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Optimized motion estimation for MRE data with reduced motion encodes

机译:具有缩小运动编码的MRE数据的优化运动估计

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Motion estimation is an essential processing step common to all Magnetic Resonance Elastography (MRE) methods. For dynamic techniques, the motion is obtained from a sinusoidal fit of the image phase at multiple, uniformly spaced relative phase offsets, Φ, between the motion and the motion encoding gradients (MEGs). Generally, 4 to 8 uniformly spaced values of Φ are used. We introduce a method, termed RME (reduced motion encodes), of reducing the number of relative phases required, thereby reducing the imaging time for an MRE acquisition. A frequency-domain algorithm was implemented using the Discrete Fourier Transform (DFT) to derive the general least-squares solution for the motion amplitude and phase given an arbitrary number of phase offsets. Simulation result shows that the noise level decreases as the number of Φ increases. The decrease is largest when smaller numbers of Φ are used and becomes less significant as the number increases. The minimum noise is obtained for a specific number, n, of Φ when the phase is evenly distributed with interval π/n. Phantom studies show a similar trend with noise level. The resulting displacement images from different numbers of phase offsets are compared.
机译:运动估计是所有磁共振弹性摄影(MRE)方法共同的基本处理步骤。对于动态技术,从图像相位的正弦拟合处以多个,均匀间隔的相对相位偏移,φ在运动和运动编码梯度(MEGS)之间获得运动。通常,使用4至8个均匀间隔的φ。我们介绍一种称为RME(减少运动编码)的方法,减少所需的相对阶段的数量,从而减少了MRE获取的成像时间。使用离散傅里叶变换(DFT)来实现频域算法,以导出用于运动幅度的一般最小二乘解和给定任意数量的相位偏移。仿真结果表明,随着φ的数量增加,噪声水平降低。当使用较少数量的φ时,减小最大,并且随着数字增加而变得不那么重要。当相位与间隔π/ n均匀分布时,对于当相位均匀分布时,对于φ的特定数字N.的最小噪声。幻影研究显示出具有噪声水平的类似趋势。比较来自不同数量的相位偏移量的所得到的位移图像。

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