射频超声散斑建模中homodyk分布与单一分布的比较

Xiao Hu, Yufeng Zhang, Li Deng, Shuang Peng, Kexin Zhang
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摘要

为了观察参数和拟合性能,本文将高频超声散斑建模的homodyk分布与单一分布进行了比较。为了实现具有或不具有相干分量的可变密度随机散射体的不同散射体分布,基于遵循不同形状和尺度参数值的Gamma分布的三维Hilbert曲线,建立了一组三维散射体模型。利用Field II软件对射频数据进行仿真。然后对射频数据的能量统计直方图进行最大似然估计(MLE),得到对数似然值和模型参数。为了评价HK分布的拟合性能和参数意义,将这些估估值的均值和标准差与基于常用单分布(OSD)、K分布、Rayleigh分布和rics分布中选择的最优拟合模型的均值和标准差进行比较。结果表明,MLE得到的Homodyned k分布参数可以独立地表示散点分布的聚类、随机或均匀特征。然而,只有在组织中含有中高有效密度的散射体,以及确定性或非确定性成分的情况下,拟合精度才能赶上基于OSD关节模型的拟合精度。在实践中强调拟合性能的情况下,特别是在散射体密度范围较大、成分具有确定性的组织中,OSD模型仍然是较好的选择。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
A comparison of the Homodyned K-distribution and the single distributions for RF ultrasonic speckle modeling
For observing the parameters and the fitting performance, this paper compares the Homodyned K-distribution with the single distributions for RF ultrasonic speckle modeling. To implement different scatterer distributions representing a variable density of random scatterers with or without coherent component, A set of 3D scatterer models are built based on a three-dimensional Hilbert curve following Gamma distributions with different values of shape and scale parameters. The RF data are simulated by using the Field II software. Then the maximum likelihood estimation (MLE) for statistical histograms of the energy of the RF data is performed to obtain the values of log-likelihood and model parameters. In order to evaluate the fitting performance and parameter meaning of the HK distribution, the mean and standard deviation of these estimated values are compared with those based on the optimal fitting model chosen from commonly used single-distributions (OSD), the K, Rayleigh and Rician distributions. The results show the parameters of Homodyned K-distribution obtained by the MLE could independently represent the clustered, random or uniform characteristics for scatterer distribution. However, the fitting accuracy could only catch up with that based on the OSD joint model under the condition that the tissue contains the scatterers from medium to high effective-density, as well as deterministic or non-deterministic components. The OSD model is still a better choice in the case of the fitting performance emphasized in practice, especially the tissue with a wider range of scatterer densities and deterministic components.
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