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Quantification of pulmonary vessel diameter in low-dose CT images

机译:低剂量CT图像中肺部血管直径的定量

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Accurate quantification of vessel diameter in low-dose Computer Tomography (CT) images is important to study pulmonary diseases, in particular for the diagnosis of vascular diseases and the characterization of morphological vascular remodeling in Chronic Obstructive Pulmonary Disease (COPD). In this study, we objectively compare several vessel diameter estimation methods using a physical phantom. Five solid tubes of differing diameters (from 0.898 to 3.980 mm) were embedded in foam, simulating vessels in the lungs. To measure the diameters, we first extracted the vessels using either of two approaches: vessel enhancement using multi-scale Hessian matrix computation, or explicitly segmenting them using intensity threshold. We implemented six methods to quantify the diameter: three estimating diameter as a function of scale used to calculate the Hessian matrix; two calculating equivalent diameter from the cross-section area obtained by thresholding the intensity and vesselness response, respectively; and finally, estimating the diameter of the object using the Full Width Half Maximum (FWHM). We find that the accuracy of frequently used methods estimating vessel diameter from the multi-scale vesselness filter depends on the range and the number of scales used. Moreover, these methods still yield a significant error margin on the challenging estimation of the smallest diameter (on the order or below the size of the CT point spread function). Obviously, the performance of the thresholding-based methods depends on the value of the threshold. Finally, we observe that a simple adaptive thresholding approach can achieve a robust and accurate estimation of the smallest vessels diameter.
机译:低剂量计算机断层扫描(CT)图像中血管直径的准确定量对研究肺疾病是重要的,特别是对于血管疾病的诊断以及慢性阻塞性肺病(COPD)中的形态血管重塑的表征。在这项研究中,我们客观地比较了几种血管直径估计方法使用物理幻影。在泡沫中嵌入泡沫中的五个不同直径的固体管(0.898至3.980mm),肺部模拟血管。为了测量直径,我们首先使用两种方法中的任一种提取血管:血管增强使用多尺寸Hessian矩阵计算,或者使用强度阈值明确地分割它们。我们实施了六种方法来量化直径:三个估计直径作为用于计算Hessian矩阵的规模函数;通过阈值和血管响应的横截面积计算的两个计算等效直径;最后,使用全宽半最大(FWHM)估计物体的直径。我们发现,常用方法估计来自多尺度血管滤波器的血管直径的准确性取决于所使用的尺度的范围和数量。此外,这些方法仍然在最小直径的具有挑战性估计(在CT点扩散函数的顺序或低于CT点扩散函数的顺序)上产生显着的误差余量。显然,基于阈值的方法的性能取决于阈值的值。最后,我们观察到简单的自适应阈值处理方法可以实现最小血管直径的稳健和准确的估计。

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