Center of Functionally Integrative Neuroscience/MINDLab, Aarhus University, Aarhus, Denmark.
NMR Biomed. 2012 Jun;25(6):813-8. doi: 10.1002/nbm.1808. Epub 2011 Dec 2.
Multiple pulsed field gradient diffusion sequences have received renewed interest in recent years as a potentially new type of MRI contrast. This attention is largely a result of the ability to measure pore sizes using low-amplitude diffusion gradients, and to distinguish between macroscopically isotropic systems of anisotropic pores and systems of isotropic pores. In this article, it is shown that, under many circumstances, the same type of information can be obtained by combining two or more standard single pulse diffusion-weighted experiments acquired at different diffusion times. Similarly, information from multiple pulsed field gradient diffusion can be reconstructed from several single pulsed diffusion experiments. This possibility is rooted in the information contained in the time dependence of the diffusion tensor, which provides a complete description of the diffusion-weighted MR signal at low gradient amplitudes. The new information arising at the fourth order in the cumulant expansion is discussed. The coupling of the wave vectors at long mixing times is found to be controlled by the variance of the single pore mean displacement tensor. In particular, a discussion is given concerning the way in which the sensitivity of the fourth-order term to the pore shape anisotropy is modulated by pore orientation anisotropy and vanishes in coherently oriented homogeneous ensembles. For macroscopically isotropic systems, a new index of pore shape anisotropy is proposed.
近年来,由于能够使用低幅度扩散梯度测量孔径大小,并能够区分各向同性孔隙的宏观各向同性系统和各向同性孔隙系统,多种脉冲梯度扩散序列作为一种潜在的新型 MRI 对比技术受到了新的关注。这种关注在很大程度上是由于能够使用低幅度扩散梯度测量孔径大小,并能够区分各向同性孔隙的宏观各向同性系统和各向同性孔隙系统。在本文中,我们表明,在许多情况下,可以通过组合在不同扩散时间下获取的两个或更多标准单脉冲扩散加权实验来获得相同类型的信息。同样,可以从多个脉冲梯度扩散实验中重建出多脉冲梯度扩散的信息。这种可能性源于扩散张量随时间的变化所包含的信息,该信息提供了在低梯度幅度下对扩散加权 MR 信号的完整描述。讨论了在累积展开的四阶出现的新信息。发现在长混合时间下波矢的耦合受单孔平均位移张量的方差控制。特别是,讨论了第四阶项对孔隙形状各向异性的灵敏度如何受到孔隙取向各向异性的调制,并在均匀取向的均匀集合中消失。对于宏观各向同性系统,提出了一种新的孔隙形状各向异性指数。