An improved Infomax algorithm of independent component analysis applied to fMRI data

被引:1
|
作者
Wu, X [1 ]
Yao, L [1 ]
Long, ZY [1 ]
Wu, H [1 ]
机构
[1] Beijing Normal Univ, Sch Informat Sci, Beijing 100088, Peoples R China
关键词
independent component analysis (ICA); Infomax algorithm; fMRI data; logistic function; maximal correlation coefficient; entropy distance;
D O I
10.1117/12.534673
中图分类号
TB8 [摄影技术];
学科分类号
0804 ;
摘要
Independent component analysis (ICA) is a technique that attempts to separate data into maximally independent groups. Several ICA algorithms have been proposed in the neural network literature. Among these algorithms applied to fMRI data, the Infomax algorithm has been used more widely so far. The Infomax algorithm maximizes the information transferred in a network of nonlinear units. The nonlinear transfer function is able to pick up higher-order moments of the input distributions and reduce the redundancy between units in the output and input. But the transfer function in the Infomax algorithm is a fixed Logistic function. In this paper, an improved Infomax algorithm is proposed. In order to make transfer function match the input data better, the we add a changeable parameter to the Logistic function and estimate the parameter from the input fMRI data in two methods, 1. maximizing the correlation coefficient between the transfer function and the cumulative distribution function (c.d.f), 2. minimizing the entropy distance based on the K-L divergence between the transfer function and the c.d.f. We apply the improved Infomax algorithm to the processing of fMRI data, and the results show that the improved algorithm is more effective in terms of fMRI data separation.
引用
收藏
页码:1880 / 1889
页数:10
相关论文
共 50 条
  • [1] A variant of logistic transfer function in Infomax and a postprocessing procedure for independent component analysis applied to fMRI data
    Wu, Xia
    Yao, Li
    Long, Zhi-ying
    Chen, Kewei
    [J]. MAGNETIC RESONANCE IMAGING, 2007, 25 (05) : 703 - 711
  • [2] Data partitioning and independent component analysis techniques applied to fMRI
    Wismüller, A
    Meyer-Bäse, A
    Lange, O
    Otto, T
    Auer, D
    [J]. INDEPENDENT COMPONENT ANALYSES, WAVELETS, UNSUPERVISED SMART SENSORS, AND NEURAL NETWORKS II, 2004, 5439 : 104 - 115
  • [3] Independent component analysis applied to fMRI data: A generative model for validating results
    Calhoun, V
    Pearlson, G
    Adali, T
    [J]. JOURNAL OF VLSI SIGNAL PROCESSING SYSTEMS FOR SIGNAL IMAGE AND VIDEO TECHNOLOGY, 2004, 37 (2-3): : 281 - 291
  • [4] Independent component analysis applied to fMRI data: A generative model for validating results
    Calhoun, V
    Adali, T
    Pearlson, G
    [J]. NEURAL NETWORKS FOR SIGNAL PROCESSING XI, 2001, : 509 - 518
  • [5] Independent Component Analysis Applied to fMRI Data: A Generative Model for Validating Results
    V. Calhoun
    G. Pearlson
    T. Adali
    [J]. Journal of VLSI signal processing systems for signal, image and video technology, 2004, 37 : 281 - 291
  • [6] A Parcellation Based Nonparametric Algorithm for Independent Component Analysis with Application to fMRI Data
    Li, Shanshan
    Chen, Shaojie
    Yue, Chen
    Caffo, Brian
    [J]. FRONTIERS IN NEUROSCIENCE, 2016, 10
  • [7] An alternative approach to infomax and independent component analysis
    Hyvärinen, A
    [J]. NEUROCOMPUTING, 2002, 44 : 1089 - 1097
  • [8] A fMRI data analysis method using a fast infomax-based ICA algorithm
    Yao, DZ
    Chen, HF
    Becker, S
    Zhou, TG
    Zhuo, Y
    Chen, L
    [J]. CANADIAN CONFERENCE ON ELECTRICAL AND COMPUTER ENGINEERING 2001, VOLS I AND II, CONFERENCE PROCEEDINGS, 2001, : 1105 - 1110
  • [9] Independent component analysis using an extended infomax algorithm for mixed subgaussian and supergaussian sources
    Lee, TW
    Girolami, M
    Sejnowski, TJ
    [J]. NEURAL COMPUTATION, 1999, 11 (02) : 417 - 441
  • [10] An Introduction to Independent Component Analysis: InfoMax and FastICA algorithms
    Langlois, Dominic
    Chartier, Sylvain
    Gosselin, Dominique
    [J]. TUTORIALS IN QUANTITATIVE METHODS FOR PSYCHOLOGY, 2010, 6 (01) : 31 - 38