Detecting and adjusting for artifacts in fMRI time series data

被引:215
作者
Diedrichsen, J [1 ]
Shadmehr, R [1 ]
机构
[1] Johns Hopkins Univ, Sch Med, Lab Computat Motor Control, Dept Biomed Engn, Baltimore, MD 21205 USA
关键词
restricted maximum likelihood; functional MRI; noise; estimation; weighted least squares;
D O I
10.1016/j.neuroimage.2005.04.039
中图分类号
Q189 [神经科学];
学科分类号
071006 ;
摘要
We present a new method to detect and adjust for noise and artifacts in functional MRI time series data. We note that the assumption of stationary variance, which is central to the theoretical treatment of fMRI time series data, is often violated in practice. Sporadic events such as eye, mouth, or arm movements can increase noise in a spatially global pattern throughout an image, leading to a nonstationary noise process. We derive a restricted maximum likelihood (ReML) algorithm that estimates the variance of the noise for each image in the time series. These variance parameters are then used to obtain a weighted least squares estimate of the regression parameters of a linear model. We apply this approach to a typical fMRI experiment with a block design and show that the noise estimates strongly vary across different images and that our method detects and appropriately weights images that are affected by artifacts. Furthermore, we show that the noise process has a global spatial distribution and that the variance increase is multiplicative rather than additive. The new algorithm results in significantly increased sensitivity in the ability to detect regions of activation. The new method may be particularly useful for studies that involve special populations (e.g., children or elderly) where sporadic, artifact-generating events are more likely. (c) 2005 Elsevier Inc. All rights reserved.
引用
收藏
页码:624 / 634
页数:11
相关论文
共 30 条
[1]   The variability of human, BOLD hemodynamic responses [J].
Aguirre, GK ;
Zarahn, E ;
D'Esposito, M .
NEUROIMAGE, 1998, 8 (04) :360-369
[2]   Empirical analyses of BOLD fMRI statistics .2. Spatially smoothed data collected under null-hypothesis and experimental conditions [J].
Aguirre, GK ;
Zarahn, E ;
DEsposito, M .
NEUROIMAGE, 1997, 5 (03) :199-212
[3]   Modeling geometric deformations in EPI time series [J].
Andersson, JLR ;
Hutton, C ;
Ashburner, J ;
Turner, R ;
Friston, K .
NEUROIMAGE, 2001, 13 (05) :903-919
[4]   Detection of eye movements from fMRI data [J].
Beauchamp, MS .
MAGNETIC RESONANCE IN MEDICINE, 2003, 49 (02) :376-380
[5]   Magnetic field changes in the human brain due to swallowing or speaking [J].
Birn, RM ;
Bandettini, PA ;
Cox, RW ;
Jesmanowicz, A ;
Shaker, R .
MAGNETIC RESONANCE IN MEDICINE, 1998, 40 (01) :55-60
[6]  
Birn RM, 1999, HUM BRAIN MAPP, V7, P106, DOI 10.1002/(SICI)1097-0193(1999)7:2<106::AID-HBM4>3.0.CO
[7]  
2-O
[8]   Estimation of respiration-induced noise fluctuations from undersampled multislice fMRI data [J].
Frank, LR ;
Buxton, RB ;
Wong, EC .
MAGNETIC RESONANCE IN MEDICINE, 2001, 45 (04) :635-644
[9]  
FRISTON K, 1999, STAT PARAMETER MAPPI
[10]   To smooth or not to smooth? Bias and efficiency in fMRI time-series analysis [J].
Friston, KJ ;
Josephs, O ;
Zarahn, E ;
Holmes, AP ;
Rouquette, S ;
Poline, JB .
NEUROIMAGE, 2000, 12 (02) :196-208