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An FFT-Accelerated Particle Swarm Optimization Method for Solving Far-Field Inverse Scattering Problems

机译:用于解决远场逆散射问题的FFT加速粒子群优化方法

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摘要

Electromagnetic inverse scattering problems are nonlinear and ill-posed. They are often transformed into optimization problems and solved by deterministic or stochastic algorithms. In this article, an inversion method combining a customized particle swarm optimization (PSO) algorithm and the fast Fourier transform (FFT) is proposed. Stochastic algorithms tackle optimization problems in a global manner, which is an important feature in reducing the risk of optimization falling into local extrema. Another feature utilized here is that constraints can be easily applied in the optimization process, yielding better results. Based on this consideration, a customized PSO algorithm incorporating the mutation operator is proposed to further enrich the swarm diversity. However, the large-scale search in the solution space also increases the computational burden, which is the major limitation of stochastic algorithms being applied in microwave imaging problems. In this article, a novel cost function of inversion optimization problems is derived based on the Born approximation so that the evaluation of individual fitness can be performed by the FFT. Reconstructions are performed using both synthetic and experimental data to illustrate the key features of the proposed approach, and good results have been obtained in terms of imaging accuracy and robustness.
机译:电磁逆散射问题是非线性和不良的。它们通常被转变为优化问题,并通过确定性或随机算法解决。在本文中,提出了一种组合定制粒子群优化(PSO)算法和快速傅里叶变换(FFT)的反演方法。随机算法以全局方式解决优化问题,这是降低落入局部极值的优化风险的重要特征。这里使用的另一个特征是可以在优化过程中容易地应用约束,从而产生更好的结果。基于该考虑,提出了一种包含突变算子的定制PSO算法,以进一步丰富群体多样性。然而,解决方案空间中的大规模搜索也增加了计算负担,这是在微波成像问题中应用随机算法的主要限制。在本文中,基于出生的近似来导出反演优化问题的新的成本函数,以便通过FFT来执行各个健身的评估。使用合成和实验数据进行重建以说明所提出的方法的关键特征,并且在成像精度和鲁棒性方面获得了良好的结果。

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