Accelerated High-Resolution EEG Source Imaging

被引:0
作者
Qin, Jing [1 ]
Wu, Tianyu [2 ]
Li, Ying [3 ]
Yin, Wotao [2 ]
Osher, Stanley [2 ]
Liu, Wentai [3 ]
机构
[1] Montana State Univ, Dept Math Sci, Bozeman, MT 59717 USA
[2] Univ Calif Los Angeles, Dept Math, Los Angeles, CA 90095 USA
[3] Univ Calif Los Angeles, Dept Bioengn, Los Angeles, CA 90095 USA
来源
2017 8TH INTERNATIONAL IEEE/EMBS CONFERENCE ON NEURAL ENGINEERING (NER) | 2017年
关键词
TOMOGRAPHY; BRAIN;
D O I
暂无
中图分类号
R318 [生物医学工程];
学科分类号
0831 ;
摘要
Electroencephalography (EEG) signal has been playing a crucial role in clinical diagnosis and treatment of neurological diseases. However, it is very challenging to efficiently reconstruct the high-resolution brain image from very few scalp EEG measurements due to high ill-posedness. Recently some efforts have been devoted to developing EEG source reconstruction methods using various forms of regularization, including the l(1)-norm, the total variation (TV), as well as the fractional-order TV. However, since high-dimensional data are very large, these methods are difficult to implement. In this paper, we propose accelerated methods for EEG source imaging based on the TV regularization and its variants. Since the gradient/fractional-order gradient operators have coordinate friendly structures, we apply the Chambolle-Pock and ARock algorithms, along with diagonal preconditioning. In our algorithms, the coordinates of primal and dual variables are updated in an asynchronously parallel fashion. A variety of experiments show that the proposed algorithms have more rapid convergence than the state-of-the-art methods and have the potential to achieve the real-time temporal resolution.
引用
收藏
页码:1 / 4
页数:4
相关论文
共 16 条
  • [1] EEG background activity described by a large computerized database
    Aurlien, H
    Gjerde, IO
    Aarseth, JH
    Eldoen, G
    Karlsen, B
    Skeidsvoll, H
    Gilhus, NE
    [J]. CLINICAL NEUROPHYSIOLOGY, 2004, 115 (03) : 665 - 673
  • [2] Becker H, 2014, EUR SIGNAL PR CONF, P41
  • [3] A First-Order Primal-Dual Algorithm for Convex Problems with Applications to Imaging
    Chambolle, Antonin
    Pock, Thomas
    [J]. JOURNAL OF MATHEMATICAL IMAGING AND VISION, 2011, 40 (01) : 120 - 145
  • [4] Spatially sparse source cluster modeling by compressive neuromagnetic tomography
    Chang, Wei-Tang
    Nummenmaa, Aapo
    Hsieh, Jen-Chuen
    Lin, Fa-Hsuan
    [J]. NEUROIMAGE, 2010, 53 (01) : 146 - 160
  • [5] Sparse source imaging in electroencephalography with accurate field modeling
    Ding, Lei
    He, Bin
    [J]. HUMAN BRAIN MAPPING, 2008, 29 (09) : 1053 - 1067
  • [6] Reconstructing cortical current density by exploring sparseness in the transform domain
    Ding, Lei
    [J]. PHYSICS IN MEDICINE AND BIOLOGY, 2009, 54 (09) : 2683 - 2697
  • [7] Edmunds B., 2016, ARXIV160604551
  • [8] MAGNETOENCEPHALOGRAPHY - THEORY, INSTRUMENTATION, AND APPLICATIONS TO NONINVASIVE STUDIES OF THE WORKING HUMAN BRAIN
    HAMALAINEN, M
    HARI, R
    ILMONIEMI, RJ
    KNUUTILA, J
    LOUNASMAA, OV
    [J]. REVIEWS OF MODERN PHYSICS, 1993, 65 (02) : 413 - 497
  • [9] s-SMOOTH: Sparsity and Smoothness Enhanced EEG Brain Tomography
    Li, Ying
    Qin, Jing
    Hsin, Yue-Loong
    Osher, Stanley
    Liu, Wentai
    [J]. FRONTIERS IN NEUROSCIENCE, 2016, 10
  • [10] Li Y, 2016, IEEE ENG MED BIO, P101, DOI 10.1109/EMBC.2016.7590650