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Efficient Imaging of Crosshole Electromagnetic Data.


DE2003806121

Publication Date 2001
Personal Author Kim, H. J.; Lee, K. H.; Wilt, M.
Page Count 10
Abstract A computationally efficient inversion scheme has been developed using the extended Born or localized nonlinear (LN) approximation to analyze electromagnetic fields obtained in a crosshole environment. The medium is assumed to be cylindrically symmetric about the borehole, and to maintain the symmetry a vertical magnetic dipole is used as a source. The efficiency and robustness of an inversion scheme is very much dependent on the proper use of Lagrange multiplier, which is often provided manually to achieve a desired convergence. We have developed an automatic Lagrange multiplier selection scheme, which enhances the utility of the inversion scheme in handling field data. In this selection scheme, the integral equation (IE) method is quite attractive in speed because Green's functions, the most time consuming part in IE methods, are repeatedly re-usable throughout the selection procedure. The inversion scheme using the LN approximation has been tested to show its stability and efficiency using synthetic and field data.
Keywords
  • Inversion schemes
  • Electromagnetic fields
  • Crossholes
  • Convergence
  • Integral equations
  • Vertical magnetic dipole
  • Cylindrical symmetry
  • Automatic Lagrange multiplier selection
  • Localized nonlinear approximation
Source Agency
  • Technical Information Center Oak Ridge Tennessee
Corporate Authors Lawrence Berkeley National Lab., CA.; Department of Energy, Washington, DC.; Pukyong National University, Pusan, Korea.
Supplemental Notes Prepared in cooperation with Pukyong National University, Pusan, Korea. Sponsored by Department of Energy, Washington, DC.
Document Type Technical Report
NTIS Issue Number 200316
Efficient Imaging of Crosshole Electromagnetic Data.
Efficient Imaging of Crosshole Electromagnetic Data.
DE2003806121

  • Inversion schemes
  • Electromagnetic fields
  • Crossholes
  • Convergence
  • Integral equations
  • Vertical magnetic dipole
  • Cylindrical symmetry
  • Automatic Lagrange multiplier selection
  • Localized nonlinear approximation
  • Technical Information Center Oak Ridge Tennessee
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