Proceedings of the Third Asian Mathematical Conference 2000 2002
DOI: 10.1142/9789812777461_0054
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Mathematical Modeling of Electromagnetic Sounding for a Conductive 3–D Circular Cylinder Body Embedded in a Conducting Half-Space.

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“…We limit the conductivity to be denoted by σ(z) = σ 0 e −b(z−l) 2 , where σ 0 a is positive constant, b is constant, and l is positive which is used to locate the peak of the bulge. The solution of electric field obtained in this model is more complexed than the works done of Ketchanwit [3], Lee and Ignetik [4], Yooyuanyong and Chumchop [6], and Yooyuanyong and Siew [7] and. The graphs are shown the conducts of the electric field against source-receiver spacing r at different depths.…”
Section: Discussionmentioning
confidence: 99%
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“…We limit the conductivity to be denoted by σ(z) = σ 0 e −b(z−l) 2 , where σ 0 a is positive constant, b is constant, and l is positive which is used to locate the peak of the bulge. The solution of electric field obtained in this model is more complexed than the works done of Ketchanwit [3], Lee and Ignetik [4], Yooyuanyong and Chumchop [6], and Yooyuanyong and Siew [7] and. The graphs are shown the conducts of the electric field against source-receiver spacing r at different depths.…”
Section: Discussionmentioning
confidence: 99%
“…Yooyuanyong and Siew [7] gave the mathematical model of electromagnetic response of a disk beneath an exponentially varying conductive overburden. Yooyuanyong and Chumchob [6] derived mathematical modelling of electromagnetic sounding for a conductive 3-D circular cylinder body embedded in a conducting half-space. The intention of this paper is to acquaint with a mathematical model and methods for studying the structure of the earth which has a circular cylinder body buried under the ground.…”
Section: Introductionmentioning
confidence: 99%
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