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悬索桥损伤指标的适用性分析
引用本文:刘嫦娟,孙宗光,牛振龙. 悬索桥损伤指标的适用性分析[J]. 建材技术与应用, 2007, 0(1): 1-3
作者姓名:刘嫦娟  孙宗光  牛振龙
作者单位:大连海事大学,道路与桥梁研究所,辽宁,大连,116026
基金项目:辽宁省自然科学基金 , 教育部留学回国人员科研启动基金
摘    要:依据精细的悬索桥有限元模型,分析比较了在无噪声情况下频变比指标、模态曲率差指标和静态应变差指标对悬索桥不同位置损伤的适用性.对主梁和吊索两种常见损伤类型的数值模拟发现,主梁损伤时,由于各阶指标之间信息的互补性,模态曲率差指标识别效果最好;吊索损伤则对结构整体频率的影响极其微小,无法用频变比指标来定位,此时静态应变差指标最为敏感.在试验的基础上,提出了根据损伤类型来综合运用频率变化比、主梁竖弯振型模态曲率变化以及静态应变差进行悬索桥的损伤定位的方法.

关 键 词:悬索桥  损伤识别  模态曲率  频变比  静态应变差  悬索桥  损伤指标  分析  Bridges  Suspension  Indices  Damage Identification  Analysis  方法  损伤定位  曲率变化  振型模态  频率变化比  运用  综合  试验  敏感  影响  结构整体  识别效果
文章编号:1009-9441(2007)01-0001-03
收稿时间:2006-12-07
修稿时间:2006-12-07

Applicability Analysis of the Damage Identification Indices of Suspension Bridges
LIU Chang-juan,SUN Zong-guang,NIU Zhen-long. Applicability Analysis of the Damage Identification Indices of Suspension Bridges[J]. Research & Application of Building Materials, 2007, 0(1): 1-3
Authors:LIU Chang-juan  SUN Zong-guang  NIU Zhen-long
Abstract:Bases on the finite element model,this paper presents a comparative study of the applicability of the frequency changes ratio index,the modal curvature difference index and the static strain difference index for damage detection in suspension bridges in the absence of noise.From the two typical simulations of damage cases associated with longitudinal beams and cables,it is found that(1)modal curvature difference index is the best of the three indices because of the complementarity between each other in the beam damages;(2)when the damage occurs in the cable,the frequency is affected so little that it can't be identified by the frequency changes ratio index while the static strain difference index is the most sensitive index.On the basis of those results,a practical damage detection method for the suspension bridge is put forward combined with the frequency changes ratio index,modal curvature difference index,the vertical bending vibration mode and the static strain difference index according the damage cases.
Keywords:suspension bridge    damage identification  modal curvature difference    frequency    static strain difference
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