Robustness and resilience of complex networks

被引:134
作者
Artime, Oriol [1 ,2 ,3 ]
Grassia, Marco [4 ]
De Domenico, Manlio [5 ,6 ,7 ]
Gleeson, James P. [8 ]
Makse, Hernan A. [9 ,10 ]
Mangioni, Giuseppe [4 ]
Perc, Matjaz [11 ,12 ,13 ,14 ]
Radicchi, Filippo [15 ]
机构
[1] Univ Barcelona, Dept Fis Mat Condensada, Barcelona, Spain
[2] Univ Barcelona, Univ Barcelona Inst Complex Syst UBICS, Barcelona, Spain
[3] Univ Illes Balears, Palma De Mallorca, Spain
[4] Univ Catania, Dept Elect Elect & Comp Engn, Catania, Italy
[5] Univ Padua, Dept Phys & Astron, Padua, Italy
[6] Univ Padua, Padua Ctr Network Med, Padua, Italy
[7] Ist Nazl Fis Nucl, Padua, Italy
[8] Univ Limerick, Dept Math & Stat, MACSI, Limerick, Ireland
[9] CUNY City Coll, Levich Inst, New York, NY USA
[10] CUNY City Coll, Phys Dept, New York, NY USA
[11] Univ Maribor, Fac Nat Sci & Math, Maribor, Slovenia
[12] Kyung Hee Univ, Dept Phys, Seoul, South Korea
[13] China Med Univ, China Med Univ Hosp, Dept Med Res, Taichung, Taiwan
[14] Complex Sci Hub Vienna, Vienna, Austria
[15] Indiana Univ, Ctr Complex Networks & Syst Res, Luddy Ctr Artificial Intelligence, Luddy Sch Informat Comp, Bloomington, IN USA
基金
爱尔兰科学基金会;
关键词
EARLY-WARNING SIGNALS; EXPLOSIVE PERCOLATION; CASCADING FAILURES; DYNAMICS; MODEL; TRANSITIONS; MULTISCALE; PHYSICS; SYSTEM; ERROR;
D O I
10.1038/s42254-023-00676-y
中图分类号
O59 [应用物理学];
学科分类号
摘要
Complex networks are ubiquitous: a cell, the human brain, a group of people and the Internet are all examples of interconnected many-body systems characterized by macroscopic properties that cannot be trivially deduced from those of their microscopic constituents. Such systems are exposed to both internal, localized, failures and external disturbances or perturbations. Owing to their interconnected structure, complex systems might be severely degraded, to the point of disintegration or systemic dysfunction. Examples include cascading failures, triggered by an initially localized overload in power systems, and the critical slowing downs of ecosystems which can be driven towards extinction. In recent years, this general phenomenon has been investigated by framing localized and systemic failures in terms of perturbations that can alter the function of a system. We capitalize on this mathematical framework to review theoretical and computational approaches to characterize robustness and resilience of complex networks. We discuss recent approaches to mitigate the impact of perturbations in terms of designing robustness, identifying early-warning signals and adapting responses. In terms of applications, we compare the performance of the state-of-the-art dismantling techniques, highlighting their optimal range of applicability for practical problems, and provide a repository with ready-to-use scripts, a much-needed tool set. Complex biological, social and engineering systems operate through intricate connectivity patterns. Understanding their robustness and resilience against disturbances is crucial for applications. This Review addresses systemic breakdown, cascading failures and potential interventions, highlighting the importance of research at the crossroad of statistical physics and machine learning. A variety of biological, social and engineering complex systems can be defined in terms of units that exchange information through interaction networks, exhibiting diverse structural patterns such as heterogeneity, modularity and hierarchy.Owing to their interconnected nature, complex networks can amplify minor disruptions to a system-wide level, making it essential to understand their robustness against both external perturbations and internal failures.The study of complex networks' robustness and resilience involves investigating phase transitions that usually depend on features such as degree connectivity, spatial embedding, interdependence and coupled dynamics.Network science offers a wide range of theoretical and computational methods for quantifying system robustness against perturbations, as well as grounded approaches to design robustness, identify early-warning signals and devise adaptive responses.These methods find application across a multitude of disciplines, including systems biology, systems neuroscience, engineering, and social and behavioural sciences.
引用
收藏
页码:114 / 131
页数:18
相关论文
共 50 条
[31]   A novel measure of edge and vertex centrality for assessing robustness in complex networks [J].
Clemente, G. P. ;
Cornaro, A. .
SOFT COMPUTING, 2020, 24 (18) :13687-13704
[32]   Complex Network Method of Evaluating Resilience in Surface Transportation Networks [J].
Osei-Asamoah, Abigail ;
Lownes, Nicholas E. .
TRANSPORTATION RESEARCH RECORD, 2014, (2467) :120-128
[33]   Robustness of networks against cascading failures [J].
Dou, Bing-Lin ;
Wang, Xue-Guang ;
Zhang, Shi-Yong .
PHYSICA A-STATISTICAL MECHANICS AND ITS APPLICATIONS, 2010, 389 (11) :2310-2317
[34]   The geometry of robustness in spiking neural networks [J].
Calaim, Nuno ;
Dehmelt, Florian A. ;
Goncalves, Pedro J. ;
Machens, Christian K. .
ELIFE, 2022, 11
[35]   Robustness in Weighted Networks with Cluster Structure [J].
Zheng, Yi ;
Liu, Fang ;
Gong, Yong-Wang .
MATHEMATICAL PROBLEMS IN ENGINEERING, 2014, 2014
[36]   Improving the robustness and resilience properties of maintenance [J].
Okoh, Peter ;
Haugen, Stein .
PROCESS SAFETY AND ENVIRONMENTAL PROTECTION, 2015, 94 :212-226
[37]   Shock waves on complex networks [J].
Mones, Enys ;
Araujo, Nuno A. M. ;
Vicsek, Tamas ;
Herrmann, Hans J. .
SCIENTIFIC REPORTS, 2014, 4
[38]   EFFECTS OF TRAFFIC PROPERTIES AND DEGREE HETEROGENEITY IN FLOW FLUCTUATIONS ON COMPLEX NETWORKS [J].
Meloni, Sandro ;
Gomez-Gardenes, Jesus ;
Latora, Vito ;
Moreno, Yamir .
INTERNATIONAL JOURNAL OF BIFURCATION AND CHAOS, 2012, 22 (07)
[39]   Optimizing robustness of complex networks with heterogeneous node functions based on the Memetic Algorithm [J].
Wu, Taocheng ;
Wu, Jiajing ;
You, Wei .
PHYSICA A-STATISTICAL MECHANICS AND ITS APPLICATIONS, 2018, 511 :143-153
[40]   Bounding robustness in complex networks under topological changes through majorization techniques [J].
Clemente, Gian Paolo ;
Cornaro, Alessandra .
EUROPEAN PHYSICAL JOURNAL B, 2020, 93 (06)