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首页> 外文期刊>Mathematical Problems in Engineering: Theory, Methods and Applications >Median Filter Based Compressed Sensing Model with Application to MR Image Reconstruction
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Median Filter Based Compressed Sensing Model with Application to MR Image Reconstruction

机译:基于中位过滤器的压缩传感模型,应用于MR图像重建

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摘要

Magnetic resonance imaging (MRI) has become a helpful technique and developed rapidly in clinical medicine and diagnosis. Magnetic resonance (MR) images can display more clearly soft tissue structures and are important for doctors to diagnose diseases. However, the long acquisition and transformation time of MR images may limit their application in clinical diagnosis. Compressed sensing methods have been widely used in faithfully reconstructing MR images and greatly shorten the scanning and transforming time. In this paper we present a compressed sensing model based on median filter for MR image reconstruction. By combining a total variation term, a median filter term, and a data fitting term together, we first propose a minimization problem for image reconstruction. The median filter term makes our method eliminate additional noise from the reconstruction process and obtain much clearer reconstruction results. One key point of the proposed method lies in the fact that both the total variation term and the median filter term are presented in the L1 norm formulation. We then apply the split Bregman technique for fast minimization and give an efficient algorithm. Finally, we apply our method to numbers of MR images and compare it with a related method. Reconstruction results and comparisons demonstrate the accuracy and efficiency of the proposed model.
机译:磁共振成像(MRI)已成为一种有用的技术,在临床医学和诊断中迅速发展。磁共振(MR)图像可以显示更清晰的软组织结构,对医生诊断疾病的重要性。然而,MR图像的长时间采集和转化时间可能限制其在临床诊断中的应用。压缩的传感方法已广泛用于忠实地重建MR图像并大大缩短扫描和变换时间。本文介绍了一种基于MR图像重建中值滤波器的压缩传感模型。通过将总变化项,中值阈项和数据拟合术语组合在一起,首先提出了一种最小化的图像重建问题。中值过滤术语使我们的方法消除了从重建过程中的额外噪声,并获得了更清晰的重建结果。所提出的方法的一个关键点在于,总变化项和中值滤波术语都呈现在L1范数制剂中。然后,我们将拆分Bregman技术应用于快速最小化并提供高效的算法。最后,我们将我们的方法应用于MR图像的数量,并将其与相关方法进行比较。重建结果和比较展示了所提出的模型的准确性和效率。

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