The Optimization of Reinforcement Scheme of Building Based on Multi-Objective and Half-Structural Fuzzy Theory

Article Preview

Abstract:

There are many existing architectural structures that need reinforcement because of low construction quality, absurd design, inappropriate use, accidental natural disaster and building function change etc. Since there are several possible reinforcement schemes available to one structure, choosing the optimal scheme becomes a crucial problem that a designer must face. The optimization of reinforcement schemes needs considering not only quantitative factors like construction cost and period, but also qualitative index, which is difficult to quantize, such as durability and construction difficulty degree. Therefore, scheme selection is a representative multi-index semi-structural problem. This poses considerable difficulty to designers and is complicated to regulate because of the subjective randomness. In this paper, fuzzy multi-index half-structural theory is applied to the selection of building reinforcement schemes. By determining relative membership degree matrix and objective weight matrix of each index, superior degree of each scheme to decision is decided; objective index and designers’ experience are combined effectively, and then optimal reinforcement scheme can be obtained. The results reveal that the calculate results are well consistent with those of test, and have great computational accuracy.

You might also be interested in these eBooks

Info:

Periodical:

Advanced Materials Research (Volumes 255-260)

Pages:

762-766

Citation:

Online since:

May 2011

Export:

Price:

Permissions CCC:

Permissions PLS:

Сopyright:

© 2011 Trans Tech Publications Ltd. All Rights Reserved

Share:

Citation:

[1] CECS 25: 90. Concrete Construction Strengthening Technical Standard [S]. Beijing:Chinese Plans Press ,1991.

Google Scholar

[2] Chen Shouli. Hydrology and Water Resources Engineering Analysis System Fuzzy Set Theory and Practice [M]. Dalian:Dalian Science and Technology Press,1998.

Google Scholar

[3] Chen Shouli. Engineering Fuzzy Set Theory and Application [M]. Beijing:Defense Industry Press,1998.

Google Scholar

[4] Li Hongxing,Wang Peizhuang. Fuzzy Math [M]. Beijing:Defense Industry Press,1994.

Google Scholar

[5] Xu Jianxin. The Application of semi-structure multi-objective optimization theory in the project evaluation[J]. Chinese Rural Water Conservancy and Hydroelectricity Press,2005,(4):72—75.

Google Scholar