Ying Leslie, Haldar Justin, Liang Zhi-Pei
Department of Electrical Engineering and Computer Science, University of Wisconsin - Milwaukee.
Conf Proc IEEE Eng Med Biol Soc. 2005;2005:1344-7. doi: 10.1109/IEMBS.2005.1616676.
Parallel imaging using multiple receiver coils has emerged as an effective tool to reduce imaging time in various MRI applications. Although several different image reconstruction methods have been developed and demonstrated to be successful for Cartesian k-space trajectories, there is a lack of efficient reconstruction methods for arbitrary trajectories. In this paper, we formulate the reconstruction problem in k-space and propose a novel image reconstruction method that is fast and effective for arbitrary trajectories. To obtain the desired image, the method reconstructs the Nyquist-sampled k-space data of the image on a uniform Cartesian grid from the undersampled multichannel k-space data on an arbitrary grid, followed by inverse Fourier transform. We demonstrate the effectiveness of the proposed fast algorithm using simulations. In particular, we compare the proposed method with the existing iterative method and show that the former is able to achieve similar image quality to the latter but with reduced computational complexity.
使用多个接收线圈的并行成像已成为在各种MRI应用中减少成像时间的有效工具。尽管已经开发了几种不同的图像重建方法,并证明它们对于笛卡尔k空间轨迹是成功的,但对于任意轨迹缺乏有效的重建方法。在本文中,我们在k空间中制定了重建问题,并提出了一种新颖的图像重建方法,该方法对于任意轨迹快速且有效。为了获得所需图像,该方法从任意网格上的欠采样多通道k空间数据重建均匀笛卡尔网格上图像的奈奎斯特采样k空间数据,然后进行傅里叶逆变换。我们通过模拟证明了所提出的快速算法的有效性。特别是,我们将所提出的方法与现有的迭代方法进行比较,并表明前者能够实现与后者相似的图像质量,但计算复杂度降低。