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波形钢腹板组合梁挠度计算方法对比
引用本文:叶华文,胡劼成,史占崇,徐勋,王力武.波形钢腹板组合梁挠度计算方法对比[J].铁道建筑,2019(5):6-10.
作者姓名:叶华文  胡劼成  史占崇  徐勋  王力武
作者单位:西南交通大学土木工程学院
摘    要:波形钢腹板的剪切变形对组合梁挠度影响显著,不同计算方法结果差异明显。以波形钢腹板组合梁典型结构体系(简支梁和悬臂梁)为研究对象,基于5种计算理论——经典梁法、Timoshenko梁法、弹性剪切变形法、有效刚度法、三角级数理论,通过对比其假设和计算公式,建立空间有限元模型分析在跨中集中荷载和均布荷载作用下不同挠度计算方法的精度,总结适用不同跨高比区间的计算方法。建议简支梁在集中荷载或均布荷载作用下需要考虑剪切变形的跨高比限值均取35;对于悬臂梁,跨高比限值则分别取10,14. 5。

关 键 词:波形钢腹板组合梁  剪切变形  有限元  挠度计算  跨高比限值

Comparation of Deflection Calculation Methods for Composite Beam with Corrugated Steel Webs
YE Huawen,HU Jiecheng,SHI Zhanchong,XU Xun,WANG Liwu.Comparation of Deflection Calculation Methods for Composite Beam with Corrugated Steel Webs[J].Railway Engineering,2019(5):6-10.
Authors:YE Huawen  HU Jiecheng  SHI Zhanchong  XU Xun  WANG Liwu
Institution:(School of Civil Engineering,Southwest Jiaotong University,Chengdu Sichuan 610031,China)
Abstract:The shear deformation of corrugated steel webs has signif icant inf luence on the def lection of composite beams,and the results of different calculation methods are obviously different.Taking a typical structural system of corrugated steel web composite beams (simply supported beams and cantilever beams) as the research object,based on f ive different calculation theories-classical beam method,Timoshenko beam method,elastic shear deformation method,effective stiffness method and trigonometric series theory,and by comparing their assumptions and calculation formulas,a spatial f inite element model was established to analyze the accuracy of different def lection calculation methods under the actions of concentrated load in the midspan and uniform loads.The calculation methods for different span-height ratios were summarized.It is suggested that the span-to-height ratio limit of simply supported beams under concentrated load or uniform load need to consider shear deformation is 35,while for cantilever beams,the span-to-height ratio limit under concentrated load or uniform load are 10.0 and 14.5 respectively.
Keywords:Composite beam with corrugated steel webs  Shear deformation  Finite element  Calculation of def lection  Span-height ratio limit
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