## Abstract In this paper, by combining the finite element analysis and non‐probabilistic convex models, we present the numerical algorithm of non‐probabilistic convex models and interval analysis method for the static displacement of structures with uncertain‐but‐bounded parameters. Under the cond
COMPARISON OF FUZZY SET AND CONVEX MODEL THEORIES IN STRUCTURAL DESIGN
✍ Scribed by CHRIS P. PANTELIDES; SARA GANZERLI
- Publisher
- Elsevier Science
- Year
- 2001
- Tongue
- English
- Weight
- 311 KB
- Volume
- 15
- Category
- Article
- ISSN
- 0888-3270
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✦ Synopsis
A methodology for the treatment of uncertainty in the loads applied to a structural system using convex models is presented and is compared to the fuzzy set "nite-element method. The analytical results for a beam, a truss and a frame structure indicate that the two methods based on convex model or fuzzy set theory are in good agreement for equivalent levels of uncertainty applied to linear structures. Convex model or fuzzy set theories have shown that the worst-case scenario response of all possible load combinations cannot be captured simply by load factorisation, as is the current design practice in building codes. Design problems including uncertainty with a large number of degrees of freedom, that are not computationally feasible using conventional methods described in building codes, can be solved easily using convex model or fuzzy set theory. These results can be used directly and e$ciently in the analyses required for the optimal design of structural systems, thus enabling optimisation of complex structural systems with uncertainty.
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