Nonlocal failures in complex supply networks by single link additions
arXiv:1305.2060 · doi:10.1140/epjb/e2013-40469-4
Abstract
How do local topological changes affect the global operation and stability of complex supply networks? Studying supply networks on various levels of abstraction, we demonstrate that and how adding new links may not only promote but also degrade stable operation of a network. Intriguingly, the resulting overloads may emerge remotely from where such a link is added, thus resulting in nonlocal failure. We link this counter-intuitive phenomenon to Braess' paradox originally discovered in traffic networks. We use elementary network topologies to explain its underlying mechanism for different types of supply networks and find that it generically occurs across these systems. As an important consequence, upgrading supply networks such as communication networks, biological supply networks or power grids requires particular care because even adding only single connections may destabilize normal network operation and induce disturbances remotely from the location of structural change and even global cascades of failures.
12 pages, 10 figures
References in corpus (2)
Cited by in corpus (26)
- The Kuramoto model in complex networks
- Models for the modern power grid
- Impact of network topology on synchrony of oscillatory power grids
- Critical links and nonlocal rerouting in complex supply networks
- Cycle flows and multistabilty in oscillatory networks: an overview
- Nonlocal effects and counter measures in cascading failures
- Linear Stability and the Braess Paradox in Coupled Oscillators Networks and Electric Power Grids
- Emergent failures and cascades in power grids: a statistical physics perspective
- Understanding Braess' Paradox in power grids
- Cascading Failures in AC Electricity Grids
- A universal order parameter for synchrony in networks of limit cycle oscillators
- Non-Local Impact of Link Failures in Linear Flow Networks
- Curing Braess' Paradox by Secondary Control in Power Grids
- Synchrony-optimized networks of Kuramoto oscillators with inertia
- Resilience in Hierarchical Fluid Flow Networks
- Antagonistic Phenomena in Network Dynamics
- Braess paradox at the mesoscopic scale
- Long-range Response in AC Electricity Grids
- Long-Range Response to Transmission Line Disturbances in DC Electricity Grids
- Multistability in lossy power grids and oscillator networks
- Curing critical links in oscillator networks as power grid models
- Quantifying Transient Spreading Dynamics on Networks
- Collective effects of link failures in linear flow networks
- Improving power-grid systems via topological changes, or how self-organized criticality can help stability
- Evolving Powergrids in Self-Organized Criticality: An analogy with Sandpile and Earthquakes
- Studying power-grid synchronization with incremental refinement of model heterogeneity