2004
DOI: 10.1049/ip-smt:20040093
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Electrostatic image theory for an anisotropic boundary

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Cited by 3 publications
(8 citation statements)
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“…which is similar to the function F (x, z) encountered in [2] when solving the problem of a point charge in an isotropic half-space over an anisotropic impedance surface. Therefore it is not necessary to repeat the solution process of the resulting Klein-Gordon type equationit is sufficient to compare the corresponding equation here and in the reference, and to write out the solution for z + z 0 ≤ 0 immediately:…”
Section: The Planar Image Functionmentioning
confidence: 73%
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“…which is similar to the function F (x, z) encountered in [2] when solving the problem of a point charge in an isotropic half-space over an anisotropic impedance surface. Therefore it is not necessary to repeat the solution process of the resulting Klein-Gordon type equationit is sufficient to compare the corresponding equation here and in the reference, and to write out the solution for z + z 0 ≤ 0 immediately:…”
Section: The Planar Image Functionmentioning
confidence: 73%
“…To summarize, we have a point charge in the laterally shifted mirror image point and a slanted, laterally skewed planar sector of surface charge, the tip of which is in the shifted mirror image point, Figure 2. As has been shown in [2], the planar part has concentrated line charges on its edges (due to the differentiation ∂ z Θ(z)), and between the edges there is a smooth distribution of surface charge. Alternative expressions for the surface charge have been given in the same article.…”
Section: The Solutionmentioning
confidence: 76%
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