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首页> 外文期刊>Journal of Medical Imaging and Health Informatics >Segmentation of Magnetic Resonance Brain Images Based on Improved Gaussian Mixture Model with Spatial Information
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Segmentation of Magnetic Resonance Brain Images Based on Improved Gaussian Mixture Model with Spatial Information

机译:基于带空间信息的改进高斯混合模型的磁共振脑图像分割

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摘要

The segmentation of Magnetic Resonance (MR) brain images into cerebrospinal fluid (CSF), gray matter (GM) and white matter (WM) is an intensive research direction in the field of medical image analysis. The accuracy of the tissue segmentation results has a critical impact on the following neurological and image processing applications. The Gaussian mixture model (GMM) is commonly utilized by the study community for the representation of the voxel intensity distribution among the three tissues. Unfortunately, standard GMM-based methods often ignore to take the spatial information within voxel neighborhoods into consideration. Hence, the segmentation quality shows obvious sensitivity to initialization conditions and image noise. In this paper, an improved GMM model is proposed to improve the segmentation accuracy. Firstly, the GMM is established to characterize the intensity distributions of different tissues. Secondly, the spatial information is taken into account to determine the prior distributions of different tissue types, with the neighborhood entropy as the weighted term. Moreover, the Expectation Maximization (EM) algorithm is employed iteratively as the optimizer to estimate the proposed model parameters. The performance of the proposed method is validated by real MR brain images, demonstrating its advantages in accuracy and robustness over other GMM-based approaches.
机译:将磁共振(MR)脑图像分割为脑脊液(CSF),灰质(GM)和白质(WM)是医学图像分析领域的深入研究方向。组织分割结果的准确性对以下神经和图像处理应用具有至关重要的影响。高斯混合模型(GMM)通常被研究社区用来表示三个组织之间的体素强度分布。不幸的是,基于GMM的标准方法经常忽略将体素邻域内的空间信息考虑在内。因此,分割质量显示出对初始化条件和图像噪声的明显敏感性。本文提出了一种改进的GMM模型来提高分割精度。首先,建立GMM以表征不同组织的强度分布。其次,考虑空间信息来确定不同组织类型的先验分布,以邻域熵为加权项。此外,将迭代最大化(EM)算法用作优化器来估计所提出的模型参数。所提出的方法的性能已通过真实的MR脑部图像进行了验证,证明了其在准确性和鲁棒性方面优于其他基于GMM的方法。

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