Time-Dependent Reliability of Dynamic Systems Using Subset Simulation With Splitting Over a Series of Correlated Time Intervals
By Zhonglai Wang, Zissimos Mourelatos, Jing Li, Igor Baseski, Amandeep Singh. Design Automation Conference, 2013
80 citations recorded by the source corpus.
Subfields: Safety, Risk, Reliability and Quality, Statistics and Probability
View Paper: https://www.semanticscholar.org/paper/1a02d04e5d46afc82d1dc18ef9cc9a2d001ee65e
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In Safety, Risk, Reliability and Quality
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Citations in the corpus
- A Single-Loop Kriging Surrogate Modeling for Time-Dependent Reliability Analysis (2016, methodology): “For instance, a PHI2 method has been developed to compute the time-variant reliability by estimating the upcrossing rate at each time instant [6]; Singh and Mourelatos [7] proposed a composite limit-state function method and investigated importance sampling [8], Markov Chain Monte Carlo simulation (”
- Time-Dependent System Reliability Analysis Using Random Field Discretization (2015, methodology): “Methods falling into the third group are the adaptive importance sampling approach [11], Markov chain Monte Carlo simulation [12], and first-order sampling approach [13].”
- First order reliability method for time-variant problems using series expansions (2015, background): “It is the derivative of the first time to failure (FTTF) TF (Singh et al. 2010; Hu and Du 2013c; Wang et al. 2013). v1(t) can also be viewed as the first-time-upcrossing rate. v1(t) is given by v1(t) = lim t→0 Pr{ t < TF < t + t |Tf > t} t (29) To calculate v1(t), we also define an indicator I1(t)…”