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作者:

Liu, Xuechun (Liu, Xuechun.) | Zhang, Ailin (Zhang, Ailin.) | Ge, Jiaqi (Ge, Jiaqi.) | Wang, Ling (Wang, Ling.) | Qi, Zonglin (Qi, Zonglin.)

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摘要:

This paper proposes a construction deviation probabilistic method that fits the integral stability analysis of suspend-dome structure with initial geometrical defects. According to the deviation layout of the construction site, the probabilistic distribution of initial geometrical defects is introduced, the sample space is worked out by computing the random finite element model, and the stability factor is gotten through analysis of these samples. With an optimized suspend-dome structure model whose span is 93 m, rise-span is 1/12, the influence of initial geometry defects on the nonlinear integral stability is analyzed. Through comparison with the result drawn from the traditional eigenvalue buckling method, the nonlinear integral stability factor drawn from construction deviation probabilistic method is lower than that of traditional eigenvalue buckling method by about 30%. With the initial geometrical defect taken into account, the max value of the initial geometrical defects is adopted as 1.645 times of the construction control deviation, and this initial geometrical defect is more reasonable and safe. The construction deviation probabilistic method is successfully adopted in the stability analysis of the badminton gymnasium for 2008 Olympic Games, and the applicability of this method is verified.

关键词:

Computer simulation Defects Domes Finite element method Gymnasiums Mathematical models Steel structures

作者机构:

  • [ 1 ] [Liu, Xuechun]Beijing University of Technology, Beijing 100022, China
  • [ 2 ] [Zhang, Ailin]Beijing University of Technology, Beijing 100022, China
  • [ 3 ] [Ge, Jiaqi]China Aeronautical Project and Design Institute, Beijing 100011, China
  • [ 4 ] [Wang, Ling]Beijing University of Technology, Beijing 100022, China
  • [ 5 ] [Qi, Zonglin]Beijing University of Technology, Beijing 100022, China

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来源 :

Journal of Building Structures

ISSN: 1000-6869

年份: 2007

期: 6

卷: 28

页码: 76-82

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WoS核心集被引频次: 0

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