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长钢顶管稳定特性的有限元分析
引用本文:陈楠,陈锦剑,夏小和,王建华,钟俊彬.长钢顶管稳定特性的有限元分析[J].上海交通大学学报,2012,46(5):832-836.
作者姓名:陈楠  陈锦剑  夏小和  王建华  钟俊彬
作者单位:(1. 上海交通大学 土木工程系, 上海 200240; 2. 上海市政工程设计研究总院, 上海 200092)
摘    要:随着钢顶管直径和顶进距离的不断增大,复杂受力条件下的钢顶管屈曲破坏成为了施工过程中的工程隐患.通过简化长径比超过100的钢顶管受力模型,探讨了长钢顶管稳定特性有限元分析方法.首先进行钢顶管管道的特征值屈曲计算,得到管道的一阶屈曲模态.再将一阶模态作为初始缺陷引入到钢管,进行弹塑性屈曲极限分析.通过算例分析了钢顶管在各种基本荷载及不同组合荷载下的屈曲模态,并探讨了其弹塑性稳定极限荷载的变化规律.分析结果反映了钢顶管屈曲工程案例现象,并建议通过控制注浆效果和顶进措施来提高管道的稳定安全性,对于高围压下的钢顶管尤其需要注重顶力控制.

关 键 词:钢顶管    稳定    有限元方法    屈曲模态    RIKS法  
收稿时间:2012-11-08

FEM Analysis on the Buckling of a Long Steel Jacking Pipe
CHEN Nan,CHEN Jin-Jian,XIA Xiao-He,WANG Jian-Hua,ZHONG Jun-Bin.FEM Analysis on the Buckling of a Long Steel Jacking Pipe[J].Journal of Shanghai Jiaotong University,2012,46(5):832-836.
Authors:CHEN Nan  CHEN Jin-Jian  XIA Xiao-He  WANG Jian-Hua  ZHONG Jun-Bin
Institution:(1. Department of Civil Engineering, Shanghai Jiaotong University, Shanghai 200240, China; 2. Shanghai Municipal Engineering Design institute (Group) Co.Ltd., Shanghai 200092, China)
Abstract:The buckling of steel jacking pipe under complex loads has been an important factor in construction because of the increasing of diameter and jacking distance. Numerical analysis on the buckling of long steel jacking pipe, whose distance diameter ratio is larger than 100, is studied in this paper with finite element method (FEM). The first buckling mode of pipe jacking under different loads are obtained by the buckle analysis. By introducing the first mode as the initial imperfection, the elastic plastic buckling behavior of steel pipes is analyzed with the RIKS method. Both the buckling mode and ultimate load of buckling of the steel jacking pipe are discussed, and the buckling phenomenon in practice is verified. Parametric analysis shows that the stability of steel pipe can be improved by reducing friction and face resistance of pipe jacking, and the jacking load of the pipes with high confining pressure should be carefully controlled.
Key words:
Keywords:steel pipe-jacking  buckling  finite element method  buckling mode  RIKS method  
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