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结合变分模态分解和正则化技术来对 MRI 数据进行去噪。

Combining variational mode decomposition with regularisation techniques to denoise MRI data.

机构信息

Department of Computer Science and Systems Engineering, Faculty of Information and Communication Technology, Wrocław University of Science and Technology, Wrocław 50-370, Poland.

Department of Diagnostic Imaging, Jagiellonian University Medical College, Kraków 31-501, Poland.

出版信息

Magn Reson Imaging. 2024 Feb;106:55-76. doi: 10.1016/j.mri.2023.10.011. Epub 2023 Nov 14.

Abstract

In this paper, we propose a novel method for removing noise from MRI data by exploiting regularisation techniques combined with variational mode decomposition. Variational mode decomposition is a new decomposition technique for sparse decomposition of a 1D or 2D signal into a set of modes. In turn, regularisation is a method that can translate the ill-posed problem (e.g., image denoising) into a well-posed problem. The proposed method aims to remove the noise from the image in two steps. In the first step, the MR imaging data are decomposed by the 2D variational mode decomposition algorithm. In the second step, for effective suppression of Rician noise from MRI data, we used the fused lasso signal approximator with all modes acquired from the medical scan. The performance of the proposed approach was compared with state-of-the-art reference methods based on different metrics, that is, the peak signal-to-noise ratio, the structural similarity index metrics, the high-frequency error norm, the quality index based on local variance, and the sharpness index. The experiments were performed on the basis of both simulated and real images. The presented results prove the high denoising performance of the proposed algorithm; particularly under heavy noise conditions.

摘要

在本文中,我们提出了一种通过利用正则化技术与变分模态分解相结合来从 MRI 数据中去除噪声的新方法。变分模态分解是一种新的稀疏分解技术,可将一维或二维信号分解为一组模态。反过来,正则化是一种可以将不适定问题(例如图像去噪)转换为适定问题的方法。所提出的方法旨在分两步从图像中去除噪声。在第一步中,通过二维变分模态分解算法对磁共振成像数据进行分解。在第二步中,为了有效抑制 MRI 数据中的瑞利噪声,我们使用融合的套索信号逼近器来获取从医学扫描中获取的所有模式。根据不同的指标,即峰值信噪比、结构相似性指数度量、高频误差范数、基于局部方差的质量指数和锐度指数,将所提出的方法的性能与最先进的参考方法进行了比较。实验是基于模拟和真实图像进行的。所提出的结果证明了所提出算法的高去噪性能;特别是在重噪声条件下。

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