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浙江大学学报(工学版)  2019, Vol. 53 Issue (10): 1907-1915    DOI: 10.3785/j.issn.1008-973X.2019.10.008
土木工程     
六杆四面体双曲面冷却塔网壳的构形、静力与稳定性能
朱谢联(),董石麟*()
浙江大学 空间结构研究中心,浙江 杭州 310027
Configuration, static and stability behavior of hyperboloidal cooling tower lattice shell composed of six-bar tetrahedral units
Xie-lian ZHU(),Shi-lin DONG*()
Spatial Structures Research Center, Zhejiang University, Hangzhou 310027, China
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摘要:

提出由投影面为四边形的六杆四面体所集合组成的双曲面网壳,可以用作大型钢结构冷却塔的主体结构. 探讨该网壳形式的构形,它构造简单,兼具单层网壳与双层网壳的特性. 总结了正交正放与正交斜放2种基本布置形式,对正交正放的双曲面冷却塔网壳进行静力、线性与非线性稳定分析. 结果显示,该网壳内力分布合理,上、下弦杆及顶部环杆在受力上起到不同的作用,分工明确;线性与非线性稳定性能良好,且结构对于缺陷不敏感;网壳具有较好的经济指标,容易实现工业化生产与装配化施工.

关键词: 六杆四面体单元双曲面网壳钢结构冷却塔结构构形静力分析稳定性能    
Abstract:

A hyperboloidal lattice shell composed of six-bar tetrahedral units was proposed, which can be used as the main structure of a large steel cooling tower. The configuration of the lattice shell was discussed. It is simply formed and has both the characteristics of the single-layer lattice shell and double-layer lattice shell. Two arrangements of units as known as orthogonal ortho-laid type and orthogonal diagonal-laid type were summarized. Static, linear and nonlinear stability analysis was conducted in an orthogonal ortho-laid lattice shell. Results show that the lattice shell has clear static behavior and appropriate distribution of inner force. The structure has satisfying performance on both linear and nonlinear stability, which are not sensitive to structural imperfection. This lattice shell system has highly economical efficiency and can be easily constructed.

Key words: six-bar tetrahedral units    hyperboloidal lattice shell    steel cooling tower    structural configuration    static analysis    stability behavior
收稿日期: 2018-07-06 出版日期: 2019-09-30
CLC:  TU 392  
通讯作者: 董石麟     E-mail: zhuxielian@163.com;kjjgzz@163.com
作者简介: 朱谢联(1992—),男,博士生,从事空间结构的研究. orcid. org/0000-0002-4577-7118. E-mail: zhuxielian@163.com
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引用本文:

朱谢联,董石麟. 六杆四面体双曲面冷却塔网壳的构形、静力与稳定性能[J]. 浙江大学学报(工学版), 2019, 53(10): 1907-1915.

Xie-lian ZHU,Shi-lin DONG. Configuration, static and stability behavior of hyperboloidal cooling tower lattice shell composed of six-bar tetrahedral units. Journal of ZheJiang University (Engineering Science), 2019, 53(10): 1907-1915.

链接本文:

http://www.zjujournals.com/eng/CN/10.3785/j.issn.1008-973X.2019.10.008        http://www.zjujournals.com/eng/CN/Y2019/V53/I10/1907

图 1  六杆四面体单元
图 2  正交正放型
图 3  正交斜放型
图 4  冷却塔的加强环
图 5  双曲面形状
${\alpha _0}$ ${\alpha _1}$ ${\alpha _2}$ ${\alpha _3}$ ${\alpha _4}$ ${\alpha _5}$ ${\alpha _6}$ ${\alpha _7}$
?0.442 6 0.245 1 0.675 2 0.535 6 0.061 5 ?0.138 4 0.001 4 0.065 0
表 1  平均风压分布系数的曲线系数
图 6  上弦节点平均风压分布系数
图 7  自重作用下的应力分布
图 8  温度作用下的应力分布
图 9  风荷载作用下的应力分布
图 10  1层竖直杆件最大应力分布
图 11  0°方向竖直杆件的内力分布
图 12  15层竖直杆件弯矩图
图 13  0°方向水平杆件内力分布
图 14  16层水平杆件的最大应力分布
图 15  顶部环杆的最大应力分布
图 16  冷却塔风荷载作用下的变形
图 17  冷却塔0° ~ 180°方向竖直剖面变形
模态阶数 特征值 模态阶数 特征值
1 7.216 11 9.339
2 7.217 12 9.342
3 7.311 13 9.491
4 7.312 14 9.499
5 7.758 15 9.772
6 7.760 16 9.785
7 8.120 17 10.132
8 8.121 18 10.140
9 9.200 19 10.287
10 9.212 20 10.302
表 2  前20阶线性屈曲模态特征值
图 18  第1阶特征值屈曲模态
图 19  四角锥网壳的屈曲模态
图 20  理想弹塑性模型
图 21  考虑双重非线性的荷载-位移曲线
图 22  极限状态下的应力分布
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