Particle Filters for Magnetoencephalography

被引:0
|
作者
Alberto Sorrentino
机构
[1] CNR-INFM LAMIA,
关键词
Inverse Problem; Particle Filter; Posterior Density; Transition Kernel; Current Dipole;
D O I
暂无
中图分类号
学科分类号
摘要
Magnetoencephalography (MEG) is a powerful technique for brain functional studies, which allows investigation of the neural dynamics on a millisecond time-scale. The localization of the neural sources from the measured magnetic fields, based on the solution of an inverse problem, is complicated by several issues. First, the problem is ill-posed: there are infinitely many current distributions explaining a given measurement equally well. Second, the amount of noise on the data is very high, and the main source of noise is the brain itself. Third, the problem is dynamical because the temporal resolution of the data is of the same order of the temporal scale of the neural dynamics. In the last two decades, many different methods have been proposed and applied for solving the MEG inverse problem; however, the search for a reliable yet general and automatic approach to MEG source modeling is still open. Recently we have worked at applying a new class of algorithms, known as particle filters, to the MEG problem. Here we attempt a review of these methods and show encouraging results obtained on both synthetic and experimental MEG data.
引用
收藏
页码:213 / 251
页数:38
相关论文
共 50 条
  • [1] Particle Filters for Magnetoencephalography
    Sorrentino, Alberto
    ARCHIVES OF COMPUTATIONAL METHODS IN ENGINEERING, 2010, 17 (03) : 213 - 251
  • [2] Tackling magnetoencephalography with particle swarm optimization
    Parsopoulos, K. E.
    Kariotou, F.
    Dassios, G.
    Vrahatis, M. N.
    INTERNATIONAL JOURNAL OF BIO-INSPIRED COMPUTATION, 2009, 1 (1-2) : 32 - 49
  • [3] A Rao-Blackwellized particle filter for magnetoencephalography
    Campi, C.
    Pascarella, A.
    Sorrentino, A.
    Piana, M.
    INVERSE PROBLEMS, 2008, 24 (02)
  • [4] Particle filters
    Kuensch, Hans R.
    BERNOULLI, 2013, 19 (04) : 1391 - 1403
  • [5] MULTILEVEL PARTICLE FILTERS
    Jasra, Ajay
    Kamatani, Kengo
    Law, Kody J. H.
    Zhou, Yan
    SIAM JOURNAL ON NUMERICAL ANALYSIS, 2017, 55 (06) : 3068 - 3096
  • [6] Particle Filters Revisited
    Knudsen, Torben
    Leth, John
    2020 AUSTRALIAN AND NEW ZEALAND CONTROL CONFERENCE (ANZCC 2020), 2020, : 36 - 41
  • [7] SKELETONIZATION WITH PARTICLE FILTERS
    Tang, Yuchun
    Bai, Xiang
    Yang, Xingwei
    Lin, Liang
    Liu, Shuwei
    Latecki, Longin Jan
    INTERNATIONAL JOURNAL OF PATTERN RECOGNITION AND ARTIFICIAL INTELLIGENCE, 2010, 24 (04) : 619 - 634
  • [8] Copula Particle Filters
    Rodriguez, Carlos E.
    Walker, Stephen G.
    COMPUTATIONAL STATISTICS & DATA ANALYSIS, 2021, 161
  • [9] Augmented Particle Filters
    Yun, Jonghyun
    Yang, Fan
    Chen, Yuguo
    JOURNAL OF THE AMERICAN STATISTICAL ASSOCIATION, 2017, 112 (517) : 300 - 313
  • [10] TWISTED PARTICLE FILTERS
    Whiteley, Nick
    Lee, Anthony
    ANNALS OF STATISTICS, 2014, 42 (01): : 115 - 141