Inference of Causal Information Flow in Collective Animal Behavior

被引:0
|
作者
Department of Mathematics, Clarkson University, Potsdam [1 ]
NY
13699, United States
不详 [2 ]
CA
94305, United States
机构
来源
关键词
Dynamical systems - Animals - Flow graphs - Inference engines - Information theory - Biological systems - Bioinformatics;
D O I
10.1109/TMBMC.2016.2632099
中图分类号
学科分类号
摘要
Understanding and even defining what constitutes animal interactions remains a challenging problem. Correlational tools may be inappropriate for detecting communication between a set of many agents exhibiting nonlinear behavior. A different approach is to define coordinated motions in terms of an information theoretic channel of direct causal information flow. In this work, we consider time series data obtained by an experimental protocol of optical tracking of the insect species Chironomus riparius. The data constitute reconstructed 3-D spatial trajectories of the insects' flight trajectories and kinematics. We present an application of the optimal causation entropy (oCSE) principle to identify direct causal relationships or information channels among the insects. The collection of channels inferred by oCSE describes a network of information flow within the swarm. We find that information channels with a long spatial range are more common than expected under the assumption that causal information flows should be spatially localized. The tools developed herein are general and applicable to the inference and study of intercommunication networks in a wide variety of natural settings. © 2017 IEEE.
引用
收藏
相关论文
共 50 条
  • [1] On Geometry of Information Flow for Causal Inference
    Surasinghe, Sudam
    Bollt, Erik M.
    [J]. ENTROPY, 2020, 22 (04)
  • [2] Collective causal inference with lag estimation
    Du, Sizhen
    Song, Guojie
    Hong, Haikun
    [J]. NEUROCOMPUTING, 2019, 323 : 299 - 310
  • [3] FIGCI: Flow-Based Information-Geometric Causal Inference
    Zhang, Shengyuan
    Wu, Jingyu
    Li, Zejian
    Liu, Li
    Liao, Jun
    Sun, Lingyun
    [J]. ARTIFICIAL INTELLIGENCE, CICAI 2022, PT II, 2022, 13605 : 520 - 531
  • [4] COLLECTIVE ANIMAL BEHAVIOR
    Boinski, Sue
    [J]. QUARTERLY REVIEW OF BIOLOGY, 2011, 86 (04): : 348 - 348
  • [5] Information Flow in a Boolean Network Model of Collective Behavior
    Porfiri, Maurizio
    [J]. IEEE TRANSACTIONS ON CONTROL OF NETWORK SYSTEMS, 2018, 5 (04): : 1864 - 1874
  • [6] Using Qualitative Information to Improve Causal Inference
    Glynn, Adam N.
    Ichino, Nahomi
    [J]. AMERICAN JOURNAL OF POLITICAL SCIENCE, 2015, 59 (04) : 1055 - 1071
  • [7] Causal Inference for Heterogeneous Data and Information Theory
    Hlavackova-Schindler, Katerina
    [J]. ENTROPY, 2023, 25 (06)
  • [8] Optimal causal inference: Estimating stored information and approximating causal architecture
    Still, Susanne
    Crutchfield, James P.
    Ellison, Christopher J.
    [J]. CHAOS, 2010, 20 (03)
  • [9] Harmonization with Flow-Based Causal Inference
    Wang, Rongguang
    Chaudhari, Pratik
    Davatzikos, Christos
    [J]. MEDICAL IMAGE COMPUTING AND COMPUTER ASSISTED INTERVENTION - MICCAI 2021, PT III, 2021, 12903 : 181 - 190
  • [10] APPLYING CAUSAL INFERENCE TO UNDERSTAND EMERGENT BEHAVIOR
    Gore, Ross
    Reynolds, Paul F., Jr.
    [J]. 2008 WINTER SIMULATION CONFERENCE, VOLS 1-5, 2008, : 712 - 721