基于神经网络的RCA血管造影冠状动脉优势分类

IF 0.5 4区 数学 Q3 MATHEMATICS
I. Kruzhilov, E. Ikryannikov, A. Shadrin, R. Utegenov, G. Zubkova, I. Bessonov
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引用次数: 0

摘要

冠状动脉优势分类对于SYNTAX评分至关重要,它是确定冠状动脉疾病复杂性和指导患者选择最佳血运重建策略的工具。在对右冠状动脉(RCA)血管造影进行分析的基础上,提出了一种基于神经网络的冠状动脉优势度分类算法。我们使用卷积神经网络ConvNext和Swin变压器进行二维图像(帧)分类,并使用多数投票进行心血管造影视图分类。一个辅助网络也被用来检测不相关的图像,然后从数据集中排除。5倍交叉验证的优势分类指标为:宏观召回率= 93.1%±4.3%,准确率= 93.5%±3.8%,宏观F1 = 89.2%±5.6%。模型经常失败的最常见情况是RCA闭塞,因为它需要利用左冠状动脉(LCA)信息。使用机器学习方法单独基于RCA对冠状动脉优势进行分类已被证明是成功的,具有令人满意的准确性。然而,为了提高准确性,有必要在RCA闭塞的情况下利用LCA信息,并检测具有高不确定性的情况。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Neural Network-Based Coronary Dominance Classification of RCA Angiograms

Coronary arterial dominance classification is essential for SYNTAX score estimation, which is a tool used to determine the complexity of coronary artery disease and guide patient selection toward optimal revascularization strategy. We developed coronary dominance classification algorithm based on the analysis of right coronary artery (RCA) angiograms using neural network.

We employed convolutional neural network ConvNext and Swin transformer for 2D image (frames) classification, along with a majority vote for cardio angiographic view classification. An auxiliary network was also used to detect irrelevant images which were then excluded from the data set.

5-fold cross validation gave the following dominance classification metrics (p = 95%): macro recall = 93.1% ± 4.3%, accuracy = 93.5% ± 3.8%, macro F1 = 89.2% ± 5.6%. The most common case in which the model regularly failed was RCA occlusion, as it requires utilization of left coronary artery (LCA) information.

The use of machine learning approaches to classify coronary dominance based on RCA alone has been shown to be successful with satisfactory accuracy. However, for higher accuracy, it is necessary to utilize LCA information in the case of an occluded RCA and detect cases where there is high uncertainty.

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来源期刊
Doklady Mathematics
Doklady Mathematics 数学-数学
CiteScore
1.00
自引率
16.70%
发文量
39
审稿时长
3-6 weeks
期刊介绍: Doklady Mathematics is a journal of the Presidium of the Russian Academy of Sciences. It contains English translations of papers published in Doklady Akademii Nauk (Proceedings of the Russian Academy of Sciences), which was founded in 1933 and is published 36 times a year. Doklady Mathematics includes the materials from the following areas: mathematics, mathematical physics, computer science, control theory, and computers. It publishes brief scientific reports on previously unpublished significant new research in mathematics and its applications. The main contributors to the journal are Members of the RAS, Corresponding Members of the RAS, and scientists from the former Soviet Union and other foreign countries. Among the contributors are the outstanding Russian mathematicians.
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