Optimal Reliability Modeling: Principles and Applications
By Ming Jian Zuo, Way Kuo. 2002
631 citations recorded by the source corpus.
View Paper: https://www.semanticscholar.org/paper/ca9bdf97ca1f0054ba3ee3ab6af0e46b787f74b6
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- Sushant Jain
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Citations in the corpus
- An efficient method for reliability evaluation of multistate networks given all minimal path vectors (2007, background): “These systems are regarded as multistate networks ( Lin et al , 1995 ; Kuo and Zuo, 2003 ; Lisnianski and Levitin, 2003 ).”
- Heuristics for component assignment problems based on the Birnbaum importance (2011, unknown): “, 1990 , 2001 ; Kuo and Zuo, 2002 ; Freixas and Pons, 2008 ; Zhu and Kuo, 2008 ).”
- Accurate bearing remaining useful life prediction based on Weibull distribution and artificial neural network (2015, unknown): “It is flexible enough to represent distributions with different scales and shapes [18].”
- Resilience-based network component importance measures (2013, background): “CIMs identify system components that are more critical than others in terms of the reliability of the entire system [22,19].”
- An artificial neural network method for remaining useful life prediction of equipment subject to condition monitoring (2009, background): “Weibull distribution is very powerful in representing various practical lifetime distributions, and flexible enough to represent distributions with different scales and shapes (Kuo and Zuo 2003).”
- Classical and Bayesian Estimation of Reliability in Multicomponent Stress-Strength Model Based on Weibull Distribution (2015, background): “For an extensive reviews of s-out-of-k and related systems see Kuo & Zuo (2003).”
- Using redundancy to cope with failures in a delay tolerant network (2005, background): “The problem of computing Prob(Y > c) is discussed in literature dealing with reliability of k−out-of−n systems [11], where systems fail if more than k components fail.”
- Optimal Allocation of Active Redundancies to k-out-of-n Systems with Heterogeneous Components (2010, methodology): “For k-ox\i-of-n systems, we refer the reader to Kuo and Zuo (2002) for a comprehensive discussion.”