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MRI image reconstruction approach for partial K-space based on the Discrete Fourier Transform in the least square sense

机译:基于最小二乘离散傅里叶变换的局部K空间MRI图像重建方法

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Magnetic Resonance Imaging (MRI) provides important and valuable information (images) about the organs structures and soft tissues non-invasively. In this work, a reconstruction approach using partial k-space, the “Optimized Discrete Fourier Transform” (ODFT), is introduced. The developed approach decomposes the 2-D Fourier Transform (FT) into two steps of 1-D DFT. The corresponding elements along each row or column are estimated using an optimization technique, namely, the complex conjugate gradient. It is proposed to be implemented in conjunction with other techniques to obtain an optimum image that is closer to the original image. The algorithm is evaluated visually and quantitatively using the Performance Test and the Mean Square Error as similarity measures. Also, its effectiveness is compared with different MRI reconstruction techniques such as the Projection onto Convex Set technique, the Conjugate Synthesis technique and the Zero filling technique. The results illustrate that the proposed technique outperforms the conventional MRI image reconstruction techniques.
机译:磁共振成像(MRI)可无创地提供有关器官结构和软组织的重要且有价值的信息(图像)。在这项工作中,介绍了一种使用部分k空间的重构方法,即“优化离散傅立叶变换”(ODFT)。所开发的方法将2-D傅里叶变换(FT)分解为1-D DFT的两个步骤。使用优化技术(即复共轭梯度)估算沿每一行或每一列的相应元素。建议结合其他技术来实现以获得接近原始图像的最佳图像。使用性能测试和均方误差作为相似性度量对算法进行视觉和定量评估。而且,将其有效性与不同的MRI重建技术(例如“凸集投影”技术,“共轭合成”技术和“零填充”技术)进行了比较。结果表明,所提出的技术优于常规的MRI图像重建技术。

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