基于fdtd梯度最小化的时域单步微波成像

S. Binajjaj, M. Abdullah
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引用次数: 0

摘要

利用单步微波成像技术重建二维未知目标的介电特性。图像重建算法基于增广代价函数的梯度最小化,增广代价函数定义为测量场和计算场之间的差。该算法需要两个连续的步骤来收敛:直接解和伴随解。计算采用前向后向时间步进算法,利用PML吸收边界实现时域有限差分法(FDTD)。图像重建基于玻恩近似,在第一次迭代后得到解。利用多视图模拟数据验证了该反演方法的准确性。实验结果表明,该方法可以准确地检测和定位不同对比度的未知目标。
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Single step microwave imaging in the time domain using FDTD-based gradient minimization
This paper deals with single step microwave imaging for reconstructing the dielectical properties of the unknown targets in 2D. The image reconstruction algorithm is based on the gradient minimization of an augmented cost function defined as the different between measured and calculated fields. The algorithm requires two successive steps for convergent: the direct and the adjoint solutions. The forward-backward time stepping algorithm, implementing the finite-difference time-domain (FDTD) method with PML absorbing boundaries was used in the calculation. Image reconstruction was based on Born approximation in which the solution was obtained after the first iteration. Multiple view simulated data was used to validate the accuracy of this inversion method. Results indicate that this technique can accurately detect and locate unknown targets with different contrast ratios.
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