Emergent lifetime distribution from complex network systems aging
arXiv:2311.07393 · doi:10.1016/j.ress.2024.110128
Abstract
Most theoretical analysis for lifetime distribution explains origins of specific distribution based on independent failure. We develop a unified framework encompassing different lifetime distribution for failure-coupled network systems. We find three types of system lifetime distributions emerged from competence between system size N and failure coupling strength . System lifetime distribution can be describe by modified Weibull model, which degenerates into Gompertz model when N dominates and exponential distribution when dominates. We derive asymptotic lifetime distribution. Specially, we derive a fundamental equation of thermodynamics for failure-coupled systems. Our study will help design highly reliable systems.
References in corpus (7)
- Catastrophic cascade of failures in interdependent networks
- The large deviation approach to statistical mechanics
- Scale-free correlations in bird flocks
- Breakdown of Ergodicity and Self-Averaging in Polar Flocks with Quenched Disorder
- Limited path percolation in complex networks
- Self-averaging fluctuations in the chaoticity of simple fluids
- Emergence and Breaking of Duality Symmetry in Generalized Fundamental Thermodynamic Relations