TY - JOUR
T1 - Resilience of spatial networks
AU - Li, Daqing
N1 - Publisher Copyright:
© Springer-Verlag Berlin Heidelberg 2016.
PY - 2016
Y1 - 2016
N2 - Critical infrastructures for transmittingmaterials, electricity and information between distant places, can be represented as spatial networks. The resilience of spatial networks usually shows unprecedented complexity, leading to the catastrophic cascading failures in the network under various local perturbations. From the viewpoint of physics, the cascading failure process of these networks can be considered as a phase transition, which is characterized by threshold and critical exponents. In this chapter, we first review our research on the definition and measurement of the dimension of these spatial networks, which is essential for determining the critical properties of the phase transition in the network failure process according to statistical physics. Secondly, we review our research on the dynamical organization of flow on these spatial networks, which can help to locate the relation between the flow and overload in the cascading failures. Thirdly, we review our research results on the failure propagation behaviors in the cascading failures, showing long-range decay of spatial correlation between component failures. Finally, we review our research on the modeling of self-healing against cascading failures and discuss the challenges in the reliability engineering for evaluating and improving the resilience of spatial networks.
AB - Critical infrastructures for transmittingmaterials, electricity and information between distant places, can be represented as spatial networks. The resilience of spatial networks usually shows unprecedented complexity, leading to the catastrophic cascading failures in the network under various local perturbations. From the viewpoint of physics, the cascading failure process of these networks can be considered as a phase transition, which is characterized by threshold and critical exponents. In this chapter, we first review our research on the definition and measurement of the dimension of these spatial networks, which is essential for determining the critical properties of the phase transition in the network failure process according to statistical physics. Secondly, we review our research on the dynamical organization of flow on these spatial networks, which can help to locate the relation between the flow and overload in the cascading failures. Thirdly, we review our research results on the failure propagation behaviors in the cascading failures, showing long-range decay of spatial correlation between component failures. Finally, we review our research on the modeling of self-healing against cascading failures and discuss the challenges in the reliability engineering for evaluating and improving the resilience of spatial networks.
UR - https://www.scopus.com/pages/publications/84939221103
U2 - 10.1007/978-3-662-47824-0_4
DO - 10.1007/978-3-662-47824-0_4
M3 - 文章
AN - SCOPUS:84939221103
SN - 1860-0832
VL - 73
SP - 79
EP - 106
JO - Understanding Complex Systems
JF - Understanding Complex Systems
ER -