2016
DOI: 10.1016/j.jlp.2016.07.028
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Uncertainty handling in safety instrumented systems according to IEC 61508 and new proposal based on coupling Monte Carlo analysis and fuzzy sets

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Cited by 18 publications
(3 citation statements)
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“…To perform these calculations, IEC 61508 provides simplified analytical formulas that are valid under some assumptions [14]. Furthermore, several simplified formulas can be found in the literature [15][16][17].…”
Section: Real Safety Integrity Level Of the Sis (Real Sil)mentioning
confidence: 99%
“…To perform these calculations, IEC 61508 provides simplified analytical formulas that are valid under some assumptions [14]. Furthermore, several simplified formulas can be found in the literature [15][16][17].…”
Section: Real Safety Integrity Level Of the Sis (Real Sil)mentioning
confidence: 99%
“…Therefore, probability distributions and fuzzy sets with their application are implemented jointly in risk assessment. Some of the related studies are as follows: Guyonnet et al (1999, 2003) discussed hybrid uncertainty modelling; Kentel and Aral (2004) studied the probabilistic-fuzzy health risk modelling; Baudrit et al (2006, 2008) studied probability-fuzzy-based uncertainty modelling; Anoop et al (2008) studied the safety assessment of austenitic steel nuclear power plant pipelines against stress corrosion cracking in the presence of hybrid uncertainties; Baraldi and Zio (2008) combined Monte Carlo and possibilistic approach to uncertainty propagation in event tree analysis; Limbourg and de Rocquigny (2010) studied uncertainty analysis using evidence theory—confronting level 1and level 2 approaches with data availability and computational constraints; Chen et al (2010) proposed a hybrid fuzzy-stochastic modelling approach in environmental risk assessment of offshore produced water discharges; Flage et al (2013) studied the probabilistic and possibilistic treatment of epistemic uncertainties; Karami et al (2013) studied the fuzzy logic and adaptive neuro-fuzzy inference system for characterisation of contaminant exposure; Pedroni et al (2012, 2013) studied the propagation of aleatory and epistemic uncertainties; Arunraj et al (2013) proposed an integrated approach with fuzzy set theory and Monte Carlo simulation for uncertainty modelling in risk assessment; Pastoor et al (2014) studied the road map for human health risk assessment in the twenty-first century; Santillana Farakos et al (2013, 2014, 2016) studied the risk assessment for Salmonella in tree nuts, Salmonella in low-water activity foods and Salmonella in low-moisture foods; Zwietering (2015) studied the uncertainty modelling for risk assessment and risk management for safe foods; Rębiasz et al (2017) studied the joint treatment of imprecision and randomness in the appraisal of the effectiveness and risk of investment projects; Innal et al (2016) studied the uncertainty handling in safety instrumented systems according to International Electrotechnical Commission (IEC) and the new proposal based on coupling Monte Carlo analysis and fuzzy sets; Abdo and Flaus (2016) proposed a new approach with randomness and fuzzy theory for uncertainty quantification in dynamic system risk assessment; Zhang et al (2016) studied the risk assessment of shallow groundwater contamination under irrigation and fertilisation conditions; Dutta (2017) devised a technique for joint propagation of aleatory and epistemic uncertainties; Liu et al (2017) studied the pos...…”
Section: Related Workmentioning
confidence: 99%
“…Elite work has been done in the past to enhance the production and performance of various industrial systems (Panchal and Kumar, 2016;Arora and Kumar, 1997;Khanduja et al, 2011;Kumar, 2019, 2020), including thermal power plant (Gupta and Tewari, 2011;Kumar and Ram, 2013), nuclear power plant, sugar mill plant, marine power plant (Kumar and Ram, 2015) and paper mill plant (Ram and Kumar, 2015) by obtaining several performance measures, including reliability, availability, mean time to failure (MTTF), etc. For the modeling of a multi-state system in which level of redundancies varies with time due to component failure and repair, Markov approach, Petri Net are recommended by the authors (Guo and Yang, 2007;Rouvroye and Brombacher, 1999;Innal, 2008;Kumar and Ram, 2019;Li, 2016;Ram and Manglik, 2016). Kumar et al (1996) investigated the shell gasification and carbon recovery process in a urea fertilizer plant (UFP) and find the steady state availability of the plant.…”
Section: Introductionmentioning
confidence: 99%