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On curvelet CS reconstructed MR images and GA-based fuzzy conditional entropy maximization for segmentation

机译:在Curvelet CS上重建MR图像和基于GA的模糊条件熵以进行分割

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摘要

In many practical situations, magnetic resonance imaging (MRI) needs reconstruction of images at low measurements, far below the Nyquist rate, as sensing process may be very costly and slow enough so that one can measure the coefficients only a few times. Segmentation of such subsampled reconstructed MR images for medical analysis and diagnosis becomes a challenging task due to the inherent complex characteristics of the MR images. This paper considers reconstruction of MR images at compressive sampling (or compressed sensing (CS)) paradigm followed by its segmentation in an integrated platform. Image reconstruction is done from incomplete measurement space with random noise injection iteratively. A weighted linear prediction is done for the unobserved space followed by spatial domain denoising through adaptive recursive filtering. The reconstructed images, however, suffer from imprecise and/or missing edges, boundaries, lines, curvatures etc. and residual noise. Curvelet transform (CT) is purposely used for removal of noise and for edge enhancement through hard thresholding and suppression of approximate subbands, respectively. Then a fuzzy entropy-based clustering, using genetic algorithms (GAs), is done for segmentation of sharpen MR Image. Extensive simulation results are shown to highlight performance improvement of both image reconstruction and segmentation of the reconstructed images along with relative gain over the existing works.
机译:在许多实际情况下,磁共振成像(MRI)需要在低测量值下重建图像,远低于奈奎斯特速率,因为感测过程可能非常昂贵并且足够慢,以便只能测量几次系数。由于MR图像的固有复杂特性,这种用于医学分析和诊断的这种分置重建的MR图像的分割成为一个具有挑战性的任务。本文考虑了在压缩采样(或压缩检测(CS))范式下的MR图像的重建,然后在集成平台中进行分割。图像重建是从不完整的测量空间完成的,随机噪声注入迭代。为未观察的空间进行加权线性预测,然后通过自适应递归滤波去噪。然而,重建的图像遭受不精确的和/或缺失的边缘,边界,线,曲率等。和残留噪声。 Curvelet变换(CT)分别用于通过近似子带的硬阈值和抑制来移除噪声和边缘增强。然后,使用遗传算法(气体)的基于模糊的基于熵的聚类,用于分割锐化MR图像。广泛的仿真结果显示突出显示重建图像的图像重建和分割的性能提高以及现有工作的相对增益。

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