BFRnet: A deep learning-based MR background field removal method for QSM of the brain containing significant pathological susceptibility sources

IF 2.4 4区 医学 Q2 RADIOLOGY, NUCLEAR MEDICINE & MEDICAL IMAGING Zeitschrift fur Medizinische Physik Pub Date : 2023-11-01 DOI:10.1016/j.zemedi.2022.08.001
Xuanyu Zhu, Yang Gao, Feng Liu, Stuart Crozier, Hongfu Sun
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Abstract

Introduction

Background field removal (BFR) is a critical step required for successful quantitative susceptibility mapping (QSM). However, eliminating the background field in brains containing significant susceptibility sources, such as intracranial hemorrhages, is challenging due to the relatively large scale of the field induced by these pathological susceptibility sources.

Method

This study proposes a new deep learning-based method, BFRnet, to remove the background field in healthy and hemorrhagic subjects. The network is built with the dual-frequency octave convolutions on the U-net architecture, trained with synthetic field maps containing significant susceptibility sources. The BFRnet method is compared with three conventional BFR methods and one previous deep learning method using simulated and in vivo brains from 4 healthy and 2 hemorrhagic subjects. Robustness against acquisition field-of-view (FOV) orientation and brain masking are also investigated.

Results

For both simulation and in vivo experiments, BFRnet led to the best visually appealing results in the local field and QSM results with the minimum contrast loss and the most accurate hemorrhage susceptibility measurements among all five methods. In addition, BFRnet produced the most consistent local field and susceptibility maps between different sizes of brain masks, while conventional methods depend drastically on precise brain extraction and further brain edge erosions. It is also observed that BFRnet performed the best among all BFR methods for acquisition FOVs oblique to the main magnetic field.

Conclusion

The proposed BFRnet improved the accuracy of local field reconstruction in the hemorrhagic subjects compared with conventional BFR algorithms. The BFRnet method was effective for acquisitions of tilted orientations and retained whole brains without edge erosion as often required by traditional BFR methods.

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BFRnet:一种基于深度学习的磁共振背景场去除方法,用于含有重要病理易感源的大脑 QSM
引言 背景场去除(BFR)是成功进行定量易感测绘(QSM)的关键步骤。本研究提出了一种基于深度学习的新方法--BFRnet,用于去除健康和出血受试者的背景场。该网络是在 U-net 架构上使用双频倍频卷积构建的,并使用包含重要易感源的合成场图进行训练。利用 4 名健康受试者和 2 名出血性受试者的模拟大脑和活体大脑,将 BFRnet 方法与三种传统 BFR 方法和之前的一种深度学习方法进行了比较。结果在模拟和活体实验中,在所有五种方法中,BFRnet 得出的局部场和 QSM 结果视觉效果最好,对比度损失最小,出血感度测量最准确。此外,BFRnet 在不同大小的脑掩膜之间生成的局部场和电感图最为一致,而传统方法则严重依赖于精确的脑提取和进一步的脑边缘侵蚀。结论与传统的 BFR 算法相比,提出的 BFRnet 提高了出血受试者局部磁场重建的准确性。BFRnet 方法对倾斜方向的采集非常有效,并且保留了整个大脑,没有传统 BFR 方法通常要求的边缘侵蚀。
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来源期刊
CiteScore
3.70
自引率
10.00%
发文量
69
审稿时长
65 days
期刊介绍: Zeitschrift fur Medizinische Physik (Journal of Medical Physics) is an official organ of the German and Austrian Society of Medical Physic and the Swiss Society of Radiobiology and Medical Physics.The Journal is a platform for basic research and practical applications of physical procedures in medical diagnostics and therapy. The articles are reviewed following international standards of peer reviewing. Focuses of the articles are: -Biophysical methods in radiation therapy and nuclear medicine -Dosimetry and radiation protection -Radiological diagnostics and quality assurance -Modern imaging techniques, such as computed tomography, magnetic resonance imaging, positron emission tomography -Ultrasonography diagnostics, application of laser and UV rays -Electronic processing of biosignals -Artificial intelligence and machine learning in medical physics In the Journal, the latest scientific insights find their expression in the form of original articles, reviews, technical communications, and information for the clinical practice.
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Editorial Board Contents Development and clinical implementation of a digital system for risk assessments for radiation therapy End-to-end testing for stereotactic radiotherapy including the development of a Multi-Modality phantom Note on uncertainty in Monte Carlo dose calculations and its relation to microdosimetry
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