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Efficient Early Stopping algorithm for Quantitative Susceptibility Mapping (QSM)

机译:用于定量敏感性映射的高效早期停止算法(QSM)

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Introduction: Susceptibility maps are calculated from local magnetic field maps estimated from the phase of Gradient Echo MRI acquisitions by solving an ill-posed inverse problem. Most inversion methods rely on minimizing a functional until it converges1. This is time-consuming and requires fine-tuning of one or more parameters by performing the inversion many times. A recent nonlinear gradient descent (GD) algorithm2 may lead to results comparable to state-ofthe- art MEDI3 and FANSI4 by stopping the algorithm before it diverges from the true solution2. The algorithm was stabilized by a Tikhonov term largely independent of its weight. In this new framework, the number of iterations becomes the main parameter that controls the results. Nevertheless, GD algorithms typically require hundreds of iterations (albeit fast) to achieve optimal results, and manual supervision is needed as there are no available automatic methods to reliably stop these algorithms. Here, we propose an efficient nonlinear conjugate gradient method to achieve optimal results in significantly fewer iterations than other GD methods.
机译:导言:磁化率图是通过求解不适定反问题,从梯度回波MRI采集的相位估计的局部磁场图计算出来的。大多数反演方法依赖于最小化一个泛函,直到它收敛。这很耗时,需要通过多次执行反演来微调一个或多个参数。最近的一种非线性梯度下降(GD)算法2可能会在算法偏离真实解2之前停止该算法,从而产生与最先进的MEDI3和FANSI4相当的结果。该算法由一个基本上与权重无关的Tikhonov项来稳定。在这个新框架中,迭代次数成为控制结果的主要参数。然而,GD算法通常需要数百次迭代(尽管很快)才能获得最佳结果,并且需要手动监督,因为没有可用的自动方法来可靠地停止这些算法。在这里,我们提出了一种有效的非线性共轭梯度方法,与其他GD方法相比,该方法能以更少的迭代次数获得最佳结果。

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