Non-uniqueness in Self-Potential Inversion

1996 SEG Annual Meeting

Volumn , Issue , 1996, Pages 950-953

  Shi, Weiqun ^a   Dale Morgan, F ^a  

^a MASSACHUSETTS INSTITUTE OF TECHNOLOGY   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

NEWTON-RAPHSON METHOD;

CURRENT SOURCE MODELING; CURRENT SOURCES; FORWARD MODELING; GAUSS-NEWTON METHODS; KIRCHOFF'S CURRENT LAW; MIXED BOUNDARY CONDITION; NETWORK SYSTEMS; REGULARIZATION METHODS;

CONJUGATE GRADIENT METHOD;

EID: 85054984781     PISSN: None     EISSN: None     Source Type: Conference Proceeding    
DOI: 10.1190/1.1826817     Document Type: Conference Paper

References (6)

1. Tikhonov A., Arsenine, V., Solutions of Ill-posed Problems, Willy, 1977.
2. Madden, T.R., 1972, Transmission system and network analogies to geophysical forward and inverse problems, ONR Tech. Rep., 72-3.
3. Day, A., Morrision, H. F., Resistivity modeling for arbitrary shaped three-dimensional structures, Geophysics, 44, 753-780.
4. Zhang, J., Mackie, R. L., and Madden, T. R., 1995, Three-dimensional resistivity for ward modeling and inversion using conjugate gradients: Geophysics, V 60: .1313-1325, 1995
5. Mackie, R. L. and Madden, T. R., 1993, Three-dimensional magnetotellurics inversion using conjugate gradients: Gwphys. J. Int., 115, 215-229.
6. Shi, W., Rodi, W., Mackie, R., and Zhang, J., 3-D electrical resistivity inversion with application to a contamination site in the Aberjona Watershed: Sageep' 96.