A machine learning algorithm for creating isotropic 3D aortic segmentations from routine cardiac MR localizers

IF 2.1 4区 医学 Q2 RADIOLOGY, NUCLEAR MEDICINE & MEDICAL IMAGING Magnetic resonance imaging Pub Date : 2024-10-12 DOI:10.1016/j.mri.2024.110253
Yue Jiang , Karan Punjabi , Iain Pierce , Daniel Knight , Tina Yao , Jennifer Steeden , Alun D. Hughes , Vivek Muthurangu , Rhodri Davies
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Abstract

Background

The identification and measurement of aortic aneurysms is an important clinical problem. While specialized high-resolution 3D CMR sequences allow detailed aortic assessment, they are time-consuming which limits their use in screening routine cardiac scans and in population studies.

Methods

A 3D U-Net, U-NetLR, was used to create 3D isotropic segmentations of the aorta from standard anisotropic 2D trans-axial localizers with low through-plane resolution. Training data was generated from high-resolution 3D isotropic whole heart images by simulating anisotropic images that resemble the low-resolution 2D localizers (the inputs). These inputs were paired with 3D isotropic ‘ground truth’ segmentation masks (the targets) created by a clinician from the high-resolution isotropic images. Segmentation quality was evaluated using an external dataset from UK Biobank. Segmentation accuracy was measured against ground-truth segmentations from concurrently acquired cardiac-triggered, respiratory-gated, high-resolution 3D isotropic whole heart images. Finally, the proposed method was compared to U-NetHR, a 3D U-Net variant trained directly on high-resolution 3D isotropic images. A second observer was recruited to investigate the interobserver variability.

Results

Qualitative validation on an external dataset (UK Biobank) of 180 subjects showed that 93 % of 3D segmentations with the proposed model (U-NetLR) were considered suitable for clinical use. In quantitative analysis, the proposed method (U-NetLR) showed good agreement with ground-truth segmentations from isotropic 3D images with a mean DICE score of 0.9, which is no difference from automated segmentations made directly on the high-resolution 3D isotropic aorta images (U-NetHR). When comparing measurements, there is no significant difference between U-NetLR, U-NetHR and two clinical observers in the diameter measurements at the mid ascending aorta, mid aortic arch, and descending aorta.

Conclusions

A new method of producing isotropic 3D aortic segmentations from routine CMR 2D anisotropic localizers shows good agreement with segmentation made directly from 3D isotropic images. The method has the potential to be used as a simple screening method for aortic aneurysms without the need for additional sequences.
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从常规心脏磁共振定位器创建各向同性三维主动脉分割的机器学习算法。
背景:主动脉瘤的识别和测量是一个重要的临床问题。虽然专门的高分辨率三维 CMR 序列可以对主动脉进行详细评估,但它们非常耗时,这限制了它们在常规心脏扫描筛查和人口研究中的应用:方法:使用三维 U-Net U-NetLR 从各向异性的标准二维跨轴定位器创建主动脉的三维各向同性分割,该定位器的通面分辨率较低。通过模拟与低分辨率二维定位器(输入)相似的各向异性图像,从高分辨率三维各向同性全心图像中生成训练数据。这些输入数据与临床医生根据高分辨率各向同性图像创建的三维各向同性 "地面真实 "分割掩膜(目标)配对。使用英国生物库的外部数据集对分割质量进行评估。根据同时获得的心脏触发、呼吸门控、高分辨率三维各向同性全心图像的地面实况分割结果,对分割准确性进行了测量。最后,将所提出的方法与 U-NetHR 进行了比较,U-NetHR 是一种直接在高分辨率三维各向同性图像上训练的三维 U-Net 变体。为了研究观察者之间的变异性,还招募了第二位观察者:结果:在一个包含 180 名受试者的外部数据集(英国生物库)上进行的定性验证显示,93% 的三维分割模型(U-NetLR)适合临床使用。在定量分析中,建议的方法(U-NetLR)与各向同性三维图像的地面实况分割结果显示出良好的一致性,平均 DICE 得分为 0.9,与直接在高分辨率三维各向同性主动脉图像上进行的自动分割(U-NetHR)没有区别。在比较测量结果时,U-NetLR、U-NetHR 和两名临床观察者在升主动脉中段、主动脉弓中段和降主动脉的直径测量上没有明显差异:从常规 CMR 二维各向异性定位器生成各向同性三维主动脉分割的新方法与直接从三维各向同性图像生成的分割结果显示出良好的一致性。该方法可用作主动脉瘤的简单筛查方法,无需额外的序列。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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来源期刊
Magnetic resonance imaging
Magnetic resonance imaging 医学-核医学
CiteScore
4.70
自引率
4.00%
发文量
194
审稿时长
83 days
期刊介绍: Magnetic Resonance Imaging (MRI) is the first international multidisciplinary journal encompassing physical, life, and clinical science investigations as they relate to the development and use of magnetic resonance imaging. MRI is dedicated to both basic research, technological innovation and applications, providing a single forum for communication among radiologists, physicists, chemists, biochemists, biologists, engineers, internists, pathologists, physiologists, computer scientists, and mathematicians.
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