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使用高斯过程对磁共振图像进行贝叶斯重建。

Bayesian reconstruction of magnetic resonance images using Gaussian processes.

作者信息

Xu Yihong, Farris Chad W, Anderson Stephan W, Zhang Xin, Brown Keith A

机构信息

Department of Physics, Boston University, Boston, MA, 02215, USA.

Department of Radiology, Boston Medical Center, Boston University Chobanian & Avedisian School of Medicine, Boston, MA, 02118, USA.

出版信息

Sci Rep. 2023 Aug 2;13(1):12527. doi: 10.1038/s41598-023-39533-4.

DOI:10.1038/s41598-023-39533-4
PMID:37532743
原文链接:https://pmc.ncbi.nlm.nih.gov/articles/PMC10397278/
Abstract

A central goal of modern magnetic resonance imaging (MRI) is to reduce the time required to produce high-quality images. Efforts have included hardware and software innovations such as parallel imaging, compressed sensing, and deep learning-based reconstruction. Here, we propose and demonstrate a Bayesian method to build statistical libraries of magnetic resonance (MR) images in k-space and use these libraries to identify optimal subsampling paths and reconstruction processes. Specifically, we compute a multivariate normal distribution based upon Gaussian processes using a publicly available library of T1-weighted images of healthy brains. We combine this library with physics-informed envelope functions to only retain meaningful correlations in k-space. This covariance function is then used to select a series of ring-shaped subsampling paths using Bayesian optimization such that they optimally explore space while remaining practically realizable in commercial MRI systems. Combining optimized subsampling paths found for a range of images, we compute a generalized sampling path that, when used for novel images, produces superlative structural similarity and error in comparison to previously reported reconstruction processes (i.e. 96.3% structural similarity and < 0.003 normalized mean squared error from sampling only 12.5% of the k-space data). Finally, we use this reconstruction process on pathological data without retraining to show that reconstructed images are clinically useful for stroke identification. Since the model trained on images of healthy brains could be directly used for predictions in pathological brains without retraining, it shows the inherent transferability of this approach and opens doors to its widespread use.

摘要

现代磁共振成像(MRI)的一个核心目标是减少生成高质量图像所需的时间。相关努力包括硬件和软件创新,如并行成像、压缩感知和基于深度学习的重建。在此,我们提出并展示一种贝叶斯方法,用于在k空间构建磁共振(MR)图像的统计库,并使用这些库来识别最优的子采样路径和重建过程。具体而言,我们使用一个公开可用的健康大脑T1加权图像库,基于高斯过程计算多元正态分布。我们将这个库与物理信息包络函数相结合,以仅保留k空间中有意义的相关性。然后,使用这个协方差函数通过贝叶斯优化来选择一系列环形子采样路径,以便它们能在最优地探索空间的同时,在商业MRI系统中仍切实可行。结合为一系列图像找到的优化子采样路径,我们计算出一条通用采样路径,当将其用于新图像时,与先前报道的重建过程相比,能产生卓越的结构相似性和误差(即结构相似性为96.3%,仅对k空间数据的12.5%进行采样时归一化均方误差<0.003)。最后,我们在病理数据上使用这种重建过程而无需重新训练,以表明重建图像在临床上对中风识别有用。由于在健康大脑图像上训练的模型无需重新训练即可直接用于病理大脑的预测,这表明了该方法固有的可转移性,并为其广泛应用打开了大门。

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本文引用的文献

1
A review and experimental evaluation of deep learning methods for MRI reconstruction.磁共振成像重建深度学习方法的综述与实验评估
J Mach Learn Biomed Imaging. 2022 Mar;1. Epub 2022 Mar 11.
2
Multi-Domain Neumann Network with Sensitivity Maps for Parallel MRI Reconstruction.具有灵敏度图的多领域 Neumann 网络用于并行 MRI 重建。
Sensors (Basel). 2022 May 23;22(10):3943. doi: 10.3390/s22103943.
3
Bayesian optimization with evolutionary and structure-based regularization for directed protein evolution.用于定向蛋白质进化的基于进化和结构正则化的贝叶斯优化
Algorithms Mol Biol. 2021 Jul 1;16(1):13. doi: 10.1186/s13015-021-00195-4.
4
Results of the 2020 fastMRI Challenge for Machine Learning MR Image Reconstruction.2020 年快速 MRI 挑战赛机器学习磁共振图像重建结果。
IEEE Trans Med Imaging. 2021 Sep;40(9):2306-2317. doi: 10.1109/TMI.2021.3075856. Epub 2021 Aug 31.
5
Deep Convolutional Encoder-Decoder algorithm for MRI brain reconstruction.基于深度卷积编解码器的 MRI 脑重建算法。
Med Biol Eng Comput. 2021 Jan;59(1):85-106. doi: 10.1007/s11517-020-02285-8. Epub 2020 Nov 24.
6
A k-space-to-image reconstruction network for MRI using recurrent neural network.基于循环神经网络的 MRI 图像 k 空间重建网络
Med Phys. 2021 Jan;48(1):193-203. doi: 10.1002/mp.14566. Epub 2020 Dec 12.
7
Autonomous materials discovery driven by Gaussian process regression with inhomogeneous measurement noise and anisotropic kernels.由具有非均匀测量噪声和各向异性核的高斯过程回归驱动的自主材料发现。
Sci Rep. 2020 Oct 19;10(1):17663. doi: 10.1038/s41598-020-74394-1.
8
Compressed sensing MRI: a review from signal processing perspective.压缩感知磁共振成像:从信号处理角度的综述
BMC Biomed Eng. 2019 Mar 29;1:8. doi: 10.1186/s42490-019-0006-z. eCollection 2019.
9
Subsampled brain MRI reconstruction by generative adversarial neural networks.基于生成对抗神经网络的亚采样脑 MRI 重建。
Med Image Anal. 2020 Oct;65:101747. doi: 10.1016/j.media.2020.101747. Epub 2020 Jun 11.
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Bayesian Optimization for Materials Design with Mixed Quantitative and Qualitative Variables.用于具有混合定量和定性变量的材料设计的贝叶斯优化
Sci Rep. 2020 Mar 18;10(1):4924. doi: 10.1038/s41598-020-60652-9.