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首页> 外文期刊>Pattern Recognition: The Journal of the Pattern Recognition Society >Robust spatially constrained fuzzy c-means algorithm for brain MR image segmentation
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Robust spatially constrained fuzzy c-means algorithm for brain MR image segmentation

机译:鲁棒的空间受限模糊c均值算法进行脑MR图像分割

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摘要

Accurate brain tissue segmentation from magnetic resonance (MR) images is an essential step in quantitative brain image analysis, and hence has attracted extensive research attention. However, due to the existence of noise and intensity inhomogeneity in brain MR images, many segmentation algorithms suffer from limited robustness to outliers, over-smoothness for segmentations and limited segmentation accuracy for image details. To further improve the accuracy for brain MR image segmentation, a robust spatially constrained fuzzy c-means (RSCFCM) algorithm is proposed in this paper. Method: Firstly, a novel spatial factor is proposed to overcome the impact of noise in the images. By incorporating the spatial information amongst neighborhood pixels, the proposed spatial factor is constructed based on the posterior probabilities and prior probabilities, and takes the spatial direction into account. It plays a role as linear filters for smoothing and restoring images corrupted by noise. Therefore, the proposed spatial factor is fast and easy to implement, and can preserve more details. Secondly, the negative log-posterior is utilized as dissimilarity function by taking the prior probabilities into account, which can further improve the ability to identify the class for each pixel. Finally, to overcome the impact of intensity inhomogeneity, we approximate the bias field at the pixel-by-pixel level by using a linear combination of orthogonal polynomials. The fuzzy objective function is then integrated with the bias field estimation model to overcome the intensity inhomogeneity in the image and segment the brain MR images simultaneously. Results: To demonstrate the performances of the proposed algorithm for the images with/without skull stripping, the first group of experiments is carried out in clinical 3T-weighted brain MR images which contain quite serious intensity inhomogeneity and noise. Then we quantitatively compare our algorithm to state-of-the-art segmentation approaches by using Jaccard similarity on benchmark images obtained from IBSR and BrainWeb with different level of noise and intensity inhomogeneity. The comparison results demonstrate that the proposed algorithm can produce higher accuracy segmentation and has stronger ability of denoising, especially in the area with abundant textures and details. Conclusion: In this paper, the RSCFCM algorithm is proposed by utilizing the negative log-posterior as the dissimilarity function, introducing a novel factor and integrating the bias field estimation model into the fuzzy objective function. This algorithm successfully overcomes the drawbacks of existing FCM-type clustering schemes and EM-type mixture models. Our statistical results (mean and standard deviation of Jaccard similarity for each tissue) on both synthetic and clinical images show that the proposed algorithm can overcome the difficulties caused by noise and bias fields, and is capable of improving over 5% segmentation accuracy comparing with several state-of-the-art algorithms.
机译:从磁共振(MR)图像进行准确的脑组织分割是定量脑图像分析中必不可少的步骤,因此引起了广泛的研究关注。但是,由于大脑MR图像中存在噪声和强度不均匀性,因此许多分割算法的局限性在于其对异常值的鲁棒性,分割的平滑度以及对图像细节的分割精度的限制。为了进一步提高脑部MR图像分割的准确性,提出了一种鲁棒的空间约束模糊c均值(RSCFCM)算法。方法:首先,提出一种新颖的空间因子来克服图像中噪声的影响。通过在邻域像素之间合并空间信息,基于后验概率和先验概率构造建议的空间因子,并考虑空间方向。它起着线性滤波器的作用,用于平滑和恢复被噪声破坏的图像。因此,所提出的空间因素是快速且易于实现的,并且可以保留更多细节。其次,通过考虑先验概率将负对数后验用作相异函数,这可以进一步提高识别每个像素的类的能力。最后,为了克服强度不均匀性的影响,我们使用正交多项式的线性组合来近似逐像素级别的偏置场。然后将模糊目标函数与偏置场估计模型集成在一起,以克服图像中的强度不均匀性并同时分割大脑MR图像。结果:为了证明所提出的算法在有/没有颅骨剥离的情况下的性能,第一组实验是在临床3T加权脑MR图像中进行的,该图像包含非常严重的强度不均匀性和噪声。然后,通过对从IBSR和BrainWeb获得的基准图像(在不同级别的噪声和强度不均匀性下)使用Jaccard相似度,将我们的算法与最新的分割方法进行定量比较。比较结果表明,该算法能产生较高的分割精度,并且具有较强的去噪能力,特别是在纹理和细节丰富的区域。结论:本文提出了利用负对数后验作为相异函数,引入一个新的因子并将偏场估计模型整合到模糊目标函数中的RSCFCM算法。该算法成功克服了现有FCM型聚类方案和EM型混合模型的缺点。我们在合成图像和临床图像上的统计结果(每个组织的Jaccard相似度的均值和标准差)表明,该算法可以克服噪声和偏差场带来的困难,与几种方法相比,能够提高5%以上的分割精度最先进的算法。

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