Probabilistic Assessment of Structural Integrity

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发表在:Axioms vol. 13, no. 3 (2024), p. 154
主要作者: Alzbutas, Robertas
其他作者: Dundulis, Gintautas
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MDPI AG
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100 1 |a Alzbutas, Robertas  |u Lithuanian Energy Institute, Breslaujos Str. 3, LT-44403 Kaunas, Lithuania; <email>gintautas.dundulis@lei.lt</email>; Department of Applied Mathematics, Kaunas University of Technology, Studentų Str. 50, LT-51368 Kaunas, Lithuania 
245 1 |a Probabilistic Assessment of Structural Integrity 
260 |b MDPI AG  |c 2024 
513 |a Journal Article 
520 3 |a A probability-based approach, combining deterministic and probabilistic methods, was developed for analyzing building and component failures, which are especially crucial for complex structures like nuclear power plants. This method links finite element and probabilistic software to assess structural integrity under static and dynamic loads. This study uses NEPTUNE software, which is validated, for a deterministic transient analysis and ProFES software for probabilistic models. In a case study, deterministic analyses with varied random variables were transferred to ProFES for probabilistic analyses of piping failure and wall damage. A Monte Carlo Simulation, First-Order Reliability Method, and combined methods were employed for probabilistic analyses under severe transient loading, focusing on a postulated accident at the Ignalina Nuclear Power Plant. The study considered uncertainties in material properties, component geometry, and loads. The results showed the Monte Carlo Simulation method to be conservative for high failure probabilities but less so for low probabilities. The Response Surface/Monte Carlo Simulation method explored the impact load–failure probability relationship. Given the uncertainties in material properties and loads in complex structures, a deterministic analysis alone is insufficient. Probabilistic analysis is imperative for extreme loading events and credible structural safety evaluations. 
653 |a Finite element method 
653 |a Software 
653 |a Random variables 
653 |a Structural safety 
653 |a Material properties 
653 |a Nuclear power plants 
653 |a Probabilistic analysis 
653 |a Statistical analysis 
653 |a Uncertainty 
653 |a Computer simulation 
653 |a Computer program integrity 
653 |a Design optimization 
653 |a Monte Carlo simulation 
653 |a Probabilistic models 
653 |a Dynamic loads 
653 |a Transient analysis 
653 |a Nuclear safety 
653 |a Failure analysis 
653 |a Probabilistic methods 
653 |a Structural integrity 
653 |a Aging 
653 |a Impact loads 
653 |a Probability 
653 |a Methods 
653 |a Finite element analysis 
700 1 |a Dundulis, Gintautas  |u Lithuanian Energy Institute, Breslaujos Str. 3, LT-44403 Kaunas, Lithuania; <email>gintautas.dundulis@lei.lt</email>; Department of Applied Mathematics, Kaunas University of Technology, Studentų Str. 50, LT-51368 Kaunas, Lithuania 
773 0 |t Axioms  |g vol. 13, no. 3 (2024), p. 154 
786 0 |d ProQuest  |t Engineering Database 
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