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Multi-coil magnetic resonance imaging reconstruction with a Markov random field prior

机译:先验马尔可夫随机场的多线圈磁共振成像重建

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Recent improvements in magnetic resonance image (MRI) reconstruction from partial data have been reportedusing spatial context modelling with Markov random field (MRF) priors. However, these algorithms have beendeveloped only for magnitude images from single-coil measurements. In practice, most of the MRI images todayare acquired using multi-coil data. In this paper, we extend our recent approach for MRI reconstruction withMRF priors to deal with multi-coil data i.e., to be applicable in parallel MRI (pMRI) settings. Instead ofreconstructing images from different coils independently and subsequently combining them into the final image,we recover MRI image by processing jointly the undersampled measurements from all coils together with theirestimated sensitivity maps. The proposed method incorporates a Bayesian formulation of the spatial contextinto the reconstruction problem. To solve the resulting problem, we derive an efficient algorithm based onthe alternating direction method of multipliers (ADMM). Experimental results demonstrate the effectiveness ofthe proposed approach in comparison to some well-adopted methods for accelerated pMRI reconstruction fromundersampled data.
机译:据报道,从部分数据重建磁共振图像(MRI)方面的最新进展 使用具有Markov随机场(MRF)先验的空间上下文建模。但是,这些算法已经 仅针对单线圈测量的幅值图像开发。实际上,当今大多数MRI图像 使用多线圈数据获取。在本文中,我们将MRI重建的最新方法扩展为 MRF优先处理多线圈数据,即适用于并行MRI(pMRI)设置。代替 独立地从不同的线圈重建图像,然后将它们组合为最终图像, 我们通过共同处理所有线圈的欠采样测量值以及它们的共同值来恢复MRI图像 估计的灵敏度图。所提出的方法结合了空间上下文的贝叶斯公式 进入重建问题。为了解决由此产生的问题,我们推导了一种基于 乘数的交替方向法(ADMM)。实验结果证明了该方法的有效性。 与一些公认的方法相比,该方法可以从以下方面加速pMRI重建: 采样不足的数据。

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