6. References¶
[CMore87]Paul H Calamai and Jorge J Moré. Projected gradient methods for linearly constrained problems. Mathematical programming, 39(1):93–116, 1987.
[DM79]A Dey and H Frank Morrison. Resistivity modeling for arbitrarily shaped three-dimensional structures. Geophysics, 44(4):753–780, 1979.
[Ekb73]Håkan Ekblom. Calculation of linear bestl p-approximations. BIT Numerical Mathematics, 13(3):292–300, 1973.
[FO98]Colin G Farquharson and Douglas W Oldenburg. Non-linear inversion using general measures of data misfit and model structure. Geophysical Journal International, 134(1):213–227, 1998.
[Han00]PC Hansen. The l-curve and its use in the numerical treatment of inverse problems, computational inverse problems in electrocardiology, ed. P. Johnston, 2000.
[H+64]Peter J Huber and others. Robust estimation of a location parameter. The Annals of Mathematical Statistics, 35(1):73–101, 1964.
[OL94]D. Oldenburg and Y. Li. Inversion of induced polarization data. Geophysics, 59(9):1327–1341, 1994. URL: http://library.seg.org/doi/abs/10.1190/1.1443692, doi:10.1190/1.1443692.
[OL99]Douglas W Oldenburg and Yaoguo Li. Estimating depth of investigation in dc resistivity and ip surveys. Geophysics, 64(2):403–416, 1999.
[ROS01]Andrea Rutley, Douglas W Oldenburg, and Roman Shekhtman. 2-d and 3-d ip/resistivity inversion for the interpretation of isa-style targets. Exploration Geophysics, 32(3/4):156–159, 2001.
[Sei59]Harold O Seigel. Mathematical formulation and type curves for induced polarization. Geophysics, 24(3):547–565, 1959.
[Vog02]Curtis R Vogel. Computational methods for inverse problems. Volume 23. Siam, 2002.