Department of Information Engineering, University of Padova, Padova, Italy.
J Cereb Blood Flow Metab. 2010 Aug;30(8):1460-76. doi: 10.1038/jcbfm.2010.26. Epub 2010 Mar 3.
A spectral analysis approach was used to estimate kinetic model parameters of the L-[1-(11)C]leucine positron emission tomography (PET) method and regional rates of cerebral protein synthesis (rCPS) in predefined regions of interest (ROIs). Unlike analyses based on the assumption that tissue ROIs are kinetically homogeneous, spectral analysis allows for heterogeneity within a region. To improve estimation performance, a new approach was developed-spectral analysis with iterative filter (SAIF). In simulation SAIF produced low bias, low variance estimates of the influx rate constant for leucine (K(1)), blood volume fraction (V(b)), fraction of unlabeled leucine in the tissue precursor pool for protein synthesis derived from arterial plasma (lambda), and rCPS. Simulation of normal count rate studies showed that SAIF applied to ROI time-activity curves (TACs) performed comparably to the basis function method (BFM) applied to voxel TACs when voxelwise estimates were averaged over all voxels in the ROI. At low count rates, however, SAIF performed better. In measured L-[1-(11)C]leucine PET data, there was good agreement between ROI-based SAIF estimates and average voxelwise BFM estimates of K(1), V(b), lambda, and rCPS. We conclude that SAIF sufficiently addresses the problem of tissue heterogeneity in ROI data and provides a valid tool for estimation of rCPS, even in low count rate studies.
采用谱分析方法估计 L-[1-(11)C]亮氨酸正电子发射断层扫描(PET)方法的动力学模型参数和脑蛋白质合成的区域速率(rCPS),在预定义的感兴趣区域(ROI)。与基于组织 ROI 动力学均匀性的假设的分析不同,谱分析允许区域内存在异质性。为了提高估计性能,开发了一种新方法-迭代滤波器的谱分析(SAIF)。在模拟中,SAIF 产生了亮氨酸(K(1))、血容量分数(V(b))、来源于动脉血浆的组织前体池未标记亮氨酸分数(lambda)和 rCPS 的流入率常数的低偏差、低方差估计。正常计数率研究的模拟表明,当将体素 TAC 上的体素平均化到 ROI 中的所有体素时,应用于 ROI TAC 的 SAIF 与应用于体素 TAC 的基函数方法(BFM)的性能相当。然而,在低计数率下,SAIF 的性能更好。在测量的 L-[1-(11)C]亮氨酸 PET 数据中,基于 ROI 的 SAIF 估计与平均体素 BFM 估计的 K(1)、V(b)、lambda 和 rCPS 之间存在良好的一致性。我们得出结论,SAIF 充分解决了 ROI 数据中组织异质性的问题,并且为 rCPS 的估计提供了有效的工具,即使在低计数率研究中也是如此。