This paper reviews advances over the last decade in the field of computational structural reliability modelling. The discussion is focused on problems of time-variant/time-invariant reliability at the component level. Three broad classes of problems are considered: (a) time-invariant reliability problems involving static problems, (b) problems of time-variant reliability analysis for deterministically parametered dynamical systems driven by random excitations, and (c) time-variant reliability analysis of randomly parametered dynamical systems subjected to random excitations. Four classes of approaches are discussed: (a) analytical methods based on first/second order reliability analyses (for time-invariant reliability analysis) and level crossing based approaches for time-variant reliability problems, (b) methods based on importance sampling strategies (including the Girsanov transformation based method for dynamical systems), (c) particle and trajectory splitting based methods, and (d) methods that employ machine learning based tools (primarily involving development of surrogate models and active learning strategies) in tackling reliability problems. The focus of the discussions is on methodological advances, and questions related to specific applications are not addressed. The review presents critical discussions on the relative merits of alternative approaches (in terms of computational efficiency, accuracy, scalability, treatment of rare events, ability to handle geometric complexities linked to failure surface, and suitability for high-dimensional problems) and identifies several directions for future research.
The article presents an approach to modernizing the data sampling algorithm for structural reliability analysis. This approach enables obtaining more conservative estimates of the failure probability in cases of incomplete or limited statistical data. Numerical examples demonstrate that an incorrect hypothesis regardin...
S. Solovev, A. Soloveva· International Journal for Co...· 0 citations
This paper introduces a method of predicting system robustness using engineering models with aleatory uncertainty. The Stochastic Robustness Evaluation and Categorization (SREC) method is useful for the design of systems where performance along some dimension is limited by several failure modes. SREC integrates and ex...
Edward Louis, Gregory M. Mocko, Evan Taylor· SAE technical paper series· 0 citations
Fault prognosis represents a foundational core of modern Prognostics and Health Management (PHM) paradigms and Condition-Based Maintenance (CBM) strategies. It shifts the technological focus from localized backwards-looking fault troubleshooting to prospective, long-term remaining life forecasting. By assessing cumulat...
R. M. T. C. B. Ekanayake, T. Bandara· Sri Lankan Journal of Applie...· 0 citations
This paper proposes a Time-domain Rule-Condensed Fuzzy Control (TRC-FC) strategy for base-isolated structures with magnetorheological dampers (MRDs) to resolve the inherent tradeoff between base displacement and floor acceleration. Through time-domain analysis of high-performance control algorithms, three empirical...
Wei Gong, Ming-Xiang Xiong· Journal of Structural Engine...· 0 citations
Probabilistic slope stability analysis requires tools that are both computationally efficient and accurate for uncertainty propagation. This study develops a reliability-oriented surrogate framework coupling a multilayer perceptron artificial neural network with particle swarm optimization (ANN–MLP–PSO). The model was...
Shaza Soleiman, M. Rahhal· Infrastructures· 0 citations
We use cookies to run the site and, with your consent, for analytics and to show ads.
See our Cookie Policy.