Fleysher Roman, Fleysher Lazar, Gonen Oded
Department of Radiology, NYU School of Medicine, New York University, New York, NY 10016, USA.
Magn Reson Imaging. 2008 Apr;26(3):433-5. doi: 10.1016/j.mri.2007.08.014. Epub 2008 Feb 21.
Estimating the relaxation constant of an exponentially decaying signal from experimental MR data is fundamental in diffusion tensor imaging, fractional anisotropy mapping, measurements of transverse relaxation rates and contrast agent uptake. The precision of such measurements depends on the choice of acquisition parameters made at the design stage of the experiments. In this report, chi(2) fitting of multipoint data is used to demonstrate that the most efficient acquisition strategy is a two-point scheme. We also conjecture that the smallest coefficient of variation of the decay constant achievable in any N-point experiment is 3.6 times larger than that in the image intensity obtained by averaging N acquisitions with minimal exponential weighting.
从实验性磁共振数据估计指数衰减信号的弛豫常数,在扩散张量成像、分数各向异性映射、横向弛豫率测量以及造影剂摄取测量中至关重要。此类测量的精度取决于实验设计阶段所选择的采集参数。在本报告中,利用多点数据的卡方拟合来证明最有效的采集策略是两点方案。我们还推测,在任何N点实验中可实现的衰减常数的最小变异系数,比通过对N次采集进行最小指数加权平均得到的图像强度的变异系数大3.6倍。