Resting state fMRI (rs-fMRI) permits in-vivo characterization of brain’s functional connectivity (FC). Multi-Band accelerated EPI allows to improve the temporal resolution of rs-fMRI data and, potentially, to achieve a better characterization of the brain network correlations. However, the impact of image acceleration and orientation on FC structure has not been quantified. In this work we investigated FC changes related to image acceleration effects in a test/retest rs-fMRI protocol. We found FC differences involving relevant networks, confirmed even by graph analysis of the FC maps. Our findings explore the lower bound of single-subject FC reliability and network-dependent acceleration sensitivity.
Subjects: five healthy participants (25.2 ± 4.3 y) scanned on a Siemens Biograph mMR 3T (12-channel PET-transparent head coil).
Acquisition Protocol: Six rs-fMRI runs (MB-EPI1 R014, 600 volumes each), 3 along opposed phase encoding directions (PEdir), additional parameters in Table 1. Geometrically matched spin-echo pair for distortion correction and T1w-MPRAGE (1 mm isotropic) for co-registration and brain parcellation purposes.
Image Processing: standardly pre-processed rs-fMRI data2 was sampled (FreeSurfer3, Connectome Workbench4) over a surface-based functional parcellation5. Parcel signals were Pearson cross-correlated6 to obtain FC matrices (Figure 1), characterised by node Degree (DEG), Strength (STR), Local Efficiency (LE) and Betweeness Centrality (BC) graph metrics7,8. By definition of Pearson correlation, the temporal covariance of two signals is divided by the product of their temporal standard deviations, thus any experimental setup able to modify temporal variance or covariance could affect FC estimation. To measure changes in signal variances related to noise propagation with increasing accelerations, we calculated temporal Signal to Noise Ratio (tSNR) and Physiological Contribution in Spontaneous Oscillations9 (PICSO) at parcel level. FC values were linearly regressed to tSNR and PICSO (multiplied for the involved areas) to describe noise propagation effects over three rs-fMRI settings, separately adding a categorical covariate to describe slicing orientation effects. A similar regression was carried out over FC-derived graph metrics. Statistical FC differences were investigated with ANOVA-1w test (setting as factor), FDR correction (0.05 level) and paired t-test as post-hocs.
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