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Comparison of quantitative k-edge empirical estimators using an energy-resolved photon-counting detector

机译:使用能量分辨光子计数检测器比较定量k边缘经验估计量

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Using an energy-resolving photon counting detector, the amount of k-edge material in the x-ray path can be estimated using a process known as material decomposition. However, non-ideal effects within the detector make it difficult to accurately perform this decomposition. This work evaluated the k-edge material decomposition accuracy of two empirical estimators. A neural network estimator and a linearized maximum likelihood estimator with error look-up tables (A-table method) were evaluated through simulations and experiments. Each estimator was trained on system-specific calibration data rather than specific modeling of non-ideal detector effects or the x-ray source spectrum. Projections through a step-wedge calibration phantom consisting of different path lengths through PMMA, aluminum, and a k-edge material was used to train the estimators. The estimators were tested by decomposing data acquired through different path lengths of the basis materials. The estimators had similar performance in the chest phantom simulations with gadolinium. They estimated four of the five densities of gadolinium with less than 2mg/mL bias. The neural networks estimates demonstrated lower bias but higher variance than the A-table estimates in the iodine contrast agent simulations. The neural networks had an experimental variance lower than the CRLB indicating it is a biased estimator. In the experimental study, the k-edge material contribution was estimated with less than 14% bias for the neural network estimator and less than 41% bias for the A-table method.
机译:使用能量分辨光子计数检测器,可以使用称为材料分解的过程来估算x射线路径中k边缘材料的数量。但是,检测器内的非理想效应使得难以准确执行此分解。这项工作评估了两个经验估计量的k边缘材料分解精度。通过仿真和实验评估了带有误差查找表(A表方法)的神经网络估计器和线性化最大似然估计器。每个估计器都接受系统特定的校准数据训练,而不是针对非理想检测器效果或X射线源光谱的特定模型进行训练。通过阶跃楔形校准模型的投影,该模型由穿过PMMA,铝和k形边缘材料的不同路径长度组成,用于训练估计器。通过分解通过基础材料的不同路径长度获取的数据来测试估计量。在用g进行的胸部幻像模拟中,估算器具有类似的性能。他们估计了五种密度的four中的四种,偏差小于2mg / mL。与碘造影剂模拟中的A表估计值相比,神经网络估计值显示出更低的偏差但方差更高。神经网络的实验方差低于CRLB,表明它是有偏差的估计量。在实验研究中,估计的k边缘材料贡献对神经网络估计器的偏差小于14%,对A表方法的偏差小于41%。

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