9 results match your criteria: "FMRIB (Oxford University Centre for Functional MRI of the Brain)[Affiliation]"

Denoising scanner effects from multimodal MRI data using linked independent component analysis.

Neuroimage

March 2020

McLean Imaging Center, McLean Hospital, Belmont, MA, United States; Department of Psychiatry, Harvard Medical School, Boston, MA, United States. Electronic address:

Pooling magnetic resonance imaging (MRI) data across research studies, or utilizing shared data from imaging repositories, presents exceptional opportunities to advance and enhance reproducibility of neuroscience research. However, scanner confounds hinder pooling data collected on different scanners or across software and hardware upgrades on the same scanner, even when all acquisition protocols are harmonized. These confounds reduce power and can lead to spurious findings.

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High-dimensional independent component analysis (ICA), compared to low-dimensional ICA, allows to conduct a detailed parcellation of the resting-state networks. The purpose of this study was to give further insight into functional connectivity (FC) in Alzheimer's disease (AD) using high-dimensional ICA. For this reason, we performed both low- and high-dimensional ICA analyses of resting-state fMRI data of 20 healthy controls and 21 patients with AD, focusing on the primarily altered default-mode network (DMN) and exploring the sensory-motor network.

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Group-PCA for very large fMRI datasets.

Neuroimage

November 2014

FMRIB (Oxford University Centre for Functional MRI of the Brain), University of Oxford, UK; Donders Institute for Brain, Cognition and Behaviour, Radboud University Nijmegen, The Netherlands.

Increasingly-large datasets (for example, the resting-state fMRI data from the Human Connectome Project) are demanding analyses that are problematic because of the sheer scale of the aggregate data. We present two approaches for applying group-level PCA; both give a close approximation to the output of PCA applied to full concatenation of all individual datasets, while having very low memory requirements regardless of the number of datasets being combined. Across a range of realistic simulations, we find that in most situations, both methods are more accurate than current popular approaches for analysis of multi-subject resting-state fMRI studies.

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The identification of resting state networks (RSNs) and the quantification of their functional connectivity in resting-state fMRI (rfMRI) are seriously hindered by the presence of artefacts, many of which overlap spatially or spectrally with RSNs. Moreover, recent developments in fMRI acquisition yield data with higher spatial and temporal resolutions, but may increase artefacts both spatially and/or temporally. Hence the correct identification and removal of non-neural fluctuations is crucial, especially in accelerated acquisitions.

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Spatial vs. Temporal Features in ICA of Resting-State fMRI - A Quantitative and Qualitative Investigation in the Context of Response Inhibition.

PLoS One

October 2017

Department of Biomedical Engineering, School of Computer and Information Technology, Beijing Jiaotong University, Beijing, China ; FMRIB (Oxford University Centre for Functional MRI of the Brain), Nuffield Dept. Clinical Neurosciences, University of Oxford, Oxford, United Kingdom.

Independent component analysis (ICA) can identify covarying functional networks in the resting brain. Despite its relatively widespread use, the potential of the temporal information (unlike spatial information) obtained by ICA from resting state fMRI (RS-fMRI) data is not always fully utilized. In this study, we systematically investigated which features in ICA of resting-state fMRI relate to behaviour, with stop signal reaction time (SSRT) in a stop-signal task taken as a test case.

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Pairwise Likelihood Ratios for Estimation of Non-Gaussian Structural Equation Models.

J Mach Learn Res

January 2013

FMRIB (Oxford University Centre for Functional MRI of the Brain), Nuffield Dept of Clinical Neurosciences, University of Oxford Oxford, UK.

We present new measures of the causal direction, or direction of effect, between two non-Gaussian random variables. They are based on the likelihood ratio under the linear non-Gaussian acyclic model (LiNGAM). We also develop simple first-order approximations of the likelihood ratio and analyze them based on related cumulant-based measures, which can be shown to find the correct causal directions.

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Linked independent component analysis for multimodal data fusion.

Neuroimage

February 2011

FMRIB (Oxford University Centre for Functional MRI of the Brain), Department Clinical Neurology, University of Oxford, Oxford, UK.

In recent years, neuroimaging studies have increasingly been acquiring multiple modalities of data and searching for task- or disease-related changes in each modality separately. A major challenge in analysis is to find systematic approaches for fusing these differing data types together to automatically find patterns of related changes across multiple modalities, when they exist. Independent Component Analysis (ICA) is a popular unsupervised learning method that can be used to find the modes of variation in neuroimaging data across a group of subjects.

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Network modelling methods for FMRI.

Neuroimage

January 2011

FMRIB (Oxford University Centre for Functional MRI of the Brain), Department of Clinical Neurology, University of Oxford, Oxford, UK.

There is great interest in estimating brain "networks" from FMRI data. This is often attempted by identifying a set of functional "nodes" (e.g.

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Threshold-free cluster enhancement: addressing problems of smoothing, threshold dependence and localisation in cluster inference.

Neuroimage

January 2009

FMRIB-Oxford University Centre for Functional MRI of the Brain, Department of Clinical Neurology, University of Oxford, Oxford, UK.

Many image enhancement and thresholding techniques make use of spatial neighbourhood information to boost belief in extended areas of signal. The most common such approach in neuroimaging is cluster-based thresholding, which is often more sensitive than voxel-wise thresholding. However, a limitation is the need to define the initial cluster-forming threshold.

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