上海交通大学学报(自然版) ›› 2011, Vol. 45 ›› Issue (04): 523-527.

• 建筑科学 • 上一篇    下一篇

索网结构找形平衡形态弹性化与零应力态分析

 陈务军, 张丽梅, 董石麟   

  1. (上海交通大学 空间结构研究中心, 上海 200030)
  • 出版日期:2011-04-29 发布日期:2011-04-29
  • 基金资助:

    国家自然科学基金资助项目(50878128,50808122)

Elastified Procedure for the Formfound Equilibrium State  and Zero-stress State of Cable-net Structure

 CHEN  Wu-Jun, ZHANG  Li-Mei, DONG  Shi-Lin   

  1. (Space Structures Research Centre, Shanghai Jiaotong University, Shanghai 200030, China)
  • Online:2011-04-29 Published:2011-04-29

摘要: 提出了索网分析全过程的6个状态:初始几何态、找形平衡态、弹性平衡态、零应力态、预应力态、荷载态,5个分析过程:找形分析、弹性化分析、预应力分析、逆分析、荷载分析,阐述了各状态参数,论述了各分析过程数学模型.结果表明:索网理想零应力态一般不存在,在结构分析中可采用近似假设零应力态;根据弹性平衡态,采用逆分析法可得到合理近似零应力态.另外,介绍了ANSYS/EASY软件索网分析过程和方法,比较了两者零应力态的数学模型.最后,通过2个索网算例,验证了不同零应力态在预应力分析后的平衡预应力态的较大差异.

关键词:  , 索网结构; 平衡形态; 弹性化; 零应力态; 逆分析

Abstract: Six states and five analysis processes were pointed out for the whole numerical analysis process of cable-net structure. The six states are initial geometry state, form-found equilibrium state, elastified form-found equilibrium state, zero-stress (unstressed) state, pre-stress state and loading state, respectively. The five analysis process are form-finding analysis, elastified cable analysis, pre-stress analysis, inverse analysis and loading analysis. And the state parameters were clarified, also for the analytical model of different analysis procedures. The real zero-stress state does not exist generally, the assumed approximated zero-stress state is usually employed. On the basis of elastified form-found equilibrium state, the bestfit reasonable zero-stress state can be found through inverse analysis. The numerical algorithm and procedure was proposed for the ANSYS and EASY for cable-net analysis, and the emphasis is focused on the zero-stress state assumption. Finally, the numerical analysis was exemplified for two cablenet structures. The results demonstrate the significant difference with different zero-stress state assumption and the corresponding numerical analysis approaches.

Key words: cable-net structure, equilibrium state, elastified procedure, zero-stress state, inverse analysis

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