Image Reconstruction of a Buried Conductor by the Genetic Algorithm(Special Issue on New Technologies in Signal Processing for Electromagnetic-wave Sensing and Imaging)
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概要
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In this paper, genetic algorithms is employed to determine the shape of a conducting cylinder buried in a half-space. Assume that a conducting cylinder of unknown shape is buried in one half-space and scatters the field incident from another half-space where the scattered filed is measured. Based on the boundary condition and the measured scattered field, a set of nonlinear integral equations is derived and the imaging problem is reformulated into an optimization problem. The genetic algorithm is then employed to find out the nearly global extreme solution of the object function such that the shape of the conducting scatterer can be suitably reconstructed. In our study, even when the initial guess is far away from the exact one, the genetic algorithm can avoid the local extremes and converge to a reasonably good solution. In such cases, the gradient-based methods often get stuck in local extremes. Numerical results are presented and good reconstruction is obtained both with and without the additive Gaussian noise.
- 社団法人電子情報通信学会の論文
- 2001-12-01
著者
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Chiu C‐c
Tamkang Univ. Tamsui Twn
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CHIU Chien-Ching
the Electrical Engineering Department, Tamkang University
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LI Ching-Lieh
the Electrical Engineering Department, Tamkang University
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CHAN Wei
the Electrical Engineering Department, Tamkang University
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Li Ching-lieh
The Electrical Engineering Department Tamkang University
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Chan Wei
The Electrical Engineering Department Tamkang University
関連論文
- Inverse Scattering of a Two-Dimensional Dielectric Object by Genetic Algorithms(Analytical and Simulation Methods for Electromagnetic Wave Problems)
- Inverse Scattering of a Two-Dimensional Dielectric Object by Genetic Algorithms
- Image Reconstruction of a Buried Conductor by the Genetic Algorithm(Special Issue on New Technologies in Signal Processing for Electromagnetic-wave Sensing and Imaging)
- Image Reconstruction of Multiple Conductors