TY - JOUR
T1 - On the Robustness of Complex Systems with Multipartitivity Structures under Node Attacks
AU - Cai, Qing
AU - Alam, Sameer
AU - LIU, Jiming
N1 - Funding Information:
Manuscript received January 23, 2019; revised January 27, 2019, January 29, 2019, and May 1, 2019; accepted May 14, 2019. Date of publication June 4, 2019; date of current version March 18, 2020. This work was supported by Air Traffic Management Research Institute (NTU-CAAS) under Grant M4062429.052. Recommended by Associate Editor A. E. Motter. (Corresponding author: Sameer Alam.) Q. Cai and S. Alam are with the School of Mechanical and Aerospace Engineering, Nanyang Technological University, Singapore 639798 (e-mail:,[email protected]; [email protected]).
Funding Information:
This work was supported by Air Traffic Management Research Institute (NTUCAAS) under Grant M4062429.052.
PY - 2020/3
Y1 - 2020/3
N2 - Complex systems in the real world inevitably suffer from unpredictable perturbations, which can trigger system disasters, wreaking significant economical losses. To exploit the robustness of complex systems in the face of disturbances is of great significance. One of the most useful methods for system robustness analysis comes from the field of complex networks characterized by percolation theories. Many percolation theories, therefore, have been developed by researchers to investigate the robustness of diverse complex networks. Nevertheless, extant percolation theories are primarily devised for multilayer or interdependent networks. Little endeavor is dedicated to systems with multipartitivity structures, that is, multipartite networks, which are an indispensable part of complex networks. This paper fills this research gap by theoretically examining the robustness of multipartite networks under random or target node attacks. The generic percolation theory for robustness analysis of multipartite networks is accordingly put forward. To validate the correctness of the proposed percolation theory, we carry out simulations on computer-generated multipartite networks with Poisson degree distributions. The results yielded by the proposed theory coincide well with the simulations. Both theoretical and simulation results suggest that complex systems with multipartitivity structures could be more robust than those with multilayer structures.
AB - Complex systems in the real world inevitably suffer from unpredictable perturbations, which can trigger system disasters, wreaking significant economical losses. To exploit the robustness of complex systems in the face of disturbances is of great significance. One of the most useful methods for system robustness analysis comes from the field of complex networks characterized by percolation theories. Many percolation theories, therefore, have been developed by researchers to investigate the robustness of diverse complex networks. Nevertheless, extant percolation theories are primarily devised for multilayer or interdependent networks. Little endeavor is dedicated to systems with multipartitivity structures, that is, multipartite networks, which are an indispensable part of complex networks. This paper fills this research gap by theoretically examining the robustness of multipartite networks under random or target node attacks. The generic percolation theory for robustness analysis of multipartite networks is accordingly put forward. To validate the correctness of the proposed percolation theory, we carry out simulations on computer-generated multipartite networks with Poisson degree distributions. The results yielded by the proposed theory coincide well with the simulations. Both theoretical and simulation results suggest that complex systems with multipartitivity structures could be more robust than those with multilayer structures.
KW - Complex systems
KW - multipartite networks
KW - network robustness
KW - percolation theory
KW - phase transition
UR - http://www.scopus.com/inward/record.url?scp=85082303451&partnerID=8YFLogxK
U2 - 10.1109/TCNS.2019.2919856
DO - 10.1109/TCNS.2019.2919856
M3 - Journal article
AN - SCOPUS:85082303451
SN - 2325-5870
VL - 7
SP - 106
EP - 117
JO - IEEE Transactions on Control of Network Systems
JF - IEEE Transactions on Control of Network Systems
IS - 1
M1 - 8730471
ER -