首页> 外文期刊>Medical Imaging, IEEE Transactions on >Spatially Regularized Compressed Sensing for High Angular Resolution Diffusion Imaging
【24h】

Spatially Regularized Compressed Sensing for High Angular Resolution Diffusion Imaging

机译:高角度分辨率扩散成像的空间正则压缩感知

获取原文
获取原文并翻译 | 示例
           

摘要

Despite the relative recency of its inception, the theory of compressive sampling (aka compressed sensing) (CS) has already revolutionized multiple areas of applied sciences, a particularly important instance of which is medical imaging. Specifically, the theory has provided a different perspective on the important problem of optimal sampling in magnetic resonance imaging (MRI), with an ever-increasing body of works reporting stable and accurate reconstruction of MRI scans from the number of spectral measurements which would have been deemed unacceptably small as recently as five years ago. In this paper, the theory of CS is employed to palliate the problem of long acquisition times, which is known to be a major impediment to the clinical application of high angular resolution diffusion imaging (HARDI). Specifically, we demonstrate that a substantial reduction in data acquisition times is possible through minimization of the number of diffusion encoding gradients required for reliable reconstruction of HARDI scans. The success of such a minimization is primarily due to the availability of spherical ridgelet transformation, which excels in sparsifying HARDI signals. What makes the resulting reconstruction procedure even more accurate is a combination of the sparsity constraints in the diffusion domain with additional constraints imposed on the estimated diffusion field in the spatial domain. Accordingly, the present paper describes an original way to combine the diffusion- and spatial-domain constraints to achieve a maximal reduction in the number of diffusion measurements, while sacrificing little in terms of reconstruction accuracy. Finally, details are provided on an efficient numerical scheme which can be used to solve the aforementioned reconstruction problem by means of standard and readily available estimation tools. The paper is concluded with experimental results which support the practical value of the proposed reconstruction methodology.
机译:尽管其起源相对较新,但压缩采样(又名压缩感测)(CS)理论已经彻底改变了应用科学的多个领域,其中一个特别重要的例子是医学成像。具体而言,该理论对磁共振成像(MRI)最佳采样这一重要问题提供了不同的见解,并且越来越多的作品报告了根据频谱测量的数量可以稳定而准确地重建MRI扫描的情况。大约在五年前被认为很小。在本文中,CS理论被用来缓解采集时间长的问题,这是阻碍高角分辨率扩散成像(HARDI)临床应用的主要障碍。具体而言,我们证明通过最小化可靠重建HARDI扫描所需的扩散编码梯度的数量,可以大幅减少数据采集时间。这种最小化的成功主要归因于球面脊小波变换的可用性,该方法在稀疏HARDI信号方面表现出色。使所得的重建过程更加准确的原因是,扩散域中的稀疏性约束与施加在空间域中的估计扩散场上的其他约束相结合。因此,本文描述了一种结合扩散域和空间域约束以最大程度地减少扩散测量数量的原始方法,同时在重建精度上几乎没有牺牲。最后,提供了有关有效数值方案的详细信息,该方案可用于借助标准且容易获得的估算工具来解决上述重建问题。最后得出的实验结果支持了所提出的重建方法的实用价值。

著录项

相似文献

  • 外文文献
  • 中文文献
  • 专利
获取原文

客服邮箱:kefu@zhangqiaokeyan.com

京公网安备:11010802029741号 ICP备案号:京ICP备15016152号-6 六维联合信息科技 (北京) 有限公司©版权所有
  • 客服微信

  • 服务号