Title :
Electromagnetic imaging of two-dimensional perfectly conducting cylinders with transverse electric scattered field
Author_Institution :
Inst. of Electromagn. Theor. & Microwave Technol., Southwest Jiaotong Univ., Chengdu, China
fDate :
12/1/2002 12:00:00 AM
Abstract :
Electromagnetic imaging of two-dimensional perfectly conducting cylinders using measured transverse electric scattered field is studied in this paper. The contours of cylinders are denoted by local shape functions ρi=Fi(θi) in local polar coordinates which are then approximated by closed cubic B-splines instead of trigonometric series. By using the boundary condition of vanishing tangential electric field on surfaces of perfectly conducting cylinders, a set of electric field integral equations governing the scattering problem is derived. The scattering problem is solved by a point-matching method with pulse basis and Dirac delta testing functions. The inverse problem is reformulated as an optimization problem and solved by a real-coded genetic algorithm with closed cubic B-splines local shape function. Numerical examples show good agreement between the true profiles and the reconstructed results.
Keywords :
UHF radio propagation; conducting bodies; electric field integral equations; electromagnetic wave scattering; genetic algorithms; inverse problems; microwave imaging; splines (mathematics); 300 MHz; Dirac delta testing functions; boundary condition; closed cubic B-splines; cylinders; electric field integral equations; electromagnetic imaging; genetic algorithm; inverse problem; local shape functions; optimization problem; point-matching method; pulse basis; scattering problem; transverse electric scattered field; two-dimensional perfectly conducting cylinders; Boundary conditions; Electric variables measurement; Electromagnetic fields; Electromagnetic measurements; Electromagnetic scattering; Integral equations; Inverse problems; Shape; Spline; Testing;
Journal_Title :
Antennas and Propagation, IEEE Transactions on
DOI :
10.1109/TAP.2002.803961