An Investigative Study of the Applicability of Generalized Linear Inverse Theory to Cross-Borehole Geotomography.

Abstract

In geophysical exploration, reconstructing an image that maps the sub-surface characteristics of the earth is known as geotomography. This technique maps the region of interest in terms of some physical property such as signal attenuation or propagation velocity. Interpretation of these images or maps characterizes the geologic structures below the surface of the earth. Data for this type of imaging can be generated through the region of interest using either seismic or electromagnetic energy. In seismic geotomography, an accepted and widely used reconstruction technique is the inversion of travel-time residuals. The travel-time residuals (difference between the calculated and observed arrival times of particular signals) are expressed as a linear function and reduced in a least-squares sense using generalized linear inversion (GLI). The resulting solution provides information leading to the location of sub-surface anomalies. This investigation is concerned with mapping an underground region from data obtained by power measurements from boreholes on either side of the region of interest--a technique known as cross-borehole geotomography. The objective is to adapt and apply the reconstruction technique based on GLI used in seismic tomography to cross-borehole scanning data. To evaluate this technique the resulting image reconstructions is compared with those obtained from the algebraic reconstruction technique.

Document Details

Document Type
Technical Report
Publication Date
Nov 01, 1986
Accession Number
ADA185230

Entities

People

  • Dion T. Fralick

Organizations

  • Air Force Institute of Technology

Tags

DTIC Thesaurus Topics

  • Attenuation
  • Boreholes
  • Electromagnetic Radiation
  • Image Reconstruction
  • Inversion
  • Measurement
  • Motion
  • Physical Properties
  • Power Measurement
  • Quantum Properties
  • Residuals
  • Scanning
  • Tomography
  • Travel Time

Readers

  • Medical Imaging.
  • Quantum Chemistry
  • Wave Propagation and Nonlinear Chaotic Dynamics.