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Log transformation benefits parameter estimation in microwave tomographic imaging.

机译:对数变换有益于微波层析成像中的参数估计。

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Microwave tomographic imaging falls under a broad category of nonlinear parameter estimation methods when a Gauss-Newton iterative reconstruction technique is used. A fundamental requirement in using these approaches is evaluating the appropriateness of the regression model. While there have been numerous investigations of regularization techniques to improve overall image quality, few, if any, studies have explored the underlying statistical properties of the model itself. The ordinary least squares (OLS) approach is used most often, but there are other options such as the weighted least squares (WLS), maximum likelihood (ML), and maximum a posteriori (MAP) that may be more appropriate. In addition, a number of variance stabilizing transformations can be applied to make the inversion intrinsically more linear. In this paper, a statistical analysis is performed of the properties of the residual errors from the reconstructed images utilizing actual measured data and it is demonstrated that the OLS algorithm with a log transformation (OLSlog) is clearly advantageous relative to the more commonly used OLS approach by itself. In addition, several high contrast imaging experiments are performed, which demonstrate that different subsets of data are emphasized in each method and may contribute to the overall image quality differences.
机译:当使用高斯-牛顿迭代重建技术时,微波层析成像成像属于非线性参数估计方法的大类。使用这些方法的基本要求是评估回归模型的适用性。尽管已经进行了许多研究以提高整体图像质量的正则化技术,但很少(如果有的话)研究了模型本身的基本统计特性。最常用的是普通最小二乘法(OLS),但还有其他一些选项可能更合适,例如加权最小二乘(WLS),最大似然(ML)和最大后验(MAP)。另外,可以应用许多方差稳定化变换来使反演本质上更加线性。在本文中,使用实际测量数据对来自重构图像的残留误差的性质进行了统计分析,并且证明了相对于更常用的OLS方法,具有对数变换的OLS算法(OLSlog)显然更具优势通过它自己。此外,还进行了几次高对比度成像实验,这些实验表明每种方法都强调了数据的不同子集,这可能会导致总体图像质量差异。

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