2004
DOI: 10.1155/s1024123x04201016
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Direct current electric potential in an anisotropic half‐space with vertical contact containing a conductive 3D body

Abstract: Detailed studies of anomalous conductors in otherwise homogeneous media have been modelled. Vertical contacts form common geometries in galvanic studies when describing geological formations with different electrical conductivities on either side. However, previous studies of vertical discontinuities have been mainly concerned with isotropic environments. In this paper, we deal with the effect on the electric potentials, such as mise-à-la-masse anomalies, due to a conductor near a vertical contact between two … Show more

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Cited by 8 publications
(1 citation statement)
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References 13 publications
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“…In another paper (LI and UREN, 1998) they applied image theory to derive the solution for the potential from a buried current source in an arbitrary anisotropic half space, and showed how the image source is laterally displaced from the true source horizontal position. LI and STAGNITTI (2000) studied the problem of direct current electric potential in an anisotropic halfspace with a vertical contact and containing a conductive 3-D body. The analytic solution for the potential in a stack of layers, each having arbitrary anisotropy, was derived by PERVAGO et al (2006) by applying a set of Hankel transforms of integer order.…”
Section: Introductionmentioning
confidence: 99%
“…In another paper (LI and UREN, 1998) they applied image theory to derive the solution for the potential from a buried current source in an arbitrary anisotropic half space, and showed how the image source is laterally displaced from the true source horizontal position. LI and STAGNITTI (2000) studied the problem of direct current electric potential in an anisotropic halfspace with a vertical contact and containing a conductive 3-D body. The analytic solution for the potential in a stack of layers, each having arbitrary anisotropy, was derived by PERVAGO et al (2006) by applying a set of Hankel transforms of integer order.…”
Section: Introductionmentioning
confidence: 99%