DETECTING CELL ASSEMBLY INTERACTION PATTERNS VIA BAYESIAN BASED CHANGE-POINT DETECTION AND GRAPH INFERENCE MODEL

被引:0
|
作者
Lian, Zhichao [1 ]
Li, Xiang [2 ]
Zhang, Hongmiao [3 ]
Kuang, Hui [3 ]
Xie, Kun [3 ]
Xing, Jianchuan [1 ,4 ]
Zhu, Dajiang [2 ]
Tsien, Joe Z. [3 ]
Liu, Tianming [2 ]
Zhang, Jing [1 ]
机构
[1] Yale Univ, Dept Stat, New Haven, CT 06520 USA
[2] Univ Georgia, Dept Comp Sci, Cort Architecture Imaging & Discovery Lab, Athens, GA 30602 USA
[3] Georgia Regents Univ, Brain & Behav Discovery Inst, Augusta, GA 30912 USA
[4] Univ Elect Sci & Technol China, Sch Comp Sci & Engn, Chengdu, Peoples R China
关键词
neuronal code; cell assebmly interaction; HIPPOCAMPUS;
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
Recent studies have proposed the theory of functional network-level neural cell assemblies and their hierarchical organization architecture. In this study, we first proposed a novel Bayesian binary connectivity change point model to be applied on the binary spiking time series recorded from multiple neurons in the mouse hippocampus during three different emotional events, to find stable temporal segments of neural activity. We then applied a Bayesian graph inference algorithm on the segmentation results to find multiple functional interaction patterns underlying each experience. The resulting interaction patterns were analyzed by multi-view co-training method to identify the common sub-network structure of cell assemblies which are strongly connected i.e. "neural cliques". By analyzing the resulting sub-networks from three memory-producing events, it is found that there exist certain common neurons participating in the functional interactions across different events, lending strong support evidence to the hypothesis of hierarchical organization architecture of neuronal assemblies.
引用
收藏
页码:17 / 20
页数:4
相关论文
共 28 条
  • [1] GRAPH-BASED CHANGE-POINT DETECTION
    Chen, Hao
    Zhang, Nancy
    ANNALS OF STATISTICS, 2015, 43 (01): : 139 - 176
  • [2] Experimentally detecting a quantum change point via the Bayesian inference
    Yu, Shang
    Huang, Chang-Jiang
    Tang, Jian-Shun
    Jia, Zhih-Ahn
    Wang, Yi-Tao
    Ke, Zhi-Jin
    Liu, Wei
    Liu, Xiao
    Zhou, Zong-Quan
    Cheng, Ze-Di
    Xu, Jin-Shi
    Wu, Yu-Chun
    Zhao, Yuan-Yuan
    Xiang, Guo-Yong
    Li, Chuan-Feng
    Guo, Guang-Can
    Sentis, Gael
    Munoz-Tapia, Ramon
    PHYSICAL REVIEW A, 2018, 98 (04)
  • [3] Bayesian Change-Point Detection via Context-Tree Weighting
    Lungu, Valentinian
    Papageorgiou, Ioannis
    Kontoyiannis, Ioannis
    2022 IEEE INFORMATION THEORY WORKSHOP (ITW), 2022, : 125 - 130
  • [4] A Bayesian change-point analysis of electromyographic data: detecting muscle activation patterns and associated applications
    Johnson, TD
    Elashoff, RM
    Harkema, SJ
    BIOSTATISTICS, 2003, 4 (01) : 143 - 164
  • [5] Change-point detection in astronomical data by using a hierarchical model and a Bayesian sampling approach
    Dobigeon, Nicolas
    Tourneret, Jean-Yves
    Scargle, Jeffrey D.
    2005 IEEE/SP 13th Workshop on Statistical Signal Processing (SSP), Vols 1 and 2, 2005, : 335 - 340
  • [6] Detecting Change Points in fMRI Data via Bayesian Inference and Genetic Algorithm Model
    Xiao, Xiuchun
    Liu, Bing
    Zhang, Jing
    Xiao, Xueli
    Pan, Yi
    BIOINFORMATICS RESEARCH AND APPLICATIONS (ISBRA 2017), 2017, 10330 : 314 - 324
  • [7] Exact Bayesian inference for off-line change-point detection in tree-structured graphical models
    Schwaller, L.
    Robin, S.
    STATISTICS AND COMPUTING, 2017, 27 (05) : 1331 - 1345
  • [8] Exact Bayesian inference for off-line change-point detection in tree-structured graphical models
    L. Schwaller
    S. Robin
    Statistics and Computing, 2017, 27 : 1331 - 1345
  • [9] A travel time forecasting model based on change-point detection method
    Li, Shupeng
    Guang, Xiaoping
    Qian, Yongsheng
    Zeng, Junwei
    3RD INTERNATIONAL CONFERENCE ON ADVANCES IN ENERGY, ENVIRONMENT AND CHEMICAL ENGINEERING, 2017, 69
  • [10] Change-point detection of failure mechanism for electronic devices based on Arrhenius model
    Li, Jialu
    Tian, Yubin
    Wang, Dianpeng
    APPLIED MATHEMATICAL MODELLING, 2020, 83 : 46 - 58