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https://doi.org/10.21278/TOF.44303

Means and Effects оf Constraining the Number of Used Cross-Sections in Truss Sizing Optimization

Nenad Petrović orcid id orcid.org/0000-0002-7563-9883 ; University of Kragujevac, Faculty of Engineering, Kragujevac, Serbia
Vesna Marjanović orcid id orcid.org/0000-0001-6266-5540 ; University of Kragujevac, Faculty of Engineering, Kragujevac, Serbia
Nenad Kostić orcid id orcid.org/0000-0002-0157-7501 ; University of Kragujevac, Faculty of Engineering, Kragujevac, Serbia
Nenad Marjanović orcid id orcid.org/0000-0002-8441-4328 ; University of Kragujevac, Faculty of Engineering, Kragujevac, Serbia
Mircea Viorel Dragoi ; Universitatea Transilvania Brasov, Brașov, Romania


Puni tekst: engleski pdf 1.167 Kb

str. 35-46

preuzimanja: 626

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Sažetak

This paper looks at sizing optimization results, and attempts to show the practical implications of using a novel constraint. Most truss structural optimization problems, which consider sizing in order to minimize weight, do not consider the number of different cross-sections that the optimal solution can have. It was observed that all, or almost all, cross-sections were different when conducting the sizing optimization. In practice, truss structures have a small, manageable number of different cross-sections. The constraint of the number of different cross-sections, proposed here, drastically increases the complexity of solving the problem. In this paper, the number of different cross-sections is limited, and optimization is done for four different sizing optimization problems. This is done for every number of different cross-section profiles which is smaller than the number of cross-sections in the optimal solution, and for a few numbers greater than that number. All examples are optimized using dynamic constraints for Euler buckling and discrete sets of cross-section variables. Results are compared to the optimal solution without a constrained number of different cross-sections and to an optimal model with just a single cross-section for all elements. The results show a small difference between optimal solutions and the optimal solutions with a limited number of different profiles which are more readily applicable in practice.

Ključne riječi

truss optimization; cross-sections; Euler buckling; sizing; optimization constraints

Hrčak ID:

245081

URI

https://hrcak.srce.hr/245081

Datum izdavanja:

29.10.2020.

Posjeta: 1.726 *