On the averaging of cardiac diffusion tensor MRI data: the effect of distance function selection.
On the averaging of cardiac diffusion tensor MRI data: the effect of distance function selection.
复制标题
心脏弥散张量 MRI 数据的平均:距离函数选择的影响。
DOI:
10.1088/0031-9155/61/21/7765
复制
发表时间:
2016
影响因子:
3.5
通讯作者:
Gullberg,GrantT
中科院分区:
文献类型:
--
作者:
Giannakidis,Archontis;Melkus,Gerd;Yang,Guang;Gullberg,GrantT
Diffusion tensor magnetic resonance imaging (DT-MRI) allows a unique insight into the microstructure of highly-directional tissues. The selection of the most proper distance function for the space of diffusion tensors is crucial in enhancing the clinical application of this imaging modality. Both linear and nonlinear metrics have been proposed in the literature over the years. The debate on the most appropriate DT-MRI distance function is still ongoing. In this paper, we presented a framework to compare the Euclidean, affine-invariant Riemannian and log-Euclidean metrics using actual high-resolution DT-MRI rat heart data. We employed temporal averaging at the diffusion tensor level of three consecutive and identically-acquired DT-MRI datasets from each of five rat hearts as a means to rectify the background noise-induced loss of myocyte directional regularity. This procedure is applied here for the first time in the context of tensor distance function selection. When compared with previous studies that used a different concrete application to juxtapose the various DT-MRI distance functions, this work is unique in that it combined the following:(i) metrics were judged by quantitative—rather than qualitative—criteria,(ii) the comparison tools were non-biased,(iii) a longitudinal comparison operation was used on a same-voxel basis. The statistical analyses of the comparison showed that the three DT-MRI distance functions tend to provide equivalent results. Hence, we came to the conclusion that the tensor manifold for cardiac DT-MRI studies is a curved space of almost zero curvature. The signal to noise ratio dependence of the operations was investigated through simulations. Finally, the'swelling effect'occurrence following Euclidean averaging was found to be too unimportant to be worth consideration.