location: Current position: Home >> Scientific Research >> Paper Publications

A voxelation-corrected non-stationary 3D cluster-size test based on random field theory

Hits:

Indexed by:Journal Papers

Date of Publication:2015-09-01

Journal:NEUROIMAGE

Included Journals:SCIE、PubMed、Scopus

Volume:118

Page Number:676-682

ISSN No.:1053-8119

Key Words:Non-stationary; Cluster size inference; Random field theory

Abstract:Cluster-size tests (CSTs) based on randomfield theory (RFT) are commonly adopted to identify significant differences in brain images. However, the use of RFT in CSTs rests on the assumption of uniform smoothness (stationarity). When images are non-stationary, CSTs based on RFT will likely lead to increased false positives in smooth regions and reduced power in rough regions. An adjustment to the cluster size according to the local smoothness at each voxel has been proposed for the standard test based on RFT to address non-stationarity, however, this technique requires images with a large degree of spatial smoothing, large degrees of freedom and high intensity thresholding. Recently, we proposed a voxelation-corrected 3D CST based on Gaussian random field theory that does not place constraints on the degree of spatial smoothness. However, this approach is only applicable to stationary images, requiring further modification to enable use for non-stationary images. In this study, we present modifications of this method to develop a voxelation-corrected non-stationary 3D CST based on RFT. Both simulated and real data were used to compare the voxelation-corrected non-stationary CST to the standard clustersize adjusted non-stationary CST based on RFT and the voxelation-corrected stationary CST. We found that voxelation-corrected stationary CST is liberal for non-stationary images and the voxelation-corrected nonstationary CST performs better than cluster-size adjusted non-stationary CST based on RFT under low smoothness, low intensity threshold and low degrees of freedom. Published by Elsevier Inc.

Pre One:组间磁共振数据处理与分析