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Treatment of baseline drifts in fMRI time series analysis.

机译:fMRI时间序列分析中基线漂移的治疗。

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PURPOSE: Gradual drifting of baseline signal intensity is common in functional MRI (fMRI) time course data. Methods for dealing with this effect are studied. METHOD: Simulations and fMRI data are used to study three statistical models that account for baseline drift. A method is proposed in which the time course data are linear least-squares fit to a reference function that includes the slope of the baseline drift as a free parameter. RESULTS: It is shown that the least-squares method is equivalent to cross-correlation with Gram-Schmidt orthogonalization. Additionally, it is shown that certain paradigm designs improve the sensitivity of statistical tests when using any of the drift correction methods commonly employed. The least-squares method results in a variety of useful parameters such as activation amplitude, with a well characterized error. CONCLUSION: Very simple techniques can effectively account for observed drifts. It is important to design paradigms that are symmetric about the midpoint of the time series. In calculating confidence levels, a proper statistical model that accounts for baseline drifts is necessary to ensure accurate confidence level assessment.
机译:目的:基线基线信号强度的逐渐漂移在功能性MRI(fMRI)时程数据中很常见。研究了解决这种影响的方法。方法:仿真和功能磁共振成像数据用于研究三种统计模型,这些模型说明了基线漂移。提出了一种方法,其中时程数据是线性最小二乘法,适合于将基线漂移的斜率作为自由参数的参考函数。结果:表明最小二乘法等效于与Gram-Schmidt正交化的互相关。此外,还表明,某些范式设计可在使用任何常用的漂移校正方法时提高统计测试的灵敏度。最小二乘方法会产生各种有用的参数,例如激活幅度,并具有特征明确的误差。结论:非常简单的技术可以有效地解决观察到的漂移问题。设计关于时间序列中点对称的范例很重要。在计算置信度时,必须考虑到基线漂移的适当统计模型才能确保准确的置信度评估。

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