DEALING WITH SPATIAL NORMALIZATION ERRORS IN fMRI GROUP INFERENCE USING HIERARCHICAL MODELING

被引:0
|
作者
Keller, Merlin [1 ]
Roche, Alexis [2 ]
Tucholka, Alan [1 ,2 ]
Thirion, Bertrand [1 ,2 ]
机构
[1] CEA, Neurospin, Gif Sur Yvette, France
[2] INRIA, Saclay, France
关键词
Group analysis; hierarchical modeling; mixed effects; spatial uncertainty; Bayes factor; Metropolis within Gibbs; permutation test;
D O I
暂无
中图分类号
O21 [概率论与数理统计]; C8 [统计学];
学科分类号
020208 ; 070103 ; 0714 ;
摘要
An important challenge in neuroimaging multi-subject studies is to take into account that different brains cannot be aligned perfectly. To this end, we extend the classical mass univariate model for group analysis to incorporate uncertainty on localization by introducing, for each subject, a spatial "jitter" variable to be marginalized out. We derive a Bayes factor to test for the mean population effect's sign in each voxel of a search volume, and discuss a Gibbs sampler to compute it. This Bayes factor, which generalizes the classical t-statistic, may be combined with a permutation test in order to control the frequentist false positive rate. Results on both simulated and experimental data suggest that this test may outperform conventional mass univariate tests in terms of detection power, while limiting the problem of overestimating the size of activity clusters.
引用
收藏
页码:1357 / 1374
页数:18
相关论文
共 50 条
  • [21] Atlas-based head modeling and spatial normalization for high-density diffuse optical tomography: In vivo validation against fMRI
    Ferradal, Silvina L.
    Eggebrecht, Adam T.
    Hassanpour, Mahlega
    Snyder, Abraham Z.
    Culver, Joseph P.
    NEUROIMAGE, 2014, 85 : 117 - 126
  • [22] Hierarchical statistical modeling of big spatial datasets using the exponential family of distributions
    Sengupta, Aritra
    Cressie, Noel
    SPATIAL STATISTICS, 2013, 4 : 14 - 44
  • [23] Statistical inference of dynamic resting-state functional connectivity using hierarchical observation modeling
    Sojoudi, Alireza
    Goodyear, Bradley G.
    HUMAN BRAIN MAPPING, 2016, 37 (12) : 4566 - 4580
  • [24] Consequence of Failure Modeling for Water Pipeline Infrastructure Using a Hierarchical Ensemble Fuzzy Inference System
    Vishwakarma, Anmol
    Sinha, Sunil
    JOURNAL OF INFRASTRUCTURE SYSTEMS, 2023, 29 (01)
  • [25] Modeling Hierarchical Spatial and Temporal Patterns of Naturalistic fMRI Volume via Volumetric Deep Belief Network with Neural Architecture Search
    Ren, Yudan
    Tao, Zeyang
    Zhang, Wei
    Liu, Tianming
    2021 IEEE 18TH INTERNATIONAL SYMPOSIUM ON BIOMEDICAL IMAGING (ISBI), 2021, : 130 - 134
  • [26] Modeling Autonomous Vehicle Responses to Novel Observations Using Hierarchical Cognitive Representations Inspired Active Inference
    Nozari, Sheida
    Krayani, Ali
    Marin, Pablo
    Marcenaro, Lucio
    Gomez, David Martin
    Regazzoni, Carlo
    COMPUTERS, 2024, 13 (07)
  • [27] A Feature-Based Fusion Method for Making Group Inference in Epileptic fMRI and DTI using Canonical Correlation Analysis
    Riazi, Amir Hosein
    Soltanian-Zadeh, Hamid
    Hossein-Zadeh, Gholam-Ali
    2014 22nd Iranian Conference on Electrical Engineering (ICEE), 2014, : 1888 - 1891
  • [28] Spatio-Temporal Modeling and Spatial Inference Using NA-CORDEX Climate Data
    Lin, Wenyi
    Schwartzman, Armin
    JOURNAL OF AGRICULTURAL BIOLOGICAL AND ENVIRONMENTAL STATISTICS, 2025,
  • [29] Evaluation of replicate sampling using hierarchical spatial modeling of population surveys accounting for imperfect detectability
    Camp, Richard J.
    Asing, Chauncey K.
    Banko, Paul C.
    Berry, Lainie
    Brinck, Kevin W.
    Farmer, Chris
    Genz, Ayesha S.
    WILDLIFE SOCIETY BULLETIN, 2023,
  • [30] Modeling and inference of forest coverage ratio using zero-one inflated distributions with spatial dependence
    Ryuei Nishii
    Shojiro Tanaka
    Environmental and Ecological Statistics, 2013, 20 : 315 - 336