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Electromagnetic imaging of conducting cylinders by applying a genetic algorithm

机译:应用遗传算法对导电圆柱体进行电磁成像

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Detection of the shape of perfect conducting objects from information contained in their scattering data is formulated as an inverse problem in terms of nonlinear integral equations. The difficulties in obtaining acceptable reconstructed images lie in the nonlinear nature and in the ill-posedness of the associated inverse problem. Various algorithms have been proposed based on the physical optics approximation, as well as on the exact electromagnetic field equations. To overcome the ill-posedness of this inverse problem, an optimization procedure is usually implemented, where the shape of the conducting object is reconstructed by minimizing the root-mean-square error of the difference between the predicted and the measured data, subject to certain constraints or a priori information. Newton-Kantorovitch method, Levenberg-Marquardt algorithm, and conjugate gradient techniques axe typical deterministic optimization schemes which are used for inverse problems. These are local optimization methods and their efficiency strongly depends on the initial guess.
机译:根据其散射数据中包含的信息来检测理想导电物体的形状,将其作为非线性积分方程的反问题。获得可接受的重建图像的困难在于非线性性质和相关逆问题的不适定性。已经基于物理光学近似以及精确的电磁场方程提出了各种算法。为了克服此反问题的不适定性,通常会执行优化程序,其中通过在一定条件下将预测数据与测量数据之间的差的均方根误差最小化来重构导电物体的形状约束或先验信息。牛顿-坎托罗维奇方法,莱文贝格-马夸特算法和共轭梯度技术是用于反问题的典型确定性优化方案。这些是局部优化方法,其效率在很大程度上取决于最初的猜测。

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