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Non-Gaussian statistical properties of virtual breast phantoms

机译:虚拟乳房模型的非高斯统计特性

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Images derived from a "phantom" are useful for characterizing the performance of imaging systems. In particular, the modulation transfer properties of imaging detectors are traditionally assessed by physical phantoms consisting of an edge. More recently researchers have come to realize that quantifying the effects of object variability can also be accomplished with phantoms in modalities such as breast imaging where anatomical structure may be the principal limitation in performance. This has driven development of virtual phantoms that can be used in simulation environments. In breast imaging, several such phantoms have been proposed, In this work, we analyze non-Gaussian statistical properties of virtual phantoms, and compare them to similar statistics from a database of breast images. The virtual phantoms assessed consist of three classes. The first is known as clustered-blob lumpy backgrounds. The second class is "binarized" textures which typically apply some sort of threshold to a stochastic 3D texture intended to represent the distribution of adipose and glandular tissue in the breast. The third approach comes from efforts at the University of Pennsylvania to directly simulate the 3D anatomy of the breast. We use Laplacian fractional entropy (LFE) as a measure of the non-Gaussian statistical properties of each simulation. Our results show that the simulation approaches differ considerably in LFE with very low scores for the clustered-blob lumpy background to very high values for the UPenn phantom. These results suggest that LFE may have value in developing and tuning virtual phantom simulation procedures.
机译:从“幻像”派生的图像可用于表征成像系统的性能。特别地,传统上通过由边缘组成的物理模型来评估成像检测器的调制传递特性。最近,研究人员开始认识到,也可以使用模体中的幻像来量化对象可变性的影响,例如乳房成像,其中解剖结构可能是性能的主要限制。这推动了可在仿真环境中使用的虚拟体模的开发。在乳房成像中,已经提出了几种这样的体模。在这项工作中,我们分析了虚拟体模的非高斯统计特性,并将它们与乳房图像数据库中的类似统计进行比较。评估的虚拟体模包括三个类别。第一个被称为簇球状块状背景。第二类是“二值化”纹理,通常将某种阈值应用于随机3D纹理,以表示乳房中脂肪组织和腺体组织的分布。第三种方法来自宾夕法尼亚大学的努力,以直接模拟乳房的3D解剖结构。我们使用拉普拉斯分数熵(LFE)作为每个模拟的非高斯统计性质的度量。我们的结果表明,在LFE中,模拟方法的差别很大,对于聚类团块块状背景,分数非常低;对于UPenn体模,分数非常高。这些结果表明,LFE在开发和调整虚拟体模仿真程序中可能具有价值。

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