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Using parametric regressors to disentangle properties of multi-feature processes

机译:使用参数回归器解开多特征过程的属性

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FMRI data observed under a given experimental condition may be decomposed into two parts: the average effect and the deviation of single replications from this average effect. The average effect is represented by the mean activation over a specific condition. The deviation from this average effect may be decomposed into two components as well: systematic variation due to known empirical factors and pure measurement error. In most fMRI designs deviations from mean activation may be treated as measurement error. Nevertheless, often deviation from the average also may contain systematic variation that can be distinguished from simple measurement error. In these cases, the average fMRI signal may provide only a coarse picture of real brain activation. The larger the variation within-condition, the coarser the average effect and the more relevant is the impact of deviations from it. Systematic deviation from the mean activation may be examined by defining a set of parametric regressors. Here, the applicability of parametric methods to refine the evaluation of fMRI studies is discussed with special emphasis on (i) examination of the impact of continuous predictors on the fMRI signal, (ii) control for variation within each experimental condition and (iii) isolation of specific contributions by different features of a single complex stimulus, especially in the case of a sampled stimulus. The usefulness and applicability of this method are discussed and an example with real data is presented.
机译:在给定的实验条件下观察到的FMRI数据可分解为两部分:平均效果和单次复制与该平均效果的偏差。平均效果由特定条件下的平均激活表示。与平均效果的偏差也可以分解为两个部分:由于已知的经验因素导致的系统变化和纯测量误差。在大多数功能磁共振成像设计中,偏离均值激活的情况可以视为测量误差。但是,经常偏离平均值也可能包含可以与简单测量误差区分开的系统变化。在这些情况下,平均功能磁共振成像信号可能仅提供真实大脑激活的粗略图像。条件内的变化越大,平均效果越粗糙,并且偏离它的影响越相关。可以通过定义一组参数回归器来检查与均值激活的系统偏差。在这里,将讨论参数化方法对fMRI研究评估的适用性,并特别强调(i)检查连续预测变量对fMRI信号的影响,(ii)控制每种实验条件下的变异和(iii)隔离单个复杂刺激的不同特征带来的特定贡献,尤其是在采样刺激的情况下。讨论了该方法的实用性和适用性,并给出了一个带有实际数据的例子。

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