1989, Revised Edition, Academic Press, New York.
[33] Hansen, P. C., 1998, Rank-Deficient and Discrete Ill-posed Problems, SIAM publications, Philadelphia, USA.