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arXiv 0908.3252cs.CVcs.CE
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螺旋采集的MR图像的非二次凸正则化重建

Non-quadratic convex regularized reconstruction of MR images from spiral acquisitions

INSERM(法国国家健康与医学研究院);CHU Pitié-Salpêtrière(皮蒂耶-萨尔佩特里尔大学医院);Supélec(高等电力学院);Guy’s Hospital(盖伊医院);Kings College London(伦敦国王学院)

R. Boubertakh, J. -F. Giovannelli, A. Herment, A. De Cesare

摘要:

结合快速MR采集序列和高分辨率成像是动态成像中的主要问题。减少采集时间可以通过使用非笛卡尔和稀疏采集来实现。根据这些测量结果重建MR图像通常使用网格化来执行,该网格化对缺失数据进行插值以获得密集的笛卡尔k空间填充。然后使用常规的快速傅立叶变换重建MR图像。缺失数据的估计必然会在图像中引入伪影,这些伪影仍然难以量化。一个通用的重建方法,提出了考虑到这些限制。它可以应用于k空间中的任何采样轨迹,笛卡尔或非笛卡尔,并且特别考虑了测量数据的确切位置,而无需对k空间中的缺失数据进行任何插值。在正则化框架中,引入关于成像对象的预期特性的信息以保持空间分辨率并提高信噪比。通过最小化一个非二次凸目标函数得到重建图像。一个原始的重写这个标准,大大提高了重建效率。模拟数据和一个真正的螺旋采集的结果进行了介绍和讨论。

英文摘要:

Combining fast MR acquisition sequences and high resolution imaging is a major issue in dynamic imaging. Reducing the acquisition time can be achieved by using non-Cartesian and sparse acquisitions. The reconstruction of MR images from these measurements is generally carried out using gridding that interpolates the missing data to obtain a dense Cartesian k-space filling. The MR image is then reconstructed using a conventional Fast Fourier Transform. The estimation of the missing data unavoidably introduces artifacts in the image that remain difficult to quantify. A general reconstruction method is proposed to take into account these limitations. It can be applied to any sampling trajectory in k-space, Cartesian or not, and specifically takes into account the exact location of the measured data, without making any interpolation of the missing data in k-space. Information about the expected characteristics of the imaged object is introduced to preserve the spatial resolution and improve the signal to noise ratio in a regularization framework. The reconstructed image is obtained by minimizing a non-quadratic convex objective function. An original rewriting of this criterion is shown to strongly improve the reconstruction efficiency. Results on simulated data and on a real spiral acquisition are presented and discussed.

机构、总结、中文摘要均由AI分析而来,可能存在错误,请以论文正文为准。

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