2009
DOI: 10.2528/pierm09091405
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Determination the Material Parameters for Arbitrary Cloak Based on Poisson's Equation

Abstract: Abstract-We propose a general method to determine the material parameters for arbitrary shapes of cloak based on the Poisson's equation to map the coordinate transformation. As a result, we can obtain the diverse deformation material properties and then the field distribution. This method, compared with the previous technique presented in literature, can determine the countless transformation forms, so it may provide the opportunity to choose the optimization transformation and the material parameter map which… Show more

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Cited by 14 publications
(10 citation statements)
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“…The complex extension can be also used in static problems, [12,13]. As a simple example, consider the potential due to a electric dipole placed in the origin of a coordinate system, and given by Φ 3D (r, θ) = p cos θ/(4πε 0 r 2 ), where pζ is the electric dipole moment.…”
Section: Potential Theorymentioning
confidence: 99%
“…The complex extension can be also used in static problems, [12,13]. As a simple example, consider the potential due to a electric dipole placed in the origin of a coordinate system, and given by Φ 3D (r, θ) = p cos θ/(4πε 0 r 2 ), where pζ is the electric dipole moment.…”
Section: Potential Theorymentioning
confidence: 99%
“…We might, for example, use an alternate radial cloak using the logarithm function [37] so that it could be more smoothly matched than the original (linear) radial cloak [1], at its outer boundary. The log radial cloak is designed using on fig.…”
Section: A Cylindrical Cloakmentioning
confidence: 99%
“…mapping based on the logarithmic function (as in [32]). The core boundary is at = r R e, and the halo boundary-its interface with the exterior-is at = r R.…”
Section: Radial Transformation Designsmentioning
confidence: 99%