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Regularized MR coil sensitivity estimation using augmented Lagrangian methods

机译:使用增强拉格朗日方法进行常规MR线圈灵敏度估计

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Several magnetic resonance (MR) parallel imaging techniques require explicit estimates of the receive coil sensitivity profiles. These estimates must be accurate over both the object and its surrounding regions to avoid generating artifacts in the reconstructed images. Statistical estimation methods provide robust sensitivity estimates but can be computationally expensive. In this paper, we propose an augmented Lagrangian (AL) based method that estimates the coil sensitivity by minimizing a quadratic cost function. This method reformulates the finite differencing matrix to allow for exact alternating minimization steps. We also explore a variation of our algorithm that involves intermediate updating of the Lagrange multipliers. We demonstrate that our proposed algorithm converges in half the time of the traditional conjugate gradient method with a circulant precon-ditioner (PCG) on a real data set.
机译:几种磁共振(MR)并行成像技术需要对接收线圈灵敏度曲线进行显式估计。这些估计值必须在对象及其周围区域都准确,以避免在重建图像中产生伪像。统计估计方法可提供鲁棒的灵敏度估计,但计算量较大。在本文中,我们提出了一种基于增强拉格朗日(AL)的方法,该方法通过最小化二次成本函数来估计线圈灵敏度。此方法重新构造了有限差分矩阵,以实现精确的交替最小化步骤。我们还探索了算法的一种变体,其中涉及拉格朗日乘数的中间更新。我们证明了我们提出的算法在真实数据集上用循环预调节器(PCG)收敛了传统共轭梯度法的一半时间。

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