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Image reconstruction method based on orthonormal basis of observation signal by singular value decomposition for magnetic particle imaging

机译:基于奇异值分解的观测信号正交基础的图像重建方法

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The inverse-matrix solution based on a least-squares method is used as a general image reconstruction method in magnetic particle imaging. However, it is necessary to improve the image quality further because this method tends to suffer from the effects of noise. Therefore, we have proposed a different reconstruction method based on the correlation information between the system function and the observed signal. In this method, however, image blurring appears theoretically because the differences between the system functions corresponding to magnetic nanoparticles (MNPs) arranged at various positions are small when the applied gradient field strength is comparatively weak. To overcome these problems, we propose a new reconstruction method using the orthonormal basis of the observed signal itself obtained by singular value decomposition (SVD). The particle distribution is estimated on the basis of the differences between the singular value matrices of the observed signal and the system function, which are calculated with two singular vectors (orthonormal basis) of the observed signal. Evaluating the correlation with these singular value matrices is expected to reduce the effect of noise and improve the image resolution.
机译:基于最小二乘法的逆矩阵解被用作磁性粒子成像中的常规图像重建方法。但是,由于该方法容易受到噪声的影响,因此有必要进一步提高图像质量。因此,我们基于系统功能和观测信号之间的相关性信息提出了一种不同的重构方法。然而,在该方法中,理论上出现图像模糊,因为当施加的梯度场强度相对较弱时,与布置在各个位置的磁性纳米粒子(MNP)对应的系统功能之间的差异很小。为了克服这些问题,我们提出了一种新的重建方法,该方法使用了通过奇异值分解(SVD)获得的观测信号本身的正交基础。基于观测信号的奇异值矩阵与系统函数之间的差异来估计粒子分布,该差值是使用观测信号的两个奇异矢量(正交)计算的。期望评估与这些奇异值矩阵的相关性,以减少噪声的影响并提高图像分辨率。

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