Application of Bayesian inversion for scatterer shape from EMI data

IEEE Antennas and Propagation Society, AP-S International Symposium (Digest)

Volumn 1, Issue , 2003, Pages 547-550

  Sun, K ^a   O'Neill, K ^a   Liu, Lanbo ^a   Shubitidze, F ^b   Shamatava, I ^b  

^a US ARMY ENGINEER RESEARCH AND DEVELOPMENT CENTER   (United States)

^b DARTMOUTH COLLEGE   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

ALGORITHMS; COMPUTATIONAL METHODS; ELECTROMAGNETIC WAVE INTERFERENCE; INVERSE PROBLEMS; MATHEMATICAL MODELS; METALLIC COMPOUNDS;

BAYESIAN ALGORITHM; BAYESIAN INVERSION; ELECTROMAGNETIC INDUCTION; SCATTERER SHAPE;

ELECTROMAGNETIC WAVE SCATTERING;

EID: 0042474088     PISSN: 02724693     EISSN: None     Source Type: Conference Proceeding    
DOI: None     Document Type: Conference Paper

References (8)

1. Pasion, L.R., and Oldenburg, D.W., A Discrimination Algorithm for UXO Using Time Domain Electromagnetics: J. Engg & Envir. Geophys, 20 (2), 91-102, 2001.
2. C. O. Ao, H. Braunisch, K. O'Neill and J. A. Kong, Quasi magnetostatic solution for a conducting and permeable spheroid with arbitrary excitation, IEEE Trans, Geosci. Rem. Sens., Vol. 40, 2002.
3. I. Shamatava, K. O'Neill, F. Shubitidze, K. Sun and C.O. Ao, Evaluation of Approximate Analytical Solutions for EMI Scattering from Finite Objects of Different Shapes and Properties," trans. IGARSS 2002, pp 1550-1552
4. K. Sun, K O'Neill, I. Shamatava, F. Shubitidze, Application of Prolate Spheroid Solutions in Simulation of EMI Scattering with Realistic Sensors and Objects, ACES conference Mar 24-28, 2003 Monterey, CA, to appear
5. L. Collins, P. Gao, D. Schofield, J. P. Moulton, L. C. Makowsky, D. M. Reidy, and R. C. Weaver, A Statistical Approach to Landmine Detection Using Broadband Electromagnetic Induction Data. IEEE Trans. Geosciences and Remote, 40(4), pp 950-962, 2002.
6. K. Sun, K. O'Neill, F. Shubitidze, I. Shamatava, K.D. Paulsen, "Theoretical analysis of TSA formulation and its domain of validity," submitted for publication.
7. J. A. Scales and L. Tenorio, Tutorial: Prior information and uncertainty in inverse problems, Geophysics, vol.66, pp389-397, 2001.
8. T. J. Ulrych, M. D. Sacchi, and A. Woodbury, A Bayes tour of Inversion: A tutorial, Geophysics, 66, pp55-69, 2001.