Theoretical foundations of studying criticality in the brain

被引:12
作者
Tian, Yang [1 ,2 ]
Tan, Zeren [3 ]
Hou, Hedong [4 ]
Li, Guoqi [5 ,6 ]
Cheng, Aohua [7 ]
Qiu, Yike [7 ]
Weng, Kangyu [7 ]
Chen, Chun [1 ]
Sun, Pei [1 ]
机构
[1] Tsinghua Univ, Dept Psychol, Tsinghua Lab Brain & Intelligence, Beijing, Peoples R China
[2] Huawei Technol Co Ltd, Cent Res Inst, Lab Adv Comp & Storage, Beijing, Peoples R China
[3] Tsinghua Univ, Inst Interdisciplinary Informat Sci, Beijing, Peoples R China
[4] Univ Paris, UFR Math, Paris, France
[5] Chinese Acad Sci, Inst Automation, Beijing, Peoples R China
[6] Univ Chinese Acad Sci, Beijing, Peoples R China
[7] Tsinghua Univ, Sch Aerosp Engn, Tsien Excellence Engn Program, Beijing, Peoples R China
关键词
Nonequilibrium criticality; Neural avalanches; Neural dynamics; Directed percolation; SELF-ORGANIZED CRITICALITY; POWER-LAW DISTRIBUTIONS; RANGE TEMPORAL CORRELATIONS; NEURONAL AVALANCHES; CORTICAL NETWORKS; SCALING BEHAVIOR; NEURAL-NETWORKS; FREE-ENERGY; DYNAMICS; MODEL;
D O I
10.1162/netn_a_00269
中图分类号
Q189 [神经科学];
学科分类号
071006 ;
摘要
Author Summary The brain criticality hypothesis is one of the most focused and controversial topics in neuroscience and biophysics. This research develops a unified framework to reformulate the physics theories of four basic types of brain criticality, ordinary criticality (OC), quasi-criticality (qC), self-organized criticality (SOC), and self-organized quasi-criticality (SOqC), into more accessible and neuroscience-related forms. For the statistic techniques used to validate the brain criticality hypothesis, we also present comprehensive explanations of them, summarize their error-prone details, and suggest possible solutions. This framework may help resolve potential controversies in studying the brain criticality hypothesis, especially those arising from the misconceptions about the theoretical foundations of brain criticality. Criticality is hypothesized as a physical mechanism underlying efficient transitions between cortical states and remarkable information-processing capacities in the brain. While considerable evidence generally supports this hypothesis, nonnegligible controversies persist regarding the ubiquity of criticality in neural dynamics and its role in information processing. Validity issues frequently arise during identifying potential brain criticality from empirical data. Moreover, the functional benefits implied by brain criticality are frequently misconceived or unduly generalized. These problems stem from the nontriviality and immaturity of the physical theories that analytically derive brain criticality and the statistic techniques that estimate brain criticality from empirical data. To help solve these problems, we present a systematic review and reformulate the foundations of studying brain criticality, that is, ordinary criticality (OC), quasi-criticality (qC), self-organized criticality (SOC), and self-organized quasi-criticality (SOqC), using the terminology of neuroscience. We offer accessible explanations of the physical theories and statistical techniques of brain criticality, providing step-by-step derivations to characterize neural dynamics as a physical system with avalanches. We summarize error-prone details and existing limitations in brain criticality analysis and suggest possible solutions. Moreover, we present a forward-looking perspective on how optimizing the foundations of studying brain criticality can deepen our understanding of various neuroscience questions.
引用
收藏
页码:1148 / 1185
页数:38
相关论文
共 211 条
[21]   Generative models for network neuroscience: prospects and promise [J].
Betzel, Richard F. ;
Bassett, Danielle S. .
JOURNAL OF THE ROYAL SOCIETY INTERFACE, 2017, 14 (136)
[22]   Multi-scale brain networks [J].
Betzel, Richard F. ;
Bassett, Danielle S. .
NEUROIMAGE, 2017, 160 :73-83
[23]   Generative models of the human connectome [J].
Betzel, Richard F. ;
Avena-Koenigsberger, Andrea ;
Goni, Joaquin ;
He, Ye ;
de Reus, Marcel A. ;
Griffa, Alessandra ;
Vertes, Petra E. ;
Misic, Bratislav ;
Thiran, Jean-Philippe ;
Hagmann, Patric ;
van den Heuvel, Martijn ;
Zuo, Xi-Nian ;
Bullmore, Edward T. ;
Sporns, Olaf .
NEUROIMAGE, 2016, 124 :1054-1064
[24]   A measure of data collapse for scaling [J].
Bhattacharjee, SM ;
Seno, F .
JOURNAL OF PHYSICS A-MATHEMATICAL AND GENERAL, 2001, 34 (33) :6375-6380
[25]   Stochastic models of evolution in genetics, ecology and linguistics [J].
Blythe, R. A. ;
McKane, A. J. .
JOURNAL OF STATISTICAL MECHANICS-THEORY AND EXPERIMENT, 2007,
[26]   Information processing in echo state networks at the edge of chaos [J].
Boedecker, Joschka ;
Obst, Oliver ;
Lizier, Joseph T. ;
Mayer, N. Michael ;
Asada, Minoru .
THEORY IN BIOSCIENCES, 2012, 131 (03) :205-213
[27]   Self-organization without conservation: are neuronal avalanches generically critical? [J].
Bonachela, Juan A. ;
de Franciscis, Sebastiano ;
Torres, Joaquin J. ;
Munoz, Miguel A. .
JOURNAL OF STATISTICAL MECHANICS-THEORY AND EXPERIMENT, 2010,
[28]   Self-organization without conservation: true or just apparent scale-invariance? [J].
Bonachela, Juan A. ;
Munoz, Miguel A. .
JOURNAL OF STATISTICAL MECHANICS-THEORY AND EXPERIMENT, 2009,
[29]   Confirming and extending the hypothesis of universality in sandpiles [J].
Bonachela, Juan A. ;
Munoz, Miguel A. .
PHYSICAL REVIEW E, 2008, 78 (04)
[30]   Percolation in living neural networks [J].
Breskin, Ilan ;
Soriano, Jordi ;
Moses, Elisha ;
Tlusty, Tsvi .
PHYSICAL REVIEW LETTERS, 2006, 97 (18)