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
  • [21] Risk sensitive particle filters
    Thrun, S
    Langford, J
    Verma, V
    ADVANCES IN NEURAL INFORMATION PROCESSING SYSTEMS 14, VOLS 1 AND 2, 2002, 14 : 961 - 968
  • [22] Consistency checks for particle filters
    van der Heijden, F
    IEEE TRANSACTIONS ON PATTERN ANALYSIS AND MACHINE INTELLIGENCE, 2006, 28 (01) : 140 - U1
  • [23] Particle Filters for Visual Tracking
    Wang, Fasheng
    ADVANCED RESEARCH ON COMPUTER SCIENCE AND INFORMATION ENGINEERING, PT I, 2011, 152 : 107 - 112
  • [24] PARTICLE COLLECTION BY FIBROUS FILTERS
    LOFFLER, F
    CHEMIE INGENIEUR TECHNIK, 1980, 52 (04) : 312 - 323
  • [25] MECHANISMS OF PARTICLE RETENTION IN FILTERS
    ONION, G
    NATURE-PHYSICAL SCIENCE, 1972, 238 (84): : 96 - &
  • [26] Micromachined membrane particle filters
    Xing, X
    Yang, JM
    Tai, YC
    Ho, CM
    SENSORS AND ACTUATORS A-PHYSICAL, 1999, 73 (1-2) : 184 - 191
  • [27] Particle Filters with Approximation Steps
    Oreshkin, Boris
    Coates, Mark
    2009 3RD IEEE INTERNATIONAL WORKSHOP ON COMPUTATIONAL ADVANCES IN MULTI-SENSOR ADAPTIVE PROCESSING (CAMSAP 2009), 2009, : 356 - 359
  • [28] Distributed implementations of particle filters
    Bashi, AS
    Jilkov, VP
    Li, XR
    Chen, HM
    FUSION 2003: PROCEEDINGS OF THE SIXTH INTERNATIONAL CONFERENCE OF INFORMATION FUSION, VOLS 1 AND 2, 2003, : 1164 - 1171
  • [29] Optimal Nudging in Particle Filters
    Lingala, N.
    Namachchivaya, N. Sri
    Perkowski, N.
    Yeong, H. C.
    IUTAM SYMPOSIUM ON MULTISCALE PROBLEMS IN STOCHASTIC MECHANICS, 2013, 6 : 18 - 30
  • [30] Particle filters for graphical models
    Briers, M.
    Doucet, A.
    Singh, S. S.
    Weekes, K.
    NSSPW: NONLINEAR STATISTICAL SIGNAL PROCESSING WORKSHOP: CLASSICAL, UNSCENTED AND PARTICLE FILTERING METHODS, 2006, : 59 - +