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A COMPLEX-VALUED MAJORIZE-MINIMIZE MEMORY GRADIENT METHOD WITH APPLICATION TO PARALLEL MRI

机译:一种复标数的主要 - 最小化内存梯度方法,应用于并行MRI

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Complex-valued data are encountered in many application areas of signal and image processing. In the context of optimization of functions of real variables, subspace algorithms have recently attracted much interest, due to their efficiency in solving large-size problems while simultaneously offering theoretical convergence guarantees. The goal of this paper is to show how some of these methods can be successfully extended to the complex case. More precisely, we investigate the properties of the proposed complex-valued Majorize- Minimize Memory Gradient (3MG) algorithm. An important practical application of these results arises for image reconstruction in Parallel Magnetic Resonance Imaging (PMRI). Comparisons with existing optimization methods confirm the good performance of our approach for PMRI reconstruction.
机译:在信号和图像处理的许多应用领域遇到复合值数据。 在优化实际变量的功能的背景下,由于它们在同时提供理论收敛保证的同时解决大小问题的效率,因此,子空间算法最近引起了很多兴趣。 本文的目标是展示其中一些方法如何成功扩展到复杂的情况。 更确切地说,我们研究了所提出的复值 - 最小化存储器梯度(3mg)算法的性质。 对这些结果的重要实际应用产生了并联磁共振成像(PMRI)的图像重建。 现有优化方法的比较证实了我们对PMRI重建方法的良好表现。

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